<?xml version="1.0" encoding="utf-8"?>
<!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Transitional//EN"  "http://www.w3.org/TR/xhtml1/DTD/xhtml1-transitional.dtd">
<html xml:lang="pl" xmlns="http://www.w3.org/1999/xhtml"><!--Consolia XBRL Tools v2.11.6.0--><head><title>Sprawozdanie_Zarzadu_GK_LLSA-2023-12-31-pl.xhtml</title><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Base CSS for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
/* Part 1: Web Page Layout: Free to modify, except for a few of them which are required by pdf2htmlEX.js, see the comments */
span[class*='ff'] {
  z-index: 999;
}
div[class*='ff'] {
  z-index: 999;
}
a {
  z-index: 999;
}
a > span {
  z-index: 999;
}
#sidebar { /* Sidebar */
  position:absolute;
  top:0;
  left:0;
  bottom:0;
  width:250px;
  padding:0;
  margin:0px;
  overflow:auto;
}
#page-container { /* PDF container */
  position:absolute; /* required for calculating relative positions of pages in pdf2htmlEX.js */
  top:0;
  left:0px;
  margin:0; 
  padding:0;
  border:0; /* required for lazy page loading in pdf2htmlEX.js (page visibility test) */
}
@media screen {
  /* for sidebar */
  #sidebar.opened + #page-container { left:250px; }
  #page-container {
    /* `bottom' and `right' are required for lazy page loading in pdf2htmlEX.js (page visibility test)
     * alternatively you may set width and height
     */
    bottom:0;
    right:0;
    overflow:auto;
  }
  .loading-indicator {
    display:none;
  }
  .loading-indicator.active {
    display:block;
    position:absolute;
    width:64px;
    height:64px;
    top:50%;
    left:50%;
    margin-top:-32px;
    margin-left:-32px;
  }
  .loading-indicator img {
    position:absolute;
    top:0;
    left:0;
    bottom:0;
    right:0;
  }
}
@media print { 
  @page { margin:0; }
  html { margin:0; }
  body { 
    margin:0; 
    -webkit-print-color-adjust:exact; /* enable printing background images for WebKit */
  }
  #sidebar { display:none; }
  #page-container {
    width:auto;
    height:auto;
    overflow:visible;
    background-color:transparent;
  }
  .d { display:none; }
}
/* Part 2: Page Elements: Modify with caution
 * The followings are base classes, some of which are meant to be override by PDF specific classes
 * So do not increase the specificity (e.g. ".classname" -> "#page-container .classname")
 */
.pf { /* page */
  position:relative;
  background-color:white;
  overflow: hidden;
  margin:0; 
  border:0; /* required by pdf2htmlEX.js for page visibility test */
}
.pc { /* content of a page */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  top:0;
  left:0;
  width:100%;
  height:100%;
  overflow:hidden;
  display:block;
  /* set transform-origin for scaling */
  transform-origin:0% 0%;
  -ms-transform-origin:0% 0%;
  -webkit-transform-origin:0% 0%;
}
.pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
  display:block;
}
.bf { /* images that occupies the whole page */
  position:absolute;
  border:0;
  margin:0;
  top:0;
  bottom:0;
  width:100%;
  height:100%;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
.bi { /* images that cover only a part of the page */
  position:absolute;
  border:0;
  margin:0;
  -ms-user-select:none;
  -moz-user-select:none;
  -webkit-user-select:none;
  user-select:none;
}
@media print {
  .pf {
    margin:0;
    box-shadow:none;
    page-break-after:always;
    page-break-inside:avoid;
  }
  @-moz-document url-prefix() {
    /* fix page truncation for FireFox */
    .pf {
      overflow:visible;
      border:1px solid #FFFFFF;
    }
    .pc {overflow:visible;}
  }
}
.c { /* clip box */
  position:absolute;
  border:0;
  padding:0;
  margin:0;
  overflow:hidden;
  display:block;
}
.t { /* text line */
  position:absolute;
  white-space:pre;
  font-size:1px;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
  unicode-bidi:bidi-override;/* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
  -moz-font-feature-settings:"liga" 0;/* We don't want Firefox to recognize ligatures */
}
.t:after { /* webkit #35443 */
  content: '';
}
.t:before { /* Workaround Blink(up to 41)/Webkit bug of word-spacing with leading spaces (chromium #404444 and pdf2htmlEX #412) */
  content: '';
  display: inline-block;
}
.t span { /* text blocks within a line */
  /* Blink(up to 41)/Webkit have bug with negative word-spacing and inline-block (pdf2htmlEX #416), so keep normal span inline. */
  position:relative;
  unicode-bidi:bidi-override; /* For rtl languages, e.g. Hebrew, we don't want the default Unicode behaviour */
}
._ { /* text shift */
  /* Blink(up to 41)/Webkit have bug with inline element, continuous spaces and word-spacing. Workaround by inline-block. */
  display: inline-block;
  color: transparent;
  z-index: -1;
}
/* selection background should not be opaque, for fallback mode */
::selection{
  background: rgba(127,255,255,0.4);
}
::-moz-selection{
  background: rgba(127,255,255,0.4);
}
.pi { /* info for Javascript */
  display:none;
}
.l { /* annotation links */
}
/* transparent color - WebKit */
.d { /* css drawing */
  position:absolute;
  transform-origin:0% 100%;
  -ms-transform-origin:0% 100%;
  -webkit-transform-origin:0% 100%;
}
/* for the forms */
.it {
  border: none;
  background-color: rgba(255, 255, 255, 0.0);
}

.ir:hover {
  cursor: pointer;
}

/* Base CSS END */
/*]]>*/</style><style type="text/css">/*<![CDATA[*/
/* vim: set shiftwidth=2 tabstop=2 autoindent cindent expandtab filetype=css: */
/*! 
 * Fancy styles for pdf2htmlEX
 * Copyright 2012,2013 Lu Wang <coolwanglu@gmail.com> 
 * https://github.com/coolwanglu/pdf2htmlEX/blob/master/share/LICENSE
 */
@keyframes fadein { from { opacity:0;} to { opacity:1;} }
@-webkit-keyframes fadein { from { opacity:0;} to { opacity:1;} }
@keyframes swing {
  0%  { transform: rotate(0deg); }
  10% { transform: rotate(0deg); }
  90% { transform: rotate(720deg); }
  100%{ transform: rotate(720deg); }
}
@-webkit-keyframes swing {
  0%  { -webkit-transform: rotate(0deg); }
  10% { -webkit-transform: rotate(0deg); }
  90% { -webkit-transform: rotate(720deg); }
  100%{ -webkit-transform: rotate(720deg); }
}
@media screen { 
  #sidebar {
    background-color:#2f3236;
    /* modified from http://philbit.com/svgpatterns/#crossstripes */
    background-image:url("data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSI0IiBoZWlnaHQ9IjQiPgo8cmVjdCB3aWR0aD0iNCIgaGVpZ2h0PSI0IiBmaWxsPSIjNDAzYzNmIj48L3JlY3Q+CjxwYXRoIGQ9Ik0wIDBMNCA0Wk00IDBMMCA0WiIgc3Ryb2tlLXdpZHRoPSIxIiBzdHJva2U9IiMxZTI5MmQiPjwvcGF0aD4KPC9zdmc+");
  }
  #outline {
    font-family:Georgia,Times,"Times New Roman",serif;
    font-size:13px;
    margin:2em 1em;
  }
  #outline ul {
    padding:0;
  }
  #outline li {
    list-style-type:none;
    margin:1em 0;
  }
  #outline li > ul {
    margin-left: 1em;
  }
  #outline a,
  #outline a:visited,
  #outline a:hover,
  #outline a:active {
    line-height:1.2;
    color:#e8e8e8;
    text-overflow:ellipsis;
    white-space:nowrap;
    text-decoration:none;
    display:block;
    overflow:hidden;
    outline:0;
  }
  #outline a:hover {
    color:rgb(0,204,255);
  }
  .pf {
    margin: 13px auto;
    box-shadow: 1px 1px 3px 1px #333;
    /* Needed by IE to make box-shadow works * https://developer.mozilla.org/en-US/docs/Web/CSS/box-shadow */
    border-collapse: separate;
  }
  .pc.opened { /* used by pdf2htmlEX.js, to show/hide pages */
    -webkit-animation: fadein 100ms;
    animation: fadein 100ms; 
  }
  .loading-indicator.active {
    /* 
     * use 0.01s instead of 0s,
     * since YUI Compressor will change 0s to 0,
     * which is not recognized by Firefox
     */
    -webkit-animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
    animation: swing 1.5s ease-in-out 0.01s infinite alternate none;
  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */

  }
  .checked {
    background: no-repeat url(data:image/png;base64,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);
  }
}
/* Fancy CSS END */
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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">1 </div></div><div class="c x1 y1 w2 h0"><div class="t m1 x4 h6 y6 ff3 fs3 fc0 sc0 ls0 ws0">Sprawozdanie Zarzą<span class="_ _1"></span>du z działalności <span class="ff4">G<span class="_ _1"></span>rupy k<span class="ff3">apitałowej </span>Lena L<span class="_ _1"></span>ighting  </span></div><div class="t m1 x5 h6 y7 ff4 fs3 fc0 sc0 ls0 ws0"> <span class="ls3">za 20</span>23 r<span class="ls4">ok</span> rozpoczyna<span class="_ _1"></span>j<span class="ff3 ls5">ąc</span>y <span class="ff3">się w dniu 01 stycznia 2<span class="_ _1"></span>0<span class="ff4">23 </span>i kończąc<span class="ff4">y </span>się <span class="_ _1"></span><span class="ff4"> </span></span></div><div class="t m1 x6 h6 y8 ff4 fs3 fc0 sc0 ls0 ws0">w dniu 31 grudnia <span class="ls3">20</span>23 r<span class="_ _1"></span>oku. </div><div class="t m0 x2 h7 y9 ff4 fs4 fc0 sc0 ls0 ws0">     <span class="ff1"> </span></div><div class="t m0 x7 h8 ya ff1 fs4 fc0 sc0 ls6 ws0">1.<span class="ff5 ls0"> <span class="_ _2"> </span><span class="ff2">Lena <span class="_ _0"></span>Lighting <span class="_ _3"></span>S.A. <span class="_ _0"></span>powstała <span class="_ _0"></span>31 <span class="_ _0"></span>grudnia <span class="_ _3"></span>2004 <span class="_ _0"></span>roku <span class="_ _3"></span>z <span class="_ _0"></span>połączenia <span class="_ _0"></span>spółek: <span class="_ _3"></span><span class="ff1">Lena <span class="_ _3"></span>Sp. <span class="_ _0"></span>z <span class="_ _3"></span>o.o., </span></span></span></div><div class="t m0 x8 h7 yb ff2 fs4 fc0 sc0 ls0 ws0">Lena <span class="_ _4"> </span>Electric <span class="_ _4"></span>Sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o. <span class="_ _4"></span>or<span class="_ _1"></span>az <span class="_ _4"> </span>Lena <span class="_ _4"> </span>Lighting <span class="_ _4"> </span>Sp. <span class="_ _4"></span>z <span class="_ _4"></span>o.o.<span class="_ _1"></span> <span class="_ _4"> </span>wszystkie <span class="_ _4"> </span>z <span class="_ _4"> </span>siedzibą <span class="_ _4"> </span>w<span class="ff1"> </span>Środzie </div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">Wielkopolskiej, <span class="_ _5"> </span>przez <span class="_ _5"> </span>zawiązanie <span class="_ _5"> </span>nowej <span class="_ _5"> </span>spółki <span class="_ _5"> </span>w <span class="_ _6"> </span>trybie <span class="_ _5"> </span>art. <span class="_ _5"> </span>492 <span class="_ _6"> </span>§ <span class="_ _5"> </span>1 <span class="_ _6"> </span>pkt <span class="_ _5"> </span>2 <span class="_ _5"> </span>Kodeksu </div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">Spółek <span class="_ _7"></span>Handlowyc<span class="_ _1"></span>h, <span class="_ _7"></span>na <span class="_ _3"></span>mocy <span class="_ _7"></span>aktu <span class="_ _7"></span>zawiązania <span class="_ _3"></span>spółki <span class="_ _7"></span>akcyjnej <span class="_ _3"></span>z <span class="_ _7"></span>dnia <span class="_ _7"></span>26 <span class="_ _7"></span>listopada <span class="_ _3"></span>20<span class="_ _0"></span><span class="ff1 ls6">04 </span></div><div class="t m0 x8 h7 ye ff1 fs4 fc0 sc0 ls0 ws0">roku. Akcjonariusza<span class="_ _1"></span>mi-<span class="ff2">założyciela<span class="_ _1"></span>mi zostali dotychczasow<span class="_ _1"></span>i wspólnicy. <span class="ff1"> </span></span></div><div class="t m0 x9 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">Powstanie <span class="_ _4"></span>spółki <span class="_ _4"></span>w <span class="_ _8"></span>wyniku <span class="_ _8"></span>połączenia <span class="_ _8"></span>trzech <span class="_ _8"> </span>dotychczasowych <span class="_ _8"> </span>Spółek <span class="_ _4"> </span>z <span class="_ _4"> </span>ograniczoną </div><div class="t m0 x9 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">odpowiedzialnością <span class="_ _9"> </span>jest <span class="_ _9"> </span>konsekwencją<span class="_ _1"></span> <span class="_ _9"> </span>podjętej <span class="_ _9"> </span>w <span class="_ _a"> </span>drugiej <span class="_ _9"> </span>połowie <span class="_ _9"> </span>2004 <span class="_ _9"> </span>roku <span class="_ _9"> </span>przez </div><div class="t m0 x9 h7 y11 ff2 fs4 fc0 sc0 ls0 ws0">Zarząd <span class="_ _b"> </span>decyzji <span class="_ _b"> </span>o <span class="_ _b"> </span>upublicznieniu <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>i <span class="_ _b"> </span>wprowadze<span class="_ _1"></span>niu <span class="_ _b"> </span>jej <span class="_ _b"> </span>na <span class="_ _b"> </span>Giełdę <span class="_ _b"> </span>Papierów </div><div class="t m0 x9 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">Wartościowych w W<span class="_ _1"></span>arszawie. <span class="ff1"> </span></div><div class="t m0 x9 h7 y13 ff1 fs4 fc0 sc0 ls0 ws0">Debiut S<span class="ff2">półki na Gieł<span class="_ _1"></span>dzie Papie<span class="_ _1"></span>rów Wartościowyc<span class="_ _1"></span>h w Warszawie nastąpił 01.0<span class="_ _1"></span>6.2005<span class="ff1"> <span class="ls7">r.</span> </span></span></div><div class="t m0 x9 h7 y14 ff1 fs4 fc0 sc0 ls0 ws0">Grupa k<span class="ff2">apitałowa Lena Lig<span class="_ _1"></span>hting powsta<span class="_ _1"></span>ła w dniu 27 marca<span class="_ _1"></span> 2015 r. W tym dniu powstała </span></div><div class="t m0 x9 h7 y15 ff2 fs4 fc0 sc0 ls0 ws0">spółka <span class="_ _8"></span>handl<span class="_ _1"></span>owa <span class="_ _7"></span>L<span class="_ _0"></span>uxmat <span class="_ _7"></span>Investment <span class="_ _7"></span>Sp. <span class="_ _8"></span>z <span class="_ _8"></span>o.o., <span class="_ _7"></span>której <span class="_ _7"></span>100% <span class="_ _8"></span>udziałowce<span class="_ _1"></span>m <span class="_ _8"></span>jest <span class="_ _7"></span> <span class="_ _8"></span> <span class="_ _7"></span>Lena </div><div class="t m0 x9 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">Lighting <span class="_ _9"> </span>S.A. <span class="_ _9"> </span>Głównym <span class="_ _9"> </span>profilem<span class="_ _1"></span> <span class="_ _9"> </span>działalności <span class="_ _9"> </span>Luxmatu <span class="_ _9"> </span>Investment  jest <span class="_ _9"> </span>dystrybucja </div><div class="t m0 x9 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">sprzętu <span class="_ _c"> </span>oświetleniowe<span class="_ _1"></span>go <span class="_ _c"> </span>oraz <span class="_ _c"> </span>modernizacja <span class="_ _c"> </span>oświetle<span class="_ _1"></span>nia <span class="_ _c"> </span>w <span class="_ _c"> </span>istniejących <span class="_ _c"> </span>obiektac<span class="_ _1"></span>h </div><div class="t m0 x9 h7 y18 ff2 fs4 fc0 sc0 ls0 ws0">przemysłowych i biurow<span class="_ _1"></span>ych. <span class="ff1"> </span></div><div class="t m0 x2 h7 y19 ff1 fs4 fc0 sc0 ls0 ws0">   </div><div class="t m0 x7 h8 y1a ff1 fs4 fc0 sc0 ls6 ws0">2.<span class="ff5 ls0"> <span class="_ _2"> </span><span class="ff1">Dokonania Grupy k<span class="ff2">apitałow<span class="_ _1"></span>ej <span class="ff1">Lena Lighting w <span class="_ _1"></span><span class="ls6">20<span class="ls0">23 roku. </span></span></span></span></span></span></div><div class="t m0 x7 h7 y1b ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h7 y1c ff2 fs4 fc0 sc0 ls0 ws0">Lena <span class="_ _d"> </span>Lighting <span class="_ _d"> </span>S.A. <span class="_ _d"> </span>wzo<span class="_ _1"></span>rem <span class="_ _d"> </span>lat <span class="_ _d"> </span>ubiegłyc<span class="_ _1"></span>h <span class="_ _d"> </span>wprowadziła <span class="_ _a"> </span>do <span class="_ _d"> </span>swojej <span class="_ _d"> </span>oferty <span class="_ _d"> </span>nowości </div><div class="t m0 xa h7 y1d ff2 fs4 fc0 sc0 ls0 ws0">wzbogacają<span class="_ _1"></span>c <span class="_ _5"> </span>swoją <span class="_ _4"> </span>ofertę <span class="_ _4"> </span>w <span class="_ _5"> </span>produkty <span class="_ _4"> </span>oparte <span class="_ _5"> </span>o <span class="_ _4"> </span>nowoczesne <span class="_ _4"> </span>technologie <span class="_ _5"> </span>i <span class="_ _8"> </span>s<span class="_ _0"></span>pełniając<span class="_ _1"></span>e </div><div class="t m0 xa h7 y1e ff2 fs4 fc0 sc0 ls0 ws0">rosnące <span class="_ _8"></span>oczekiw<span class="_ _1"></span>ania <span class="_ _8"></span>klientów<span class="_ _1"></span>. <span class="_ _8"></span>W <span class="_ _8"></span>2023 <span class="_ _7"></span>r<span class="_ _0"></span>oku <span class="_ _8"></span>Spółka <span class="_ _8"></span>do<span class="_ _1"></span>minująca <span class="_ _8"></span>prowadziła <span class="_ _7"></span>pracę <span class="_ _8"></span>nad </div><div class="t m0 xa h7 y1f ff2 fs4 fc0 sc0 ls0 ws0">nowymi  produktami  o<span class="_ _1"></span>raz  udoskonalenie<span class="_ _1"></span>m  istniejącyc<span class="_ _1"></span>h  produktów  w  ofe<span class="_ _1"></span>rcie  Spółki. </div><div class="t m0 xa h7 y20 ff2 fs4 fc0 sc0 ls0 ws0">Efektem <span class="_ _d"> </span>tych <span class="_ _b"> </span>prac <span class="_ _d"> </span>było <span class="_ _b"> </span>m.in. <span class="_ _d"> </span>poszerzenie <span class="_ _b"> </span>zakresu<span class="_ _1"></span> <span class="_ _b"> </span>funkc<span class="_ _1"></span>jonalności <span class="_ _d"> </span>inteligentnego </div><div class="t m0 xa h7 y21 ff2 fs4 fc0 sc0 ls0 ws0">systemu sterowania oświetleniem Clue. <span class="_ _0"></span>Udało się <span class="_ _0"></span>również rozbudować i <span class="_ _0"></span>zmodernizować<span class="_ _1"></span> </div><div class="t m0 xa h7 y22 ff1 fs4 fc0 sc0 ls0 ws0">Centrum Badaw<span class="_ _1"></span>cze Lena Lighting.<span class="_ _1"></span> </div><div class="t m0 xa h7 y23 ff1 fs4 fc0 sc0 ls0 ws0">W  2023 <span class="_ _9"> </span>roku  <span class="ff2">Spółka <span class="_ _9"> </span>Luxmat  Investment  przeprowadził</span>a  kolejne  modernizacj<span class="ff2">ę</span>  hal </div><div class="t m0 xa h7 y24 ff2 fs4 fc0 sc0 ls0 ws0">przemysłowych <span class="_ _4"> </span>i <span class="_ _5"> </span>budynków <span class="_ _5"> </span>biurowyc<span class="_ _1"></span>h. <span class="_ _5"> </span>Kontynuowała<span class="ff1"> <span class="_ _5"> </span></span>tym <span class="_ _4"> </span>samym <span class="_ _5"> </span>przyjętą<span class="ff1"> <span class="_ _5"> </span></span>strategię </div><div class="t m0 xa h7 y25 ff2 fs4 fc0 sc0 ls0 ws0">swojego <span class="_ _a"> </span>r<span class="_ _0"></span>ozwoju <span class="_ _a"> </span>poprzez <span class="_ _d"> </span>działania <span class="_ _d"> </span>mające <span class="_ _d"> </span>na<span class="_ _1"></span> <span class="_ _d"> </span>celu <span class="_ _d"> </span>dotarcie <span class="_ _d"> </span>do <span class="_ _a"> </span>nowych <span class="_ _d"> </span>klientów </div><div class="t m0 xa h7 y26 ff2 fs4 fc0 sc0 ls0 ws0">inwestycyjnych i aktywne <span class="_ _0"></span>poszukiwanie przez jej <span class="_ _0"></span>przedstawic<span class="_ _1"></span>ieli handlowych <span class="_ _0"></span>istniejących </div><div class="t m0 xa h7 y27 ff2 fs4 fc0 sc0 ls0 ws0">obiektów <span class="_ _5"> </span>d<span class="_ _1"></span>o <span class="_ _5"> </span>projektu<span class="_ _1"></span> <span class="_ _5"> </span>mode<span class="_ _1"></span>rnizacji <span class="_ _5"> </span>oświetlenia<span class="_ _1"></span>. <span class="_ _5"> </span>Spółk<span class="_ _1"></span>a <span class="_ _5"> </span>tak <span class="_ _5"> </span>ja<span class="_ _1"></span>k <span class="_ _5"> </span>w <span class="_ _4"> </span>poprzednich <span class="_ _5"> </span>latach </div><div class="t m0 xa h7 y28 ff2 fs4 fc0 sc0 ls0 ws0">współpracowała <span class="_ _a"> </span>z<span class="ff1">e <span class="_ _d"> </span></span>Spół<span class="_ _0"></span>ką<span class="ff1"> <span class="_ _d"> </span></span>dominującą <span class="_ _a"> </span>w <span class="_ _d"> </span>zakresie <span class="_ _d"> </span>promocji, <span class="_ _d"> </span>rozwoju <span class="_ _d"> </span>i <span class="_ _d"> </span>sprzedaży </div><div class="t m0 xa h7 y29 ff2 fs4 fc0 sc0 ls0 ws0">produktów <span class="_ _c"> </span>przez <span class="_ _c"> </span>nią <span class="_ _c"> </span>wytwarzanych. <span class="_ _c"> </span>Spółka <span class="_ _c"> </span>samodzielnie<span class="_ _1"></span> <span class="_ _c"> </span>lub <span class="_ _c"> </span>wraz <span class="_ _c"> </span>z<span class="_ _0"></span><span class="ff1">e <span class="_ _c"> </span></span>Spółką<span class="ff1"> </span></div><div class="t m0 xa h7 y2a ff2 fs4 fc0 sc0 ls0 ws0">dominującą zgłaszała swój <span class="_ _1"></span>udzia<span class="_ _1"></span>ł w inwestycjach realiz<span class="_ _1"></span>owanyc<span class="_ _1"></span>h na terenie Polski<span class="ff1">. </span></div><div class="t m0 xa h7 y2b ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h7 y2c ff1 fs4 fc0 sc0 ls0 ws0">3.    <span class="ls8">W </span>Grupie k<span class="ff2">apitałowe<span class="_ _1"></span>j Spółe<span class="ff1">k nie </span>wystąpi<span class="_ _1"></span>ły ważne osiągnięc<span class="_ _1"></span>ia w dziedzinie bada<span class="_ _1"></span>ń i </span></div><div class="t m0 xb h7 y2d ff1 fs4 fc0 sc0 ls0 ws0">rozwoju.  </div><div class="t m0 x7 h7 y2e ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y2f ff1 fs4 fc0 sc0 ls6 ws0">4.<span class="ff5 ls0"> <span class="_ _2"> </span><span class="ff2">Na dzień 3<span class="ff1">1.</span></span></span>12.20<span class="ls0">23 <span class="ls7">r.</span> <span class="ff2">Spó<span class="_ _1"></span>łka  posiada<span class="ls9">ła<span class="_ _1"></span><span class="ff1 ls0"> <span class="ff2">udział</span>y w jedn<span class="_ _1"></span>ost<span class="lsa">ce</span> <span class="ff2">podporządkowan</span><span class="lsa">ej</span>. </span></span></span></span></div><div class="t m0 x8 h7 y30 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y31 ff1 fs4 fc0 sc0 ls0 ws0">Grupa <span class="_ _5"> </span>k<span class="ff2">apitałow<span class="_ _1"></span>a <span class="_ _5"> </span>Lena <span class="_ _4"> </span>Lighting <span class="_ _5"> </span>składa <span class="_ _4"> </span>się <span class="_ _5"> </span>z <span class="_ _5"> </span>podmio<span class="_ _1"></span>tu <span class="_ _5"> </span>dominujące<span class="_ _1"></span>go <span class="_ _5"> </span>Lena <span class="_ _4"> </span>Lighting </span></div><div class="t m0 x8 h7 y32 ff1 fs4 fc0 sc0 ls0 ws0">S.A. <span class="lsb">i </span><span class="ff2">z podmiotu za<span class="_ _1"></span>leżnego Luxmat Invest<span class="_ _1"></span>ment Sp. z o.<span class="_ _1"></span>o. <span class="ff1"> </span></span></div><div class="t m0 x8 h7 y33 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y34 ff1 fs4 fc0 sc0 ls0 ws0">Dane jednostki <span class="ff2">powią<span class="_ _1"></span>zan<span class="ff1 lsa">ej<span class="ls0"> </span></span>kapitałowo z Emitente<span class="_ _1"></span>m:<span class="ff1"> </span></span></div></div><div class="c xc y35 w4 h9"><div class="t m0 xd ha y36 ff4 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 xd ha y37 ff4 fs2 fc0 sc0 ls0 ws0">Nazwa jednostki </div></div><div class="c xe y35 w5 h9"><div class="t m0 xf ha y36 ff4 fs2 fc0 sc0 ls0 ws0">Luxmat Investment Sp. z o. <span class="lsc">o.</span> </div></div><div class="c xc y38 w4 hb"><div class="t m0 xd h5 y37 ff1 fs2 fc0 sc0 ls0 ws0">Siedziba </div></div><div class="c xe y38 w5 hb"><div class="t m0 x10 h5 y37 ff2 fs2 fc0 sc0 ls0 ws0">Ul. Kórnicka 52, 63<span class="ff1">-</span>000 Środa Wlkp.<span class="ff1"> </span></div></div><div class="c xc y39 w4 hb"><div class="t m0 xd h5 y37 ff2 fs2 fc0 sc0 ls0 ws0">Przedmiot działalności<span class="ff1"> </span></div></div><div class="c xe y39 w5 hb"><div class="t m0 xf h5 y37 ff1 fs2 fc0 sc0 ls0 ws0">S<span class="ff2">przedaż opraw oświetleniowych </span> </div></div><div class="c xc y3a w4 hc"><div class="t m0 xd h5 y3b ff1 fs2 fc0 sc0 ls0 ws0">Organ rejestrowy </div></div><div class="c xe y3a w5 hc"><div class="t m0 x11 h5 y3c ff2 fs2 fc0 sc0 ls0 ws0">Sąd Rejonowy w Poznaniu Wydział Gospodarczy </div><div class="t m0 x12 h5 y3d ff2 fs2 fc0 sc0 ls0 ws0">Krajowego Rejestru Sądowego w Rejestrze </div><div class="t m0 x13 h5 y3e ff2 fs2 fc0 sc0 ls0 ws0">Przedsiębiorców pod numerem KRS <span class="ff1 lsd">553903<span class="ls0"> </span></span></div></div><div class="c xc y3f w4 hb"><div class="t m0 xd h5 y37 ff1 fs2 fc0 sc0 ls0 ws0">Charakter dominacji </div></div><div class="c xe y3f w5 hb"><div class="t m0 x14 h5 y37 ff2 fs2 fc0 sc0 ls0 ws0">Zależna<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pf2" class="pf w0 h0" ><div class="pc pc2 w0 h0"><img class="bi x0 y40 w1 hd" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">2 </div></div><div class="c xc y41 w4 he"><div class="t m0 xd h5 y42 ff1 fs2 fc0 sc0 ls0 ws0">Metoda konsolidacji </div></div><div class="c xe y41 w5 he"><div class="t m0 x15 h5 y42 ff2 fs2 fc0 sc0 ls0 ws0">pełna<span class="ff1"> </span></div></div><div class="c xc y43 w4 hf"><div class="t m0 xd h5 y44 ff2 fs2 fc0 sc0 ls0 ws0">Procent posiadanego kapitału zakładowego<span class="ff1"> </span></div></div><div class="c xe y43 w5 hf"><div class="t m0 x16 h5 y44 ff1 fs2 fc0 sc0 lsd ws0">100<span class="ls0">,</span>00<span class="ls0">% </span></div></div><div class="c xc y45 w4 h10"><div class="t m0 xd h5 y46 ff2 fs2 fc0 sc0 ls0 ws0">Procentowy <span class="_ _8"> </span>udział <span class="_ _8"> </span>w <span class="_ _8"> </span>ogólnej <span class="_ _8"> </span>liczbie <span class="_ _8"></span>głosów </div><div class="t m0 xd h5 y37 ff1 fs2 fc0 sc0 ls0 ws0">na walnym zgromadzeniu </div></div><div class="c xe y45 w5 h10"><div class="t m0 x16 h5 y47 ff1 fs2 fc0 sc0 lsd ws0">10<span class="ls0">0,</span>00%<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h7 y48 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _e"> </span><span class="ff2">Spółka nie posiada oddzia<span class="_ _1"></span>łów (zakładów<span class="_ _1"></span>).<span class="ff1"> </span></span></div><div class="t m0 x7 h7 y49 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h7 y4a ff1 fs4 fc0 sc0 ls6 ws0">5. <span class="ls0"> <span class="_ _f"> </span>Sytuacja ekonomicz<span class="_ _1"></span>no <span class="ff2">–</span> finansowa Grupy k<span class="ff2">apitałow<span class="_ _1"></span>ej <span class="ff1">Le<span class="_ _1"></span>na Lighting.  </span></span></span></div><div class="t m0 x7 h7 y4b ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y4c ff1 fs4 fc0 sc0 ls8 ws0">W <span class="ls6">20<span class="ls0">23 <span class="_ _0"></span>roku Grupa Lena L<span class="_ _0"></span>ighting <span class="ff2">osiągnęła przychody na po</span>ziomie 166 628 tys. <span class="_ _0"></span><span class="ff2">zł. Jest </span></span></span></div><div class="t m0 x8 h7 y4d ff1 fs4 fc0 sc0 ls0 ws0">to <span class="_ _8"> </span>wynik <span class="_ _4"> </span>o <span class="_ _4"> </span>3,<span class="ls6">55</span> <span class="_ _8"> </span><span class="lse">% <span class="_ _4"> </span><span class="lsf">ni</span></span><span class="ff2">ższy</span> <span class="_ _4"> </span><span class="ff2">niż <span class="_ _8"> </span>w <span class="_ _4"> </span>analogi</span>cznym <span class="_ _8"></span>okresie <span class="_ _4"> </span>2022 <span class="_ _8"> </span>roku. <span class="_ _4"> </span>W <span class="_ _4"> </span>roku <span class="_ _4"> </span>2023 <span class="_ _8"></span>roku </div><div class="t m0 x8 h7 y4e ff2 fs4 fc0 sc0 ls0 ws0">zanotowano wzrost przychodów dna rynku krajowym 8,66 %. Główny wpływ na spadek </div><div class="t m0 x8 h7 y4f ff2 fs4 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _8"></span>w <span class="_ _7"></span>2023 <span class="_ _8"></span>roku <span class="_ _8"></span>miał <span class="_ _7"></span>r<span class="_ _0"></span>ynek <span class="_ _8"></span>zagranic<span class="_ _1"></span>zny, <span class="_ _8"></span>który <span class="_ _8"></span>z<span class="_ _1"></span>anotował <span class="_ _8"></span>spadek <span class="_ _7"></span>o <span class="_ _8"></span>13,86% <span class="_ _8"></span><span class="ff1">- <span class="_ _8"></span><span class="ls10">z </span></span></div><div class="t m0 x8 h7 y50 ff1 fs4 fc0 sc0 ls0 ws0">czego <span class="_ _8"></span>w <span class="_ _7"></span>krajach <span class="_ _8"></span>z <span class="_ _8"></span>obszaru<span class="_ _1"></span> <span class="_ _8"></span>UE <span class="_ _7"></span>zanotowano <span class="_ _8"></span>spadek <span class="_ _7"></span>o <span class="_ _8"></span>11,45 <span class="_ _8"></span>%, <span class="_ _8"></span>a<span class="_ _1"></span> <span class="_ _8"></span>w <span class="_ _8"></span>krajach <span class="_ _7"></span>spoza <span class="_ _8"></span>UE </div><div class="t m0 x8 h7 y51 ff1 fs4 fc0 sc0 ls0 ws0">zanotowano spade<span class="_ _1"></span>k o 27,27%<span class="ls6">. </span>  </div><div class="t m0 x9 h7 y52 ff1 fs4 fc0 sc0 ls0 ws0">Grupa <span class="ff2">zanotowała <span class="_ _0"></span></span>wzrost <span class="_ _0"></span><span class="ff2">rentowności </span>brutto <span class="_ _0"></span>ze <span class="_ _0"></span><span class="ff2">sprzedaży z <span class="_ _0"></span></span>30,87% <span class="_ _0"></span>(2022 <span class="ls7">r.<span class="ls11">) <span class="_ _0"></span></span></span>do <span class="_ _0"></span>33,1% </div><div class="t m0 x8 h7 y53 ff1 fs4 fc0 sc0 ls0 ws0">(2023  <span class="ls7">r.<span class="ls11">).<span class="_ _1"></span><span class="ls0">  <span class="ff2">Powode<span class="_ _1"></span>m  wyższ<span class="_ _1"></span>ej  rentowno<span class="_ _1"></span>ści  sprzedaży<span class="_ _1"></span>  brutto <span class="_ _6"> </span>w  2023 <span class="_ _6"> </span>roku  były <span class="_ _6"> </span>m.in. </span></span></span></span></div><div class="t m0 x8 h7 y54 ff2 fs4 fc0 sc0 ls0 ws0">spadające <span class="_ _4"> </span>ceny <span class="_ _5"> </span>niektórych <span class="_ _5"> </span>surowców<span class="_ _1"></span>, <span class="_ _5"> </span>materiałów <span class="_ _4"> </span>i <span class="_ _5"> </span>komponent<span class="_ _1"></span>ów <span class="_ _5"> </span>do <span class="_ _5"> </span>produkc<span class="_ _1"></span>ji <span class="_ _5"> </span>lamp </div><div class="t m0 x8 h7 y55 ff2 fs4 fc0 sc0 ls0 ws0">oświetleniowych. <span class="_ _c"> </span>P<span class="_ _1"></span>oczynio<span class="_ _1"></span>ne <span class="_ _c"> </span>nakłady <span class="_ _c"> </span>inwestyc<span class="_ _1"></span>yjne <span class="_ _c"> </span>na <span class="_ _c"> </span>rozw<span class="_ _1"></span>ój <span class="_ _c"> </span>produktów, <span class="_ _10"> </span>nowe </div><div class="t m0 x8 h7 y56 ff2 fs4 fc0 sc0 ls0 ws0">maszyny i urządzenia<span class="_ _1"></span> do produkcji oraz zmiany<span class="_ _1"></span> w procesie produkcyjny<span class="_ _1"></span>m, również miały<span class="ff1"> </span></div><div class="t m0 x8 h7 y57 ff2 fs4 fc0 sc0 ls0 ws0">pozytywny wpływ<span class="_ _1"></span> na rentowność.<span class="ff1"> </span></div><div class="t m0 x9 h7 y58 ff2 fs4 fc0 sc0 ls0 ws0">Rentowność <span class="_ _9"> </span>netto <span class="_ _9"> </span>w <span class="_ _a"> </span><span class="ff1 ls6">20<span class="ls0">23  r<span class="_ _0"></span>oku <span class="_ _9"> </span></span></span>wyniosła <span class="_ _9"> </span><span class="ff1 ls6">5,93<span class="lse">% <span class="_ _a"> </span></span></span>i <span class="_ _9"> </span>była <span class="_ _9"> </span><span class="ff1 lsa">wy</span>ższa <span class="_ _9"> </span>w <span class="_ _9"> </span>porównaniu <span class="_ _9"> </span>do </div><div class="t m0 x8 h7 y59 ff2 fs4 fc0 sc0 ls0 ws0">rentowności osiągnię<span class="_ _1"></span>tej<span class="ff1"> w <span class="ls6">20</span>22 roku </span>w wy<span class="_ _1"></span>sokości <span class="ff1">5,<span class="ls6">53<span class="lse">%.<span class="_ _1"></span><span class="ls0">  </span></span></span></span></div><div class="t m0 x9 h7 y5a ff2 fs4 fc0 sc0 ls0 ws0">W 2023 <span class="_ _0"></span>roku <span class="_ _0"></span>spółka <span class="_ _0"></span>zależna Luxmat <span class="_ _0"></span>Investment wykazała stratę <span class="_ _0"></span>netto <span class="_ _0"></span>w wysokości: 135 </div><div class="t m0 x8 h7 y5b ff2 fs4 fc0 sc0 ls0 ws0">tysięcy złotych <span class="_ _0"></span>w <span class="_ _3"></span>stosunku do <span class="_ _0"></span>straty <span class="_ _0"></span>netto <span class="_ _0"></span>w <span class="_ _0"></span>wysokości 413 <span class="_ _0"></span>tysięcy <span class="_ _0"></span>złotych <span class="_ _3"></span><span class="ff1">wykazanej w </span></div><div class="t m0 x8 h7 y5c ff1 fs4 fc0 sc0 ls0 ws0">2022 roku.  </div><div class="t m0 x9 h7 y5d ff2 fs4 fc0 sc0 ls0 ws0">Kapitały <span class="_ _f"> </span>własne <span class="_ _f"> </span><span class="ff1">G</span>rupy <span class="_ _f"> </span>kapitałowej<span class="ff1"> <span class="_ _f"> </span></span>na <span class="_ _f"> </span>dzień <span class="_ _f"> </span>bilans<span class="_ _0"></span>owy <span class="_ _f"> </span><span class="ff1">31.<span class="ls6">12.20</span>23 <span class="_ _f"> </span>roku <span class="_ _10"> </span></span>uległy </div><div class="t m0 x8 h7 y5e ff2 fs4 fc0 sc0 ls0 ws0">podwyższeniu<span class="ff1"> <span class="_ _4"> </span>w <span class="_ _5"> </span>stosunku <span class="_ _8"> </span>do <span class="_ _5"> </span>31.<span class="ls6">12</span>.<span class="ls6">20</span>22 <span class="_ _5"> </span>roku <span class="_ _4"> </span><span class="lsf">o <span class="_ _5"> </span></span>4 <span class="_ _5"> </span>9<span class="ls12">03</span> <span class="_ _4"> </span>tys. <span class="_ _5"> </span></span>zł. <span class="_ _5"> </span>W <span class="_ _4"> </span>20<span class="ff1">23 <span class="_ _5"> </span>roku <span class="_ _4"> </span></span>Spółka </div><div class="t m0 x8 h7 y5f ff2 fs4 fc0 sc0 ls0 ws0">dominująca <span class="_ _7"></span><span class="ff1">- <span class="_ _8"></span>Lena<span class="_ _1"></span> <span class="_ _8"></span>Lighting<span class="_ _1"></span> <span class="_ _8"></span>S.A. <span class="_ _7"></span><span class="ff2">wypłaciła <span class="_ _7"></span>dywidendę <span class="_ _7"></span>za <span class="_ _8"></span>rok <span class="_ _7"></span>20</span>22 <span class="_ _8"></span>w <span class="_ _7"></span>wys<span class="ff2">okości</span> <span class="_ _7"></span>4 <span class="_ _8"></span><span class="ls6">975</span> </span></div><div class="t m0 x8 h7 y60 ff2 fs4 fc0 sc0 ls0 ws0">tys. zł<span class="ff1">otych. </span></div><div class="t m0 x9 h7 y61 ff2 fs4 fc0 sc0 ls0 ws0">Zarząd <span class="_ _5"> </span><span class="ff1">S</span>półki <span class="_ _5"> </span>dominującej<span class="_ _1"></span> <span class="_ _5"> </span>złożył <span class="_ _5"> </span>wniosek <span class="_ _5"> </span>do <span class="_ _5"> </span>R<span class="_ _0"></span><span class="ff1">ady <span class="_ _5"> </span>Nadzorczej <span class="_ _5"> </span></span>w <span class="_ _5"> </span>zakresie <span class="_ _5"> </span>podziału </div><div class="t m0 x8 h7 y62 ff1 fs4 fc0 sc0 ls0 ws0">zysku <span class="_ _3"></span>za <span class="_ _3"></span>2023 <span class="_ _3"></span><span class="ff2">rok, <span class="_ _3"></span>w <span class="_ _3"></span>którym <span class="_ _0"></span>to <span class="_ _3"></span>zaproponował <span class="_ _3"></span>wypłatę<span class="_ _1"></span> <span class="_ _3"></span>dywidendy <span class="_ _3"></span>w <span class="_ _3"></span>wysokości <span class="_ _3"></span><span class="ff1 ls6">0,20<span class="ls0"> <span class="_ _3"></span></span></span>zł </span></div><div class="t m0 x8 h7 y63 ff2 fs4 fc0 sc0 ls0 ws0">na 1 akcję.<span class="ff1"> </span>W<span class="_ _1"></span>ysokość dywidendy<span class="_ _1"></span> uwzględnia plany inw<span class="_ _1"></span>estycyjne Spółki <span class="_ _1"></span>na 202<span class="ff1">4 rok. </span></div><div class="t m0 x9 h7 y64 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y65 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>koniec <span class="_ _5"> </span>czerwca <span class="_ _5"> </span>2023 <span class="_ _6"> </span>roku <span class="_ _5"> </span>został <span class="_ _6"> </span>odwołany <span class="_ _5"> </span>stan <span class="_ _5"> </span>zagrożenia<span class="_ _1"></span> <span class="_ _5"> </span>epidemicznego <span class="_ _5"> </span>przez </div><div class="t m0 x8 h7 y66 ff2 fs4 fc0 sc0 ls0 ws0">Ministra  Zd<span class="_ _1"></span>rowia.  G<span class="_ _1"></span>rupa <span class="_ _5"> </span>nie  zanotowała  w<span class="_ _1"></span>  2023<span class="_ _1"></span>  r. <span class="_ _5"> </span>negatywnego  wpływu <span class="_ _5"> </span>na  swoje </div><div class="t m0 x8 h7 y67 ff2 fs4 fc0 sc0 ls0 ws0">wyniki w zwią<span class="_ _1"></span>zku pandemią wirusa Covid<span class="ff1">-<span class="ls6">19.<span class="_ _1"></span><span class="ls0"> </span></span></span></div><div class="t m0 x9 h7 y68 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _7"></span>2023 <span class="_ _7"></span>roku <span class="_ _7"></span>mieliśmy <span class="_ _3"></span>do <span class="_ _7"></span>czynienia <span class="_ _3"></span>nadal <span class="_ _7"></span>z <span class="_ _7"></span>czynnikiem <span class="_ _7"></span>ryzyka <span class="_ _7"></span>jakim <span class="_ _3"></span>był <span class="_ _8"></span>i <span class="_ _3"></span>jest <span class="_ _7"></span>konflikt </div><div class="t m0 x8 h7 y69 ff2 fs4 fc0 sc0 ls0 ws0">zbrojny <span class="_ _8"> </span>na <span class="_ _4"> </span>Ukrainie. <span class="_ _8"></span>Doświadczyliśmy <span class="_ _8"></span>również <span class="_ _8"> </span>w <span class="_ _4"> </span>2023 <span class="_ _8"> </span>roku <span class="_ _4"> </span>jako <span class="_ _4"> </span>gospodarka <span class="_ _8"></span>kryzysu </div><div class="t m0 x8 h7 y6a ff2 fs4 fc0 sc0 ls0 ws0">związanego <span class="_ _4"> </span>z <span class="_ _5"> </span>wy<span class="_ _1"></span>soka <span class="_ _5"> </span>inflacją <span class="_ _4"> </span>i <span class="_ _5"> </span>wysokim <span class="_ _4"> </span>stopami <span class="_ _5"> </span>proce<span class="_ _1"></span>ntowymi. <span class="_ _4"> </span>R<span class="_ _0"></span>ok <span class="_ _4"> </span>ten <span class="_ _5"> </span>nie <span class="_ _4"> </span>był <span class="_ _5"> </span>tez </div><div class="t m0 x8 h7 y6b ff2 fs4 fc0 sc0 ls0 ws0">łaskawy <span class="_ _8"></span>dla <span class="_ _8"></span>największej <span class="_ _8"></span>go<span class="_ _1"></span>spodarki <span class="_ _8"></span>europejskiej<span class="_ _1"></span> <span class="_ _8"></span>czyli <span class="_ _8"></span>Niemiec, <span class="_ _8"></span>które <span class="_ _8"></span>musiały <span class="_ _8"></span>zmi<span class="_ _1"></span>erzyć </div><div class="t m0 x8 h7 y6c ff2 fs4 fc0 sc0 ls0 ws0">się z <span class="_ _0"></span>recesją oraz transformacją gospodarki opartej na <span class="_ _0"></span>tanich surowcach z <span class="_ _0"></span>Rosji. Kłopoty </div><div class="t m0 x8 h7 y6d ff2 fs4 fc0 sc0 ls0 ws0">miały także <span class="_ _0"></span>gospodarki krajów skandynawskich, <span class="_ _0"></span>które zanotowały w 2023 <span class="_ _0"></span>roku <span class="_ _0"></span>znaczący </div><div class="t m0 x8 h7 y6e ff2 fs4 fc0 sc0 ls0 ws0">spadek w głównej mierze z powodu r<span class="_ _0"></span>ecesji w gospodarc<span class="_ _1"></span>e, wysokich stó<span class="ff1">p <span class="_ _0"></span>procentowy<span class="_ _1"></span>ch i </span></div><div class="t m0 x8 h7 y6f ff2 fs4 fc0 sc0 ls0 ws0">inflacji. <span class="_ _4"> </span>Miało <span class="_ _4"> </span>to <span class="_ _5"> </span>sw<span class="_ _1"></span>oje <span class="_ _4"> </span>przełożenie <span class="_ _4"> </span>na <span class="_ _4"> </span>s<span class="_ _0"></span>przedaż <span class="_ _4"> </span>Grupy <span class="_ _5"> </span><span class="ff1">k</span>a<span class="_ _1"></span>pitałowej <span class="_ _4"> </span>Leny <span class="_ _4"> </span>Lighting <span class="_ _4"> </span>na </div><div class="t m0 x8 h7 y70 ff2 fs4 fc0 sc0 ls0 ws0">tamtych rynkach, w tyc<span class="_ _1"></span>h regionach za<span class="_ _1"></span>notowano znaczący<span class="_ _1"></span> spadek sprzedaży<span class="_ _1"></span> r/r.  <span class="ff1"> </span></div><div class="t m0 x9 h7 y71 ff2 fs4 fc0 sc0 ls0 ws0">Konflikt  zbrojny  na  Ukrainie  oraz  brak  możliwości  wymiany<span class="_ _1"></span>  handlowej  z  R<span class="_ _0"></span>osją<span class="_ _1"></span>   <span class="_ _9"> </span>i </div><div class="t m0 x8 h7 y72 ff2 fs4 fc0 sc0 ls0 ws0">Białorusią <span class="_ _0"></span>nie <span class="_ _3"></span>wpłynął <span class="_ _0"></span>w <span class="_ _3"></span>sposób <span class="_ _0"></span>bezpośredni <span class="_ _0"></span>na <span class="_ _3"></span>działalność <span class="_ _0"></span>spółki, <span class="_ _3"></span>głównie <span class="_ _0"></span>z <span class="_ _3"></span>uwagi <span class="_ _0"></span>na </div><div class="t m0 x8 h7 y73 ff1 fs4 fc0 sc0 ls0 ws0">ograniczon<span class="ff2">ą</span> <span class="_ _7"></span><span class="ff2">dotychczasową<span class="_ _1"></span> <span class="_ _7"></span>współpracę <span class="_ _7"></span>w <span class="_ _8"></span>zakresie <span class="_ _3"></span>wymiany <span class="_ _7"></span>handlowej <span class="_ _8"></span>z <span class="_ _3"></span>tymi <span class="_ _8"></span>kraja<span class="_ _1"></span>mi. </span></div><div class="t m0 x8 h7 y74 ff1 fs4 fc0 sc0 ls0 ws0">Od <span class="_ _0"></span>momentu <span class="_ _0"></span>wybuchu <span class="_ _0"></span>konfliktu <span class="_ _0"></span>zbrojnego <span class="_ _0"></span>w <span class="_ _3"></span>2022<span class="_ _1"></span> <span class="_ _0"></span>r<span class="_ _0"></span>. <span class="_ _3"></span> <span class="_ _0"></span>Grupa <span class="_ _0"></span><span class="ff2">Lena <span class="_ _0"></span>Lighting <span class="_ _0"></span>zaprzestała </span></div><div class="t m0 x8 h7 y75 ff2 fs4 fc0 sc0 ls0 ws0">współpracy z firma<span class="_ _1"></span>mi z Rosji i Biało<span class="_ _1"></span>rusi.<span class="ff1"> </span></div><div class="t m0 x9 h7 y76 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _3"></span>2024 <span class="_ _7"></span>roku <span class="_ _3"></span>nadal <span class="_ _3"></span>będziemy <span class="_ _3"></span>mieli <span class="_ _7"></span>do <span class="_ _3"></span>czynienia <span class="_ _3"></span>z <span class="_ _7"></span>konsekw<span class="_ _1"></span>encjami <span class="_ _3"></span>konfliktu <span class="_ _3"></span>zbrojnego </div><div class="t m0 x8 h7 y77 ff2 fs4 fc0 sc0 ls0 ws0">na Ukrainie. <span class="_ _0"></span>Pojawiły się też <span class="_ _0"></span>na <span class="_ _0"></span>horyzoncie pozytywne informacje mogące się <span class="_ _0"></span>przyczynić<span class="_ _1"></span> </div><div class="t m0 x8 h7 y78 ff2 fs4 fc0 sc0 ls0 ws0">do <span class="_ _d"> </span>wzrostu <span class="_ _d"> </span>gospodarczego<span class="_ _1"></span> <span class="_ _d"> </span>w <span class="_ _d"> </span>Polsce <span class="_ _d"> </span>i <span class="_ _d"> </span>nowych <span class="_ _d"> </span>inwestycji <span class="_ _d"> </span>w <span class="_ _d"> </span>różnych <span class="_ _d"> </span>dziedzinach </div><div class="t m0 x8 h7 y79 ff2 fs4 fc0 sc0 ls0 ws0">gospodarki.  Odblokowane<span class="_ _1"></span>  zostały  unijne  środki  pie<span class="_ _1"></span>niężne  dla  Polski  oraz  z  branży </div><div class="t m0 x8 h7 y7a ff2 fs4 fc0 sc0 ls0 ws0">oświetleniowej <span class="_ _a"> </span>wystartowały <span class="_ _d"> </span>przetargi <span class="_ _d"> </span>i <span class="_ _d"> </span>programy <span class="_ _d"> </span>w<span class="_ _1"></span>spierające <span class="_ _d"> </span>gminy <span class="_ _d"> </span>w <span class="_ _d"> </span>Polsce <span class="_ _a"> </span>do </div><div class="t m0 x8 h7 y7b ff2 fs4 fc0 sc0 ls0 ws0">wymiany <span class="_ _f"> </span>przestarzałeg<span class="_ _1"></span>o <span class="_ _f"> </span>i <span class="_ _11"> </span>energochłonnego <span class="_ _11"> </span>oświetl<span class="_ _1"></span>enia <span class="_ _11"> </span>ulicznego. <span class="_ _11"> </span>Zakładamy, <span class="_ _11"> </span>że<span class="_ _0"></span> </div></div></div><div class="pi" ></div></div><div id="pf3" class="pf w0 h0" ><div class="pc pc3 w0 h0"><img class="bi x0 y7c w1 h11" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">3 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">pozyskane <span class="_ _3"></span>ś<span class="_ _0"></span>rodki <span class="_ _7"></span>unijne <span class="_ _7"></span>będą <span class="_ _7"></span>indykatorami <span class="_ _7"></span>nowych <span class="_ _3"></span>inwestycji, <span class="_ _7"></span>a <span class="_ _8"></span>takż<span class="_ _1"></span>e <span class="_ _7"></span>w <span class="_ _7"></span>konsekwencji </div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">szansą dla Grupy na <span class="_ _0"></span>zrealizowanie założonyc<span class="_ _1"></span>h planów za<span class="_ _0"></span>równo w zakresie spr<span class="_ _0"></span>zedaży jak </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">i zysku na 2024 <span class="_ _0"></span>rok. Z uwagi na czas <span class="_ _0"></span>jaki jest potrzebny do wdrożenia nowych inwestycji </div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">zakładamy, <span class="_ _8"></span>że <span class="_ _4"> </span>pozytywny <span class="_ _4"> </span>efekt <span class="_ _4"> </span>takich <span class="_ _4"> </span>zdarzeń <span class="_ _4"> </span>nastąpi <span class="_ _8"> </span>najszybciej <span class="_ _4"> </span>w <span class="_ _4"> </span>drugim <span class="_ _4"> </span>półroczu </div><div class="t m0 x8 h7 ya ff1 fs4 fc0 sc0 ls0 ws0">2024 roku.   </div><div class="t m0 x9 h7 yb ff2 fs4 fc0 sc0 ls0 ws0">Zakładamy <span class="_ _8"> </span>jednak <span class="_ _5"> </span>tak <span class="_ _8"> </span>jak <span class="_ _4"> </span>w <span class="_ _5"> </span>poprzednic<span class="_ _1"></span>h <span class="_ _4"> </span>latach, <span class="_ _4"> </span>że <span class="_ _4"> </span>nasza <span class="_ _4"> </span>stabilna <span class="_ _4"> </span>s<span class="_ _0"></span>ytuacja <span class="_ _8"></span>finansowa </div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">oraz <span class="_ _4"> </span>możliwość <span class="_ _4"> </span>dostępu <span class="_ _8"> </span>do <span class="_ _4"> </span>linii <span class="_ _4"> </span>kredytowych <span class="_ _8"> </span>pozwala <span class="_ _4"> </span>na <span class="_ _4"> </span>założenie, <span class="_ _4"> </span>iż <span class="_ _4"> </span>Lena <span class="_ _4"> </span>Lighting </div><div class="t m0 x8 h7 yd ff1 fs4 fc0 sc0 ls0 ws0">S.A. <span class="_ _4"> </span>i <span class="_ _5"> </span>Grupa <span class="_ _5"> </span>k<span class="ff2">apitałowa<span class="_ _1"></span> <span class="_ _5"> </span>nie <span class="_ _4"> </span>utraci <span class="_ _5"> </span>płynności <span class="_ _4"> </span>finansowej <span class="_ _4"> </span>i <span class="_ _5"> </span>bez <span class="_ _4"> </span>większych <span class="_ _5"> </span>problemów<span class="_ _1"></span> </span></div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls0 ws0">będzie <span class="_ _10"> </span>mogła <span class="_ _c"> </span>kontynuować <span class="_ _10"> </span>swoją <span class="_ _10"> </span>działalność, <span class="_ _c"> </span>a <span class="_ _c"> </span>ewentualne <span class="_ _10"> </span>okresowe <span class="_ _10"> </span>wahania </div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">przychodów <span class="_ _10"> </span>związane <span class="_ _10"> </span>z <span class="_ _c"> </span>przesunięciem <span class="_ _10"> </span>realizacji <span class="_ _10"> </span>zamówień <span class="_ _10"> </span>bądź <span class="_ _c"> </span>problemami <span class="_ _10"> </span>z </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">dostępem komponentów bę<span class="_ _1"></span>dą w dłuższe<span class="_ _1"></span>j perspektywie <span class="_ _1"></span>czasu niwelowa<span class="_ _1"></span>ne. <span class="ff1"> </span></div><div class="t m0 x9 h7 y11 ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y12 ff1 fs4 fc0 sc0 ls0 ws0">  </div><div class="t m1 x17 h6 y12 ff3 fs3 fc0 sc0 ls0 ws0">Analiza <span class="_ _10"> </span>wskaźnikowa <span class="_ _f"> </span>sprawozdania <span class="_ _10"> </span>finansowego <span class="_ _10"> </span><span class="ff4">Grupy <span class="_ _10"> </span>k</span>apitałowej <span class="_ _10"> </span><span class="ff4">Lena </span></div><div class="t m1 x8 h6 y13 ff4 fs3 fc0 sc0 ls0 ws0">Lighting</div><div class="t m0 x18 h7 y13 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y14 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h8 y7d ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _12"> </span><span class="ff2">Ocena zyskowności:<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1a h7 y7e ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y7f w6 h12"><div class="t m0 x1b ha y5 ff4 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1c y7f w7 h12"><div class="t m0 x1d ha y5 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">23 </span></div></div><div class="c x1e y7f w8 h12"><div class="t m0 x1d ha y5 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">22 </span></div></div><div class="c xa y80 w6 h13"><div class="t m0 x1f h5 y81 ff2 fs2 fc0 sc0 ls0 ws0">Przychody netto ze sprzedaży produktów, towarów </div><div class="t m0 x1f h5 y82 ff2 fs2 fc0 sc0 ls0 ws0">i materiałów <span class="ff1"> </span></div></div><div class="c x1c y80 w7 h13"><div class="t m0 x12 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">166 628 </div></div><div class="c x1e y80 w9 h13"><div class="t m0 x12 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">172 755 </div></div><div class="c xa y84 w6 h12"><div class="t m0 x1f h5 y85 ff2 fs2 fc0 sc0 ls0 ws0">Zysk brutto ze sprzedaży <span class="ff1"> </span></div></div><div class="c x1c y84 w7 h12"><div class="t m0 x20 h5 y85 ff1 fs2 fc0 sc0 ls0 ws0">55 149 </div></div><div class="c x1e y84 w9 h12"><div class="t m0 x20 h5 y85 ff1 fs2 fc0 sc0 ls0 ws0">53 326 </div></div><div class="c xa y86 w6 h12"><div class="t m0 x21 ha y87 ff7 fs2 fc0 sc0 ls0 ws0">Rentowność brutto ze sprzedaży<span class="ff8"> </span></div></div><div class="c x1c y86 w7 h12"><div class="t m1 x22 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">33,10%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y86 w9 h12"><div class="t m1 x22 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">30,87%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y88 w6 h12"><div class="t m0 x1f h5 y87 ff2 fs2 fc0 sc0 ls0 ws0">Zysk ze sprzedaży <span class="ff1"> </span></div></div><div class="c x1c y88 w7 h12"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">12 309 </div></div><div class="c x1e y88 w9 h12"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">13 061 </div></div><div class="c xa y89 w6 h12"><div class="t m0 x21 ha y87 ff7 fs2 fc0 sc0 ls0 ws0">Rentowność sprzedaży<span class="ff8"> </span></div></div><div class="c x1c y89 w7 h12"><div class="t m1 x24 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">7,39%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y89 w9 h12"><div class="t m1 x24 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">7,56%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y8a w6 h15"><div class="t m0 x1f h5 y87 ff2 fs2 fc0 sc0 ls0 ws0">Zysk (strata) z działalności operacyjnej <span class="ff1"> </span></div></div><div class="c x1c y8a w7 h15"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">12 230 </div></div><div class="c x1e y8a w9 h15"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">12 896 </div></div><div class="c xa y8b w6 h12"><div class="t m0 x21 ha y87 ff7 fs2 fc0 sc0 ls0 ws0">Rentowność operacyjna<span class="ff8"> </span></div></div><div class="c x1c y8b w7 h12"><div class="t m0 x25 ha y87 ff8 fs2 fc0 sc0 ls0 ws0">7,34% </div></div><div class="c x1e y8b w9 h12"><div class="t m0 x25 ha y87 ff8 fs2 fc0 sc0 ls0 ws0">7,46% </div></div><div class="c xa y8c w6 h13"><div class="t m0 x1f h5 y8d ff2 fs2 fc0 sc0 ls0 ws0">Zysk (strata) z działalności operacyjnej </div><div class="t m0 x1f h5 y82 ff2 fs2 fc0 sc0 ls0 ws0">powiększony o amortyzację (EBITDA)<span class="ff1"> </span></div></div><div class="c x1c y8c w7 h13"><div class="t m0 x20 h5 y8e ff1 fs2 fc0 sc0 ls0 ws0">18 803 </div></div><div class="c x1e y8c w9 h13"><div class="t m0 x20 h5 y8e ff1 fs2 fc0 sc0 ls0 ws0">19 306 </div></div><div class="c xa y8f w6 h12"><div class="t m0 x21 ha y87 ff7 fs2 fc0 sc0 ls0 ws0">Rentowność EBITDA<span class="ff8"> </span></div></div><div class="c x1c y8f w7 h12"><div class="t m1 x1b h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">11,28%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y8f w9 h12"><div class="t m1 x26 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">11,18%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y90 w6 h12"><div class="t m0 x1f h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">Zysk (strata) brutto </div></div><div class="c x1c y90 w7 h12"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">12 270 </div></div><div class="c x1e y90 w9 h12"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">12 129 </div></div><div class="c xa y91 w6 h12"><div class="t m0 x1f h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">Zysk (strata) netto  </div></div><div class="c x1c y91 w7 h12"><div class="t m0 x27 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">9 878 </div></div><div class="c x1e y91 w9 h12"><div class="t m0 x27 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">9 548 </div></div><div class="c xa y92 w6 h12"><div class="t m0 x21 ha y87 ff7 fs2 fc0 sc0 ls0 ws0">Rentowność netto<span class="ff8"> </span></div></div><div class="c x1c y92 w7 h12"><div class="t m1 x24 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">5,93%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y92 w9 h12"><div class="t m1 x24 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">5,53%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y93 w6 h12"><div class="t m0 x1f h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">Suma bilansowa </div></div><div class="c x1c y93 w7 h12"><div class="t m0 x12 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">139 877 </div></div><div class="c x1e y93 w9 h12"><div class="t m0 x12 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">143 043 </div></div><div class="c xa y94 w6 h15"><div class="t m0 x21 ha y95 ff8 fs2 fc0 sc0 ls0 ws0">ROA </div></div><div class="c x1c y94 w7 h15"><div class="t m1 x24 h14 y95 ff4 fs5 fc0 sc0 ls0 ws0">7,06%</div><div class="t m0 x23 ha y95 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y94 w9 h15"><div class="t m1 x24 h14 y95 ff4 fs5 fc0 sc0 ls0 ws0">6,67%</div><div class="t m0 x23 ha y95 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y96 w6 h12"><div class="t m0 x1f h5 y87 ff2 fs2 fc0 sc0 ls0 ws0">Aktywa trwałe<span class="ff1"> </span></div></div><div class="c x1c y96 w7 h12"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">56 187 </div></div><div class="c x1e y96 w9 h12"><div class="t m0 x20 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">54 841 </div></div><div class="c xa y97 w6 h12"><div class="t m0 x1f h5 y87 ff2 fs2 fc0 sc0 ls0 ws0">Kapitały własne<span class="ff1"> </span></div></div><div class="c x1c y97 w7 h12"><div class="t m0 x12 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">112 738 </div></div><div class="c x1e y97 w9 h12"><div class="t m0 x12 h5 y87 ff1 fs2 fc0 sc0 ls0 ws0">107 835 </div></div><div class="c xa y98 w6 h12"><div class="t m0 x21 ha y87 ff8 fs2 fc0 sc0 ls0 ws0">ROE </div></div><div class="c x1c y98 w7 h12"><div class="t m1 x24 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">8,76%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e y98 w9 h12"><div class="t m1 x24 h14 y87 ff4 fs5 fc0 sc0 ls0 ws0">8,85%</div><div class="t m0 x23 ha y87 ff8 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h16 y99 ff8 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h16 y9a ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _8"></span><span class="ff7">rent<span class="_ _1"></span>owność <span class="_ _8"></span>brutt<span class="_ _1"></span>o <span class="_ _8"></span>ze<span class="_ _1"></span> <span class="_ _8"></span>sprzedaż<span class="_ _1"></span>y <span class="_ _8"></span>–<span class="ff8"> <span class="_ _7"></span></span>stosunek <span class="_ _8"></span>zys<span class="_ _1"></span>ku <span class="_ _8"></span>brutt<span class="_ _1"></span>o <span class="_ _8"></span>ze<span class="_ _1"></span> <span class="_ _8"></span>sp<span class="_ _1"></span>rzedaży <span class="_ _7"></span>do <span class="_ _8"> </span>przychodów <span class="_ _7"></span>ze <span class="_ _8"></span>sprze<span class="_ _1"></span>daży </span></div><div class="t m0 x9 h16 y9b ff8 fs4 fc0 sc0 ls0 ws0">netto; </div><div class="t m0 x9 h16 y9c ff8 fs4 fc0 sc0 ls0 ws0">- <span class="ff7">rentowność sprzedaż<span class="_ _1"></span>y –<span class="ff8"> </span>stosunek zysku ze sprz<span class="_ _1"></span>edaży do przycho<span class="_ _1"></span>dów ze sprzedaży nett<span class="_ _1"></span>o;<span class="ff8"> </span></span></div><div class="t m0 x9 h16 y9d ff8 fs4 fc0 sc0 ls0 ws0">-  <span class="ff7">rentown<span class="_ _1"></span>ość <span class="_ _6"> </span>operacyjna  <span class="ff8">- <span class="_ _6"> </span></span>stosu<span class="_ _1"></span>nek  z<span class="_ _1"></span>ysku  ope<span class="_ _1"></span>racyjnego <span class="_ _6"> </span>do  prz<span class="_ _1"></span>ychodów <span class="_ _6"> </span>ze <span class="_ _6"> </span>sprzedaży <span class="_ _6"> </span>netto, <span class="_ _6"> </span>mierzy </span></div><div class="t m0 x9 h16 y9e ff7 fs4 fc0 sc0 ls0 ws0">efektywność działalnoś<span class="_ _1"></span>ci operacyjnej Sp<span class="_ _1"></span>ółki;<span class="ff8"> </span></div><div class="t m0 x9 h16 y9f ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _0"></span><span class="ff7">re<span class="_ _0"></span>ntowność <span class="_ _0"></span>EBITDA <span class="_ _0"></span>–</span> <span class="_ _3"></span><span class="ff7">stosunek <span class="_ _0"></span>zysku <span class="_ _3"></span>operacyjne<span class="_ _1"></span>go <span class="_ _3"></span>powiększ<span class="_ _1"></span>onego <span class="_ _0"></span>o <span class="_ _3"></span>amortyzację <span class="_ _0"></span>do <span class="_ _3"></span>przychodó<span class="_ _1"></span>w <span class="_ _0"></span>ze </span></div><div class="t m0 x9 h16 ya0 ff7 fs4 fc0 sc0 ls0 ws0">sprzedaży netto;<span class="ff8"> </span></div><div class="t m0 x9 h16 ya1 ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _f"> </span><span class="ff7">rentowność <span class="_ _f"> </span>netto <span class="_ _10"> </span></span>- <span class="_ _f"> </span><span class="ff7">stosunek <span class="_ _f"> </span>zysku <span class="_ _f"> </span>pozostającego <span class="_ _f"> </span>do <span class="_ _f"> </span>dyspozycji <span class="_ _10"> </span>Spółki <span class="_ _11"> </span>po <span class="_ _10"> </span>obligatoryjn<span class="_ _1"></span>ych </span></div><div class="t m0 x9 h16 ya2 ff7 fs4 fc0 sc0 ls0 ws0">zmniejszeniach, do przych<span class="_ _1"></span>odów ze sprzeda<span class="_ _1"></span>ży netto;<span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf4" class="pf w0 h0" ><div class="pc pc4 w0 h0"><img class="bi x0 ya3 w1 h17" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">4 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h16 y6 ff8 fs4 fc0 sc0 ls0 ws0">-<span class="ls13">  </span><span class="ff7">stopa <span class="_ _9"> </span>zwrotu  aktywów <span class="_ _9"> </span>(ROA) <span class="_ _9"> </span></span>- <span class="_ _9"> </span><span class="ff7">udział <span class="_ _9"> </span>zysku <span class="_ _9"> </span>netto  w <span class="_ _9"> </span>wartości <span class="_ _9"> </span>aktywów, <span class="_ _9"> </span>mierzący <span class="_ _9"> </span>ogólną<span class="_ _1"></span> </span></div><div class="t m0 x9 h16 y7 ff7 fs4 fc0 sc0 ls0 ws0">efektywność aktywów;<span class="ff8"> </span></div><div class="t m0 x9 h16 y8 ff8 fs4 fc0 sc0 ls0 ws0">- <span class="ff7">stopa zwrotu <span class="_ _0"></span>z kapitału własnego (ROE) <span class="_ _0"></span></span>- <span class="ff7">udział zysku netto w warto<span class="_ _0"></span>ści kapitału własnego, mierzy </span></div><div class="t m0 x9 h16 y9 ff7 fs4 fc0 sc0 ls0 ws0">efektywność kapita<span class="_ _1"></span>łów zaangażowanych w fir<span class="_ _1"></span>mie.<span class="ff8"> </span></div><div class="t m0 x9 h16 ya ff8 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h8 ya4 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _12"> </span><span class="ff2">Ocena struktury <span class="_ _1"></span>finansowania mają<span class="_ _1"></span>tku:<span class="ff1"> </span></span></span></div><div class="t m0 x1a h7 ya5 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa ya6 w6 h18"><div class="t m0 x28 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1c ya6 w7 h18"><div class="t m0 x1d ha ya7 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">23 </span></div></div><div class="c x1e ya6 w8 h18"><div class="t m0 x1d ha ya7 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">22 </span></div></div><div class="c xa ya8 w6 h18"><div class="t m0 x28 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">Aktywa obrotowe </div></div><div class="c x1c ya8 w7 h18"><div class="t m0 x20 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">83 690 </div></div><div class="c x1e ya8 w9 h18"><div class="t m0 x20 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">88 202 </div></div><div class="c xa yaa w6 h18"><div class="t m0 x28 h5 ya9 ff2 fs2 fc0 sc0 ls0 ws0">Zobowiązania krótkoterminowe<span class="ff1"> </span></div></div><div class="c x1c yaa w7 h18"><div class="t m0 x20 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">23 977 </div></div><div class="c x1e yaa w9 h18"><div class="t m0 x20 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">32 566 </div></div><div class="c xa yab w6 h18"><div class="t m0 x28 h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Kapitał obrotowy netto<span class="ff1"> </span></div></div><div class="c x1c yab w7 h18"><div class="t m0 x20 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">59 713 </div></div><div class="c x1e yab w9 h18"><div class="t m0 x20 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">55 636 </div></div><div class="c xa yad wa h18"><div class="t m0 x28 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1c yad wb h18"><div class="t m0 x23 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e yad w9 h18"><div class="t m0 x23 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa yae w6 h19"><div class="t m0 x28 h5 yaf ff2 fs2 fc0 sc0 ls0 ws0">Udział zapasów w aktywach obrotowych<span class="ff1"> </span></div></div><div class="c x1c yae w7 h19"><div class="t m0 x22 h5 yaf ff1 fs2 fc0 sc0 ls0 ws0">44,85% </div></div><div class="c x1e yae w9 h19"><div class="t m0 x22 h5 yaf ff1 fs2 fc0 sc0 ls0 ws0">47,06% </div></div><div class="c xa yb0 w6 h18"><div class="t m0 x28 h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Udział należności w aktywach obrotowych<span class="ff1"> </span></div></div><div class="c x1c yb0 w7 h18"><div class="t m0 x22 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">50,21% </div></div><div class="c x1e yb0 w9 h18"><div class="t m0 x22 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">51,23% </div></div><div class="c xa yb1 w6 h13"><div class="t m0 x28 h5 y81 ff2 fs2 fc0 sc0 ls0 ws0">Udział inwestycji krótkoterminowych w </div><div class="t m0 x28 h5 y82 ff1 fs2 fc0 sc0 ls0 ws0">aktywach obrotowych </div></div><div class="c x1c yb1 w7 h13"><div class="t m0 x24 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">4,41% </div></div><div class="c x1e yb1 w9 h13"><div class="t m0 x25 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">1,23% </div></div><div class="c xa yb2 w6 h13"><div class="t m0 x28 h5 y81 ff2 fs2 fc0 sc0 ls0 ws0">Udział krótkoterminowych rozliczeń </div><div class="t m0 x28 h5 y82 ff2 fs2 fc0 sc0 ls0 ws0">międzyokresowych w aktywach obrotowych<span class="ff1"> </span></div></div><div class="c x1c yb2 w7 h13"><div class="t m0 x24 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">0,53% </div></div><div class="c x1e yb2 w9 h13"><div class="t m0 x25 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">0,48% </div></div><div class="c xa yb3 wa h18"><div class="t m0 x28 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1c yb3 wb h18"><div class="t m0 x23 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x1e yb3 w9 h18"><div class="t m0 x23 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xa yb4 w6 h13"><div class="t m0 x28 h5 y8d ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik pokrycia aktywów trwałych </div><div class="t m0 x28 h5 y82 ff2 fs2 fc0 sc0 ls0 ws0">kapitałem własnym <span class="ff1"> </span></div></div><div class="c x1c yb4 w7 h13"><div class="t m0 x29 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">2,01 </div></div><div class="c x1e yb4 w9 h13"><div class="t m0 x29 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">1,97 </div></div><div class="c xa yb5 w6 h18"><div class="t m0 x28 h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik ogólnego zadłużenia<span class="ff1"> </span></div></div><div class="c x1c yb5 w7 h18"><div class="t m0 x22 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">19,40% </div></div><div class="c x1e yb5 w9 h18"><div class="t m0 x22 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">24,61% </div></div><div class="c xa yb6 w6 h18"><div class="t m0 x28 h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik zadłużenia długoterminowego <span class="ff1"> </span></div></div><div class="c x1c yb6 w7 h18"><div class="t m0 x24 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">2,80% </div></div><div class="c x1e yb6 w9 h18"><div class="t m0 x25 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">2,45% </div></div><div class="c xa yb7 w6 h19"><div class="t m0 x28 h5 ya9 ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik zadłużenia kapitału własnego <span class="ff1"> </span></div></div><div class="c x1c yb7 w7 h19"><div class="t m0 x22 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">24,07% </div></div><div class="c x1e yb7 w9 h19"><div class="t m0 x22 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">32,65% </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h16 yb8 ff8 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h16 yb9 ff8 fs4 fc0 sc0 ls0 ws0">- <span class="ff7">pokrycia aktywów trwa<span class="_ _1"></span>łych kapitałem własny<span class="_ _1"></span>m <span class="ff8">- </span>stosunek kapitału własneg<span class="_ _1"></span>o do aktywów trwałych<span class="_ _1"></span>;<span class="ff8"> </span></span></div><div class="t m0 x9 h16 yba ff8 fs4 fc0 sc0 ls0 ws0">- <span class="ff7">zadłużenia ogólneg<span class="_ _1"></span>o <span class="ff8">- </span>stosunek zobowiąza<span class="_ _1"></span>ń i rezerwy na zobowi<span class="_ _1"></span>ązania<span class="_ _1"></span> do wartości aktywów ogółem;<span class="ff8"> </span></span></div><div class="t m0 x9 h16 ybb ff8 fs4 fc0 sc0 ls0 ws0">- <span class="ff7">zadłużenia d<span class="_ _1"></span>ługoterminowego <span class="ff8">- </span>stosunek zobowiąz<span class="_ _1"></span>ań długotermi<span class="_ _1"></span>nowych do kapitału własne<span class="_ _1"></span>go;<span class="ff8"> </span></span></div><div class="t m0 x9 h16 ybc ff8 fs4 fc0 sc0 ls0 ws0">-  <span class="ff7">z<span class="_ _1"></span>adłużenia <span class="_ _5"> </span>kapitału  własneg<span class="_ _1"></span>o  <span class="ff8">- <span class="_ _6"> </span></span>stosunek <span class="_ _6"> </span>zobowiązań <span class="_ _5"> </span>i  rezerwy <span class="_ _6"> </span>na <span class="_ _6"> </span>zobowiąza<span class="_ _1"></span>nia <span class="_ _6"> </span>do  kap<span class="_ _1"></span>itału </span></div><div class="t m0 x9 h16 ybd ff7 fs4 fc0 sc0 ls0 ws0">własnego.<span class="ff8"> </span></div><div class="t m0 x9 h16 ybe ff8 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x19 h8 ybf ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _12"> </span><span class="ff2">Ocena płynności finan<span class="_ _1"></span>sowej:<span class="ff1"> </span></span></span></div><div class="t m0 x1a h7 yc0 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa yc1 wc h18"><div class="t m0 x2a ha y5 ff4 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c x2b yc1 wd h18"><div class="t m0 x2c ha y5 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">23 </span></div></div><div class="c x2d yc1 we h18"><div class="t m0 x2c ha y5 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">22 </span></div></div><div class="c xa yc2 wc h18"><div class="t m0 x2e h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Cykl rotacji zapasów w dniach<span class="ff1"> </span></div></div><div class="c x2b yc2 wd h18"><div class="t m0 x2f h5 yac ff1 fs2 fc0 sc0 lsd ws0">123<span class="ls0"> </span></div></div><div class="c x2d yc2 wf h18"><div class="t m0 x2f h5 yac ff1 fs2 fc0 sc0 lsd ws0">127<span class="ls0"> </span></div></div><div class="c xa yc3 wc h1a"><div class="t m0 x2e h5 y81 ff2 fs2 fc0 sc0 ls0 ws0">Cykl rotacji należności z tytułu dostaw i </div><div class="t m0 x2e h5 y82 ff2 fs2 fc0 sc0 ls0 ws0">usług w dniach<span class="ff1"> </span></div></div><div class="c x2b yc3 wd h1a"><div class="t m0 x30 h5 y83 ff1 fs2 fc0 sc0 lsd ws0">78<span class="ls0"> </span></div></div><div class="c x2d yc3 wf h1a"><div class="t m0 x30 h5 y83 ff1 fs2 fc0 sc0 lsd ws0">83<span class="ls0"> </span></div></div><div class="c xa yc4 wc h13"><div class="t m0 x2e h5 y81 ff2 fs2 fc0 sc0 ls0 ws0">Cykl  rota<span class="_ _0"></span>cji  zobowiązań <span class="_ _13"> </span>z <span class="_ _6"> </span>tytułu <span class="_ _6"> </span>dostaw <span class="_ _13"> </span>i </div><div class="t m0 x2e h5 y82 ff2 fs2 fc0 sc0 ls0 ws0">usług w dniach<span class="ff1"> </span></div></div><div class="c x2b yc4 wd h13"><div class="t m0 x30 h5 y83 ff1 fs2 fc0 sc0 lsd ws0">43<span class="ls0"> </span></div></div><div class="c x2d yc4 wf h13"><div class="t m0 x30 h5 y83 ff1 fs2 fc0 sc0 lsd ws0">43<span class="ls0"> </span></div></div><div class="c xa yc5 wc h18"><div class="t m0 x2e h5 ya9 ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik płynności I (bieżący)<span class="ff1"> </span></div></div><div class="c x2b yc5 wd h18"><div class="t m0 x31 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">3,49 </div></div><div class="c x2d yc5 wf h18"><div class="t m0 x31 h5 ya9 ff1 fs2 fc0 sc0 ls0 ws0">2,71 </div></div><div class="c xa yc6 wc h18"><div class="t m0 x2e h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik płynności II (szybki)<span class="ff1"> </span></div></div><div class="c x2b yc6 wd h18"><div class="t m0 x31 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">1,92 </div></div><div class="c x2d yc6 wf h18"><div class="t m0 x31 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">1,43 </div></div><div class="c xa yc7 wc h18"><div class="t m0 x2e h5 yac ff2 fs2 fc0 sc0 ls0 ws0">Wskaźnik płynności III (natychmiastowy)<span class="ff1"> </span></div></div><div class="c x2b yc7 wd h18"><div class="t m0 x31 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">0,15 </div></div><div class="c x2d yc7 wf h18"><div class="t m0 x31 h5 yac ff1 fs2 fc0 sc0 ls0 ws0">0,03 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h16 yc8 ff8 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h16 yc9 ff8 fs4 fc0 sc0 ls0 ws0">- <span class="ff7">cykl <span class="_ _0"></span>rotacji zapasów </span>- <span class="ff7">stosunek wartości zapasów na koniec okresu do kosztu sprzedanych produktów, </span></div><div class="t m0 x9 h16 yca ff7 fs4 fc0 sc0 ls0 ws0">towarów i materiał<span class="_ _1"></span>ów, wyrażony w dn<span class="_ _1"></span>iach;<span class="ff8"> </span></div><div class="t m0 x9 h16 ycb ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _3"></span><span class="ff7">cykl <span class="_ _0"></span>ro<span class="_ _0"></span>tacji <span class="_ _3"></span>należno<span class="_ _1"></span>ści <span class="_ _3"></span>z <span class="_ _3"></span>tytułu<span class="_ _1"></span> <span class="_ _3"></span>dostaw <span class="_ _3"></span>i <span class="_ _3"></span>u<span class="_ _1"></span>sług <span class="_ _3"></span><span class="ff8">- <span class="_ _3"></span></span>stosunek <span class="_ _0"></span>wartości <span class="_ _3"></span>należności <span class="_ _3"></span>z <span class="_ _3"></span>tytułu <span class="_ _0"></span>dostaw <span class="_ _3"></span>i <span class="_ _0"></span>usług </span></div><div class="t m0 x9 h16 ycc ff7 fs4 fc0 sc0 ls0 ws0">na koniec okresu d<span class="_ _1"></span>o przychodów ze sprzed<span class="_ _1"></span>aży netto, wyrażony w d<span class="_ _1"></span>niach;<span class="ff8"> </span></div><div class="t m0 x9 h16 ycd ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _8"></span><span class="ff7">cykl <span class="_ _7"></span>rotacji <span class="_ _7"></span>zobowiązań <span class="_ _8"></span>z <span class="_ _7"></span>tytułu <span class="_ _7"></span>dostaw <span class="_ _8"></span>i <span class="_ _7"></span>usług <span class="_ _8"> </span></span>- <span class="_ _8"></span><span class="ff7">stosun<span class="_ _1"></span>ek <span class="_ _8"></span>wartości <span class="_ _7"></span>zobowiązań <span class="_ _7"></span>z <span class="_ _8"></span>tytułu <span class="_ _7"></span>dostaw <span class="_ _7"></span>i </span></div><div class="t m0 x9 h16 yce ff7 fs4 fc0 sc0 ls0 ws0">usług na koniec ok<span class="_ _1"></span>resu do kosztu sprzeda<span class="_ _1"></span>nych produktów, towarów i mate<span class="_ _1"></span>riałów, wyrażony w dnia<span class="_ _1"></span>ch;<span class="ff8"> </span></div></div></div><div class="pi" ></div></div><div id="pf5" class="pf w0 h0" ><div class="pc pc5 w0 h0"><img class="bi x0 ycf w1 h1b" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">5 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h16 y6 ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _f"> </span><span class="ff7">ws<span class="_ _0"></span>kaźnik <span class="_ _f"> </span>bieżący, <span class="_ _f"> </span>o<span class="_ _0"></span>brazujący <span class="_ _f"> </span>zdolność <span class="_ _10"> </span>firmy <span class="_ _f"> </span>do <span class="_ _10"> </span>regulowania <span class="_ _11"> </span>bieżących <span class="_ _10"> </span>zobowiązań <span class="_ _f"> </span>przy </span></div><div class="t m0 x9 h16 y7 ff7 fs4 fc0 sc0 ls0 ws0">wykorzystaniu <span class="_ _9"> </span>aktywów <span class="_ _a"> </span>bieżących <span class="_ _9"> </span>–<span class="ff8"> <span class="_ _a"> </span></span>stosunek <span class="_ _a"> </span>stanu <span class="_ _9"> </span>aktywów <span class="_ _a"> </span>obrotowych <span class="_ _9"> </span>do <span class="_ _a"> </span>stanu <span class="_ _9"> </span>zobowiązań </div><div class="t m0 x9 h16 y8 ff7 fs4 fc0 sc0 ls0 ws0">bieżących na koniec dan<span class="_ _1"></span>ego okresu;<span class="ff8"> </span></div><div class="t m0 x9 h16 y9 ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _5"> </span><span class="ff7">wskaźnik <span class="_ _6"> </span>szybki, <span class="_ _5"> </span>obrazujący <span class="_ _5"> </span>zdolność <span class="_ _5"> </span>zgromadzenia <span class="_ _5"> </span>w <span class="_ _6"> </span>krótkim <span class="_ _5"> </span>czasie <span class="_ _5"> </span>środków <span class="_ _5"> </span>pieniężnych <span class="_ _5"> </span>na </span></div><div class="t m0 x9 h16 ya ff7 fs4 fc0 sc0 ls0 ws0">pokrycie <span class="_ _d"> </span>zobowiązań <span class="_ _14"> </span>o <span class="_ _d"> </span>wysokim <span class="_ _14"> </span>stopniu <span class="_ _14"> </span>wymagalności <span class="_ _d"> </span>–<span class="ff8"> <span class="_ _b"> </span></span>stosunek <span class="_ _d"> </span>stanu <span class="_ _14"> </span>aktywów <span class="_ _d"> </span>o<span class="_ _0"></span>broto<span class="_ _1"></span>wych </div><div class="t m0 x9 h16 yb ff7 fs4 fc0 sc0 ls0 ws0">pomniejszonych <span class="_ _1"></span>o zapasy do stanu z<span class="_ _1"></span>obowiązań bieżących na<span class="_ _1"></span> koniec okresu;<span class="ff8"> </span></div><div class="t m0 x9 h16 yc ff8 fs4 fc0 sc0 ls0 ws0">- <span class="_ _c"> </span><span class="ff7">wskaźnik <span class="_ _10"> </span>natychmiastowy, <span class="_ _10"> </span>mierzący <span class="_ _c"> </span>zdolność <span class="_ _10"> </span>do <span class="_ _c"> </span>pokrycia <span class="_ _10"> </span>zobowiązań <span class="_ _10"> </span>o <span class="_ _c"> </span>natychmiastowej </span></div><div class="t m0 x9 h16 yd ff7 fs4 fc0 sc0 ls0 ws0">wymagalności –<span class="ff8"> <span class="_ _3"></span></span>stosunek<span class="_ _1"></span> <span class="_ _0"></span>stanu <span class="_ _0"></span>inwestycji <span class="_ _0"></span>krótkotermino<span class="_ _1"></span>wych <span class="_ _0"></span>do <span class="_ _0"></span>stanu <span class="_ _0"></span>zobowiązań bieżących <span class="_ _0"></span>na <span class="_ _0"></span>koniec </div><div class="t m0 x9 h16 ye ff8 fs4 fc0 sc0 ls0 ws0">okresu. </div><div class="t m0 x7 h7 yf ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _15"> </span> </div><div class="t m1 x8 h6 y10 ff4 fs3 fc0 sc0 ls0 ws0">Aktualna i przewid<span class="_ _1"></span>ywana sytuacja finansow<span class="_ _1"></span>a: </div><div class="t m0 x8 h7 y11 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">Na  podstawie <span class="_ _9"> </span>przedstawio<span class="_ _1"></span>nych  wskaźników  można  zauważyć,  że  sytuacja <span class="_ _9"> </span>Grupy  w </div><div class="t m0 x9 h7 y13 ff2 fs4 fc0 sc0 ls0 ws0">zakresie <span class="_ _4"> </span>finansowania <span class="_ _4"> </span>swoich <span class="_ _4"> </span>zobowiązań <span class="_ _4"> </span>jak <span class="_ _4"> </span>i <span class="_ _5"> </span>og<span class="_ _1"></span>ólnej <span class="_ _4"> </span>sytuacji <span class="_ _4"> </span>finansowej <span class="_ _4"> </span>jest <span class="_ _4"> </span>dobra. </div><div class="t m0 x9 h7 y14 ff2 fs4 fc0 sc0 ls0 ws0">Zarząd <span class="_ _9"> </span>Spół<span class="_ _0"></span>ki <span class="_ _a"> </span>dominującej <span class="_ _9"> </span>ma <span class="_ _a"> </span>świadomość, <span class="_ _a"> </span>że <span class="_ _a"> </span>konsekwencje <span class="_ _9"> </span>tr<span class="_ _0"></span>wającego <span class="_ _9"> </span>konfliktu </div><div class="t m0 x9 h7 y15 ff2 fs4 fc0 sc0 ls0 ws0">zbrojnego <span class="_ _3"></span>na <span class="_ _7"></span>Ukrainie <span class="_ _3"></span>może <span class="_ _3"></span>wpłynąć <span class="_ _7"></span>na <span class="_ _3"></span>sytuację <span class="_ _3"></span>f<span class="_ _0"></span>inansową <span class="_ _3"></span>Grupy. <span class="_ _7"></span>Zdarzenie <span class="_ _3"></span>to <span class="_ _3"></span>może </div><div class="t m0 x9 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">mieć <span class="_ _8"></span>wpływ <span class="_ _8"></span>na <span class="_ _8"></span>otoczenie<span class="_ _1"></span> <span class="_ _8"></span>gospodarcze <span class="_ _8"></span>Spółki, <span class="_ _8"></span>jej <span class="_ _8"></span>partnerów <span class="_ _8"></span>biznesow<span class="_ _1"></span>ych, <span class="_ _8"></span>zwiększony </div><div class="t m0 x9 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">koszt <span class="_ _8"></span>kapitału, <span class="_ _7"></span>obniżenie <span class="_ _7"></span>zdolności <span class="_ _8"></span>kredytowe<span class="_ _1"></span>j <span class="_ _8"></span>kontra<span class="_ _1"></span>hentów <span class="_ _8"></span>co <span class="_ _7"></span>może <span class="_ _8"></span>mieć <span class="_ _7"></span>wpływ <span class="_ _7"></span>na </div><div class="t m0 x9 h7 y18 ff1 fs4 fc0 sc0 ls0 ws0">przychody <span class="_ _0"></span>Gr<span class="_ _0"></span>upy <span class="_ _3"></span><span class="ff2">i <span class="_ _3"></span>możliwo<span class="_ _1"></span>ści <span class="_ _3"></span>realizowa<span class="_ _1"></span>nia <span class="_ _3"></span>przez <span class="_ _0"></span>nią <span class="_ _3"></span>projektów. <span class="_ _3"></span>Natomiast <span class="_ _3"></span>zakres <span class="_ _0"></span>tego </span></div><div class="t m0 x9 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">wpływu <span class="_ _5"> </span>jest<span class="_ _1"></span> <span class="_ _5"> </span>trudny <span class="_ _5"> </span>do<span class="_ _1"></span> <span class="_ _5"> </span>oszac<span class="_ _1"></span>owania <span class="_ _5"> </span>ze <span class="_ _4"> </span>względu <span class="_ _5"> </span>na <span class="_ _5"> </span>bra<span class="_ _1"></span>k <span class="_ _5"> </span>możliwości <span class="_ _4"> </span>określenia <span class="_ _5"> </span>czasu<span class="_ _1"></span> </div><div class="t m0 x9 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">trwania <span class="_ _d"> </span>zarówno <span class="_ _d"> </span>spowolnienia <span class="_ _d"> </span>gospodarczego <span class="_ _d"> </span>jak <span class="_ _d"> </span>i <span class="_ _14"> </span>ewentualnego <span class="_ _d"> </span>wzrostu <span class="_ _14"> </span>infla<span class="_ _1"></span>cji. </div><div class="t m0 x9 h7 yd1 ff2 fs4 fc0 sc0 ls0 ws0">Trudno <span class="_ _6"> </span>też <span class="_ _5"> </span>określić <span class="_ _6"> </span>jak <span class="_ _5"> </span>decyzje <span class="_ _5"> </span>w <span class="_ _6"> </span>zakresie <span class="_ _6"> </span>sankcji <span class="_ _5"> </span>wobec <span class="_ _6"> </span>Rosji <span class="_ _6"> </span>podejmowa<span class="_ _1"></span>ne <span class="_ _5"> </span>przez </div><div class="t m0 x9 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">państwa <span class="_ _8"></span>Eu<span class="_ _1"></span>ropy <span class="_ _8"></span>i <span class="_ _8"></span>świata<span class="_ _1"></span> <span class="_ _8"></span>wpły<span class="_ _1"></span>ną <span class="_ _8"></span>na <span class="_ _7"></span>s<span class="_ _0"></span>tan <span class="_ _8"></span>gos<span class="_ _1"></span>podarki <span class="_ _8"></span>świa<span class="_ _1"></span>towej <span class="_ _8"></span>(m.in. <span class="_ _7"></span>na <span class="_ _8"></span>dostęp <span class="_ _8"></span>i <span class="_ _7"></span>ceny </div><div class="t m0 x9 h7 yd3 ff2 fs4 fc0 sc0 ls0 ws0">surowców <span class="_ _0"></span>energetycznych).  <span class="_ _3"></span>W <span class="_ _0"></span>2023 <span class="_ _3"></span>roku <span class="_ _0"></span>Gr<span class="_ _0"></span>upa <span class="_ _0"></span>odczuła <span class="_ _0"></span>kryzys <span class="_ _3"></span>gospodarczy<span class="_ _1"></span> <span class="_ _0"></span>w <span class="_ _3"></span>krajach </div><div class="t m0 x9 h7 yd4 ff1 fs4 fc0 sc0 ls0 ws0">skandynawskich<span class="_ _1"></span> <span class="_ _0"></span>i <span class="_ _0"></span>na <span class="_ _0"></span>rynku niemieckim, <span class="_ _0"></span><span class="ff2">co <span class="_ _0"></span>miało <span class="_ _0"></span>swoje przełożenie <span class="_ _0"></span>na <span class="_ _0"></span>niższe <span class="_ _0"></span>przychody </span></div><div class="t m0 x9 h7 yd5 ff1 fs4 fc0 sc0 ls0 ws0">generowane <span class="_ _16"> </span>na <span class="_ _16"> </span>tych <span class="_ _17"> </span>obszarach. <span class="_ _16"> </span>Wzrosty <span class="_ _16"> </span>na <span class="_ _17"> </span>innych <span class="_ _16"> </span>rynkach <span class="_ _16"> </span>niestety <span class="_ _16"> </span>nie </div><div class="t m0 x9 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">zrekompensowały  tego  spadku.  Zarząd  Spółki  dominującej  zakład<span class="ff1">a</span>, <span class="_ _9"> </span>że  w <span class="_ _9"> </span>pierwszej </div><div class="t m0 x9 h7 yd7 ff2 fs4 fc0 sc0 ls0 ws0">połowie <span class="_ _5"> </span>2024 <span class="_ _5"> </span>roku <span class="_ _5"> </span>nie <span class="_ _5"> </span>nale<span class="_ _1"></span>ży <span class="_ _5"> </span>oczekiwać <span class="_ _5"> </span>znaczą<span class="_ _1"></span>cej <span class="_ _5"> </span>zmiany <span class="_ _5"> </span>na <span class="_ _5"> </span>tych <span class="_ _5"> </span>rynkach, <span class="_ _5"> </span>dopiero </div><div class="t m0 x9 h7 yd8 ff2 fs4 fc0 sc0 ls0 ws0">druga <span class="_ _5"> </span>połowa <span class="_ _5"> </span>roku <span class="_ _5"> </span>może <span class="_ _5"> </span>przynieść <span class="_ _5"> </span>poprawę <span class="_ _5"> </span>co <span class="_ _5"> </span>powinno <span class="_ _5"> </span>przyczy<span class="_ _1"></span>nić <span class="_ _5"> </span>się <span class="_ _5"> </span>do <span class="_ _5"> </span>wzrostu </div><div class="t m0 x9 h7 yd9 ff2 fs4 fc0 sc0 ls0 ws0">zainteresowania klie<span class="_ _1"></span>ntów z tych regionów ofe<span class="_ _1"></span>rtą Grupy. <span class="ff1"> </span></div><div class="t m0 x9 h7 yda ff2 fs4 fc0 sc0 ls0 ws0">W zakresie przyszłej sytuac<span class="_ _1"></span>ji finansowej Zarząd zakła<span class="_ _1"></span>da, że posiadane środki własne oraz<span class="_ _1"></span> </div><div class="t m0 x9 h7 ydb ff2 fs4 fc0 sc0 ls0 ws0">prowadzony <span class="_ _5"> </span>przez <span class="_ _6"> </span>lata <span class="_ _5"> </span>model <span class="_ _5"> </span>finansowania <span class="_ _6"> </span>własnej <span class="_ _5"> </span>działalności <span class="_ _5"> </span>w <span class="_ _6"> </span>oparciu <span class="_ _5"> </span>o <span class="_ _6"> </span>kapitał </div><div class="t m0 x9 h7 ydc ff2 fs4 fc0 sc0 ls0 ws0">własny i w mniej<span class="_ _1"></span>szym stopniu przez ka<span class="_ _1"></span>pitał obcy nie zab<span class="_ _1"></span>urzy sytuacji finansowe<span class="_ _1"></span>j Grupy<span class="ff1">.   </span></div><div class="t m0 x9 h7 ydd ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m1 x9 h6 yde ff3 fs3 fc0 sc0 ls0 ws0">Kluczowe <span class="_ _18"> </span>niefinansowe<span class="_ _1"></span> <span class="_ _18"> </span>wskaźniki <span class="_ _18"> </span>efektywności <span class="_ _18"> </span>związane <span class="_ _18"> </span>z <span class="_ _18"> </span>działalnością </div><div class="t m1 x9 h6 ydf ff4 fs3 fc0 sc0 ls0 ws0">jednostki.  </div><div class="t m0 x8 h7 ye0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 ye1 ff1 fs4 fc0 sc0 ls0 ws0">Grupa <span class="_ _b"> </span><span class="ff2">w <span class="_ _b"> </span>zakresie <span class="_ _14"> </span>swoje <span class="_ _14"> </span>działalności <span class="_ _b"> </span>identyfikuje <span class="_ _14"> </span>następujące <span class="_ _14"> </span>kluczowe <span class="_ _14"> </span>wskaźniki </span></div><div class="t m0 x8 h7 ye2 ff1 fs4 fc0 sc0 ls0 ws0">niefinansowe: </div><div class="t m0 x8 h7 ye3 ff1 fs4 fc0 sc0 ls0 ws0">-  <span class="ff2">w<span class="_ _1"></span>  za<span class="_ _1"></span>kresie  dz<span class="_ _1"></span>iałalności <span class="_ _6"> </span>handlowe<span class="_ _1"></span>j<span class="ff1">  inwestyc<span class="_ _1"></span>yjnej <span class="_ _6"> </span>w <span class="_ _6"> </span>Polsce  <span class="ff2">bada<span class="_ _1"></span>na <span class="_ _6"> </span>jest <span class="_ _6"> </span>efektywność </span></span></span></div><div class="t m0 x8 h7 ye4 ff2 fs4 fc0 sc0 ls0 ws0">składanych <span class="_ _8"></span>ofert, <span class="_ _7"></span>zapytań <span class="_ _8"></span>w <span class="_ _8"></span>celu <span class="_ _8"></span>oceny <span class="_ _7"></span>atrakcyjności <span class="_ _8"></span>oferty <span class="_ _8"></span>cenowej <span class="_ _7"></span>i <span class="_ _8"></span>produktowej,<span class="ff1"> <span class="_ _8"></span><span class="ls14">w </span></span></div><div class="t m0 x8 h7 ye5 ff2 fs4 fc0 sc0 ls0 ws0">ten <span class="_ _4"> </span>sposób <span class="_ _4"> </span>obliczany <span class="_ _4"> </span>jest <span class="_ _5"> </span>wskaź<span class="_ _1"></span>nik <span class="_ _4"> </span>s<span class="_ _0"></span>kuteczności <span class="_ _8"> </span>działań <span class="_ _4"> </span>działów <span class="_ _4"> </span>obsługi <span class="_ _5"> </span>klie<span class="_ _1"></span>nta <span class="_ _4"> </span>oraz </div><div class="t m0 x8 h7 ye6 ff2 fs4 fc0 sc0 ls0 ws0">działów <span class="_ _3"></span>handlowych<span class="_ _1"></span> <span class="_ _3"></span>z <span class="_ _3"></span>zakresu <span class="_ _3"></span>pozyskiwania <span class="_ _0"></span>zapytań <span class="_ _3"></span>handlowych, <span class="_ _3"></span>który <span class="_ _3"></span>obrazuje <span class="_ _3"></span>tabela </div><div class="t m0 x8 h7 ye7 ff2 fs4 fc0 sc0 ls0 ws0">poniżej:<span class="ff1">  </span></div></div><div class="c x8 ye8 w10 h1c"><div class="t m0 x32 ha y5 ff8 fs2 fc0 sc0 ls0 ws0">Lata </div></div><div class="c x33 ye8 w11 h1c"><div class="t m0 x2e ha ye9 ff8 fs2 fc0 sc0 ls0 ws0">Liczba </div><div class="t m0 x34 ha yea ff8 fs2 fc0 sc0 ls0 ws0">inwestycji </div></div><div class="c x35 ye8 w12 h1c"><div class="t m0 x34 ha yeb ff8 fs2 fc0 sc0 ls0 ws0">Liczba ofert </div></div><div class="c xe ye8 w13 h1c"><div class="t m0 x36 ha ye9 ff8 fs2 fc0 sc0 ls0 ws0">Liczba nowych </div><div class="t m0 x37 ha yea ff7 fs2 fc0 sc0 ls0 ws0">projektów <span class="ff8"> </span></div></div><div class="c x38 ye8 w14 h1c"><div class="t m0 x34 ha ye9 ff8 fs2 fc0 sc0 ls0 ws0">Liczba </div><div class="t m0 x39 ha yea ff8 fs2 fc0 sc0 ls0 ws0">wygranych </div></div><div class="c x3a ye8 w15 h1c"><div class="t m0 x36 ha yeb ff7 fs2 fc0 sc0 ls0 ws0">Skuteczność %<span class="ff8"> </span></div></div><div class="c x8 yec w10 h1d"><div class="t m0 x11 ha yed ff4 fs2 fc0 sc0 lsd ws0">2022<span class="ls0"> </span></div></div><div class="c x33 yec w11 h1d"><div class="t m0 x3b h5 yed ff1 fs2 fc0 sc0 ls0 ws0">6 791 </div></div><div class="c x35 yec w12 h1d"><div class="t m0 x3c h5 yed ff1 fs2 fc0 sc0 ls0 ws0">15 792 </div></div><div class="c xe yec w13 h1d"><div class="t m0 x3b h5 yed ff1 fs2 fc0 sc0 ls0 ws0">2 412 </div></div><div class="c x38 yec w14 h1d"><div class="t m0 x3d h5 yed ff1 fs2 fc0 sc0 ls0 ws0">1 050 </div></div><div class="c x3a yec w15 h1d"><div class="t m0 x2e h5 yed ff1 fs2 fc0 sc0 ls0 ws0">15,5% </div></div><div class="c x8 yee w10 h18"><div class="t m0 x11 ha yac ff4 fs2 fc0 sc0 lsd ws0">2023<span class="ls0"> </span></div></div><div class="c x33 yee w11 h18"><div class="t m0 x3b h5 yac ff1 fs2 fc0 sc0 ls0 ws0">6 459 </div></div><div class="c x35 yee w12 h18"><div class="t m0 x3c h5 yac ff1 fs2 fc0 sc0 lsd ws0">15 488<span class="ls0"> </span></div></div><div class="c xe yee w13 h18"><div class="t m0 x3b h5 yac ff1 fs2 fc0 sc0 ls0 ws0">2 225 </div></div><div class="c x38 yee w14 h18"><div class="t m0 x3d h5 yac ff1 fs2 fc0 sc0 ls0 ws0">1 <span class="lsd">350</span> </div></div><div class="c x3a yee w13 h18"><div class="t m0 x3d h5 yac ff1 fs2 fc0 sc0 ls0 ws0">20,90% </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 yef ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yf0 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _14"> </span>zakresie <span class="_ _b"> </span>badania <span class="_ _b"> </span>efektywności <span class="_ _14"> </span>ofertowania <span class="_ _14"> </span>w <span class="_ _b"> </span>sprzedaży <span class="_ _14"> </span>zagranicznej <span class="_ _b"> </span>wskaźnik </div><div class="t m0 x8 h7 yf1 ff2 fs4 fc0 sc0 ls0 ws0">obliczany <span class="_ _8"></span>jest <span class="_ _4"> </span>na <span class="_ _8"></span>podstawie <span class="_ _8"></span>wartości <span class="_ _4"> </span>wpływającyc<span class="_ _1"></span>h <span class="_ _8"> </span>zapytań <span class="_ _4"> </span>do <span class="_ _4"> </span>zrealizowanego <span class="_ _8"></span>obrotu </div><div class="t m0 x8 h7 yf2 ff2 fs4 fc0 sc0 ls0 ws0">tutaj <span class="_ _4"> </span>wskaźnik <span class="_ _8"></span>w <span class="_ _4"> </span>2023 <span class="_ _4"> </span>roku <span class="_ _8"> </span>wskaźnik <span class="_ _4"> </span>efektywność <span class="_ _8"></span>ofertowania <span class="_ _8"> </span>dla <span class="_ _4"> </span>sprzedaży <span class="_ _8"> </span>wyniósł </div><div class="t m0 x8 h7 yf3 ff2 fs4 fc0 sc0 ls0 ws0">14,89 <span class="_ _3"></span>%, <span class="_ _3"></span>w <span class="_ _3"></span>roku <span class="_ _3"></span>2022 <span class="_ _3"></span>roku <span class="_ _0"></span>wskaźnik <span class="_ _3"></span>efektywności <span class="_ _3"></span>wyni<span class="_ _1"></span>ósł <span class="_ _3"></span>15,45 <span class="_ _3"></span>%. <span class="_ _3"></span>Spadek <span class="_ _3"></span>wskaź<span class="_ _1"></span>nika </div><div class="t m0 x8 h7 yf4 ff2 fs4 fc0 sc0 ls0 ws0">wynika z niższej skutecznoś<span class="_ _1"></span>ci złożonych ofert zakończony<span class="_ _1"></span>ch sukcesem co przełożyło się </div><div class="t m0 x8 h7 yf5 ff2 fs4 fc0 sc0 ls0 ws0">obok <span class="_ _0"></span>kryzysu <span class="_ _3"></span>na <span class="_ _0"></span>rynkach <span class="_ _3"></span>skandynaw<span class="_ _1"></span>skich <span class="_ _0"></span>i <span class="_ _3"></span>niemieckim <span class="_ _0"></span>na <span class="_ _3"></span>spadek <span class="_ _0"></span>sprzedaży <span class="_ _0"></span>na <span class="_ _3"></span>r<span class="_ _0"></span><span class="ff1">ynkach </span></div><div class="t m0 x8 h7 yf6 ff1 fs4 fc0 sc0 ls0 ws0">zagranicznyc<span class="_ _1"></span>h. </div></div></div><div class="pi" ></div></div><div id="pf6" class="pf w0 h0" ><div class="pc pc6 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">6 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">Kolejnym <span class="_ _0"></span>z <span class="_ _0"></span>kluczowych wskaźników <span class="_ _0"></span>niefinansowych <span class="_ _0"></span>dla <span class="_ _0"></span>Zarządu <span class="_ _0"></span>Spółki <span class="_ _0"></span>dominującej <span class="_ _0"></span>są </div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">wskaźniki  weryfikujące <span class="_ _9"> </span>poziom <span class="_ _9"> </span>jakości <span class="_ _9"> </span>i <span class="_ _9"> </span>pracy  działu <span class="_ _9"> </span>produkcji, <span class="_ _9"> </span>kontroli <span class="_ _9"> </span>jakośc<span class="_ _1"></span>i <span class="_ _9"> </span>w </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">zakresie <span class="_ _4"> </span>popr<span class="_ _0"></span>awności <span class="_ _4"> </span>produkcji <span class="_ _4"> </span>i <span class="_ _5"> </span>montażu <span class="_ _5"> </span>la<span class="_ _1"></span>mp. <span class="_ _5"> </span>Wskaźniki <span class="_ _4"> </span>te <span class="_ _5"> </span>wy<span class="_ _1"></span>kazały <span class="_ _5"> </span>pogorszenie, </div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">gdyż w 2023 roku 0,72 % z w<span class="_ _1"></span>yprodukowanych lamp, po<span class="_ _1"></span>dzespołów podlega<span class="_ _1"></span>ło reklamacji, </div><div class="t m0 x8 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">w <span class="_ _8"></span>2022 <span class="_ _8"></span>roku <span class="_ _7"></span>wskaźnik <span class="_ _8"></span>ten <span class="_ _7"></span>był <span class="_ _8"> </span>niższy <span class="_ _8"></span>i <span class="_ _8"></span>wynosił <span class="_ _8"></span>0,58 <span class="_ _7"></span>%. <span class="_ _8"></span>Poprawie <span class="_ _8"></span>uległy<span class="_ _1"></span> <span class="_ _8"></span>w <span class="_ _8"></span>2023 <span class="_ _8"></span>roku </div><div class="t m0 x8 h7 yb ff2 fs4 fc0 sc0 ls0 ws0">wskaźniki <span class="_ _11"> </span>ilości <span class="_ _f"> </span>zgłoszonyc<span class="_ _1"></span>h <span class="_ _f"> </span>reklamacji <span class="_ _11"> </span>bez <span class="_ _f"> </span>względu <span class="_ _11"> </span>na <span class="_ _f"> </span>moment <span class="_ _f"> </span>produkcji <span class="_ _11"> </span>czy </div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">sprzedaży danej lampy.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">Dokonano <span class="_ _0"></span>też <span class="_ _3"></span>analizy <span class="_ _0"></span>digital <span class="_ _0"></span>marketingu <span class="_ _3"></span>na <span class="_ _0"></span>podstawie <span class="_ _0"></span>statystyk <span class="_ _3"></span>w <span class="_ _0"></span>zakresie <span class="_ _0"></span>ilości <span class="_ _3"></span>odsłon </div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls0 ws0">strony <span class="_ _9"> </span>www  Spółki<span class="ff1"> <span class="_ _9"> </span></span>dominującej,  zapytań <span class="_ _9"> </span>skierowanych  poprzez <span class="_ _9"> </span>stronę  do <span class="_ _9"> </span>działów </div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">handlowych, <span class="_ _3"></span>projektowych, <span class="_ _3"></span>iloś<span class="_ _0"></span>ci <span class="_ _7"></span>nowych <span class="_ _3"></span>odwiedzających <span class="_ _3"></span>s<span class="_ _0"></span>tronę <span class="_ _7"></span>www. <span class="_ _3"></span>W <span class="_ _7"></span>wyniku <span class="_ _7"></span>tych </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">analiz <span class="_ _3"></span>uzyskano <span class="_ _3"></span>infor<span class="_ _0"></span>mację <span class="_ _3"></span>na <span class="_ _3"></span>temat <span class="_ _7"></span>efektywności <span class="_ _3"></span>tych <span class="_ _3"></span>działań <span class="_ _3"></span>i <span class="_ _7"></span>wprowadzono <span class="_ _7"></span>kore<span class="_ _1"></span>kty </div><div class="t m0 x8 h7 y11 ff1 fs4 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>zakresie <span class="_ _0"></span>podejmowanych decyzji <span class="_ _0"></span>w <span class="_ _0"></span>ramach <span class="_ _0"></span>e-<span class="ff2">marketingu. <span class="_ _0"></span>W <span class="_ _0"></span>wyniku <span class="_ _0"></span>analizy <span class="_ _0"></span>wskaźniki </span></div><div class="t m0 x8 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">efektywności <span class="_ _8"></span>w <span class="_ _8"></span>2023 <span class="_ _8"></span>roku <span class="_ _8"></span>i <span class="_ _8"></span>tak <span class="_ _8"></span>zanotowano <span class="_ _8"></span>o <span class="_ _8"></span>6,29 <span class="_ _8"></span>% <span class="_ _8"></span>mniej <span class="_ _8"></span>zapytań <span class="_ _8"></span>kierowanych <span class="_ _8"></span>do </div><div class="t m0 x8 h7 y13 ff2 fs4 fc0 sc0 ls0 ws0">Spółki  dominują<span class="_ _1"></span>cej  poprzez <span class="_ _6"> </span>stronę  internetową, <span class="_ _6"> </span>zanotowano <span class="_ _6"> </span>o  18,8%  w<span class="_ _1"></span>iększą  ilość<span class="_ _1"></span> </div><div class="t m0 x8 h7 y14 ff2 fs4 fc0 sc0 ls0 ws0">użytkowników <span class="_ _d"> </span>s<span class="_ _0"></span>trony <span class="_ _14"> </span>www, <span class="_ _14"> </span>o <span class="_ _b"> </span>18,3% <span class="_ _b"> </span>więcej <span class="_ _14"> </span>nowych <span class="_ _14"> </span>osób <span class="_ _b"> </span>korzystało <span class="_ _14"> </span>ze <span class="_ _b"> </span>strony, </div><div class="t m0 x8 h7 y15 ff2 fs4 fc0 sc0 ls0 ws0">natomiast spadł cz<span class="_ _1"></span>as o 10,8% sesji uży<span class="_ _1"></span>tkownika na stro<span class="_ _1"></span>nie.<span class="ff1"> </span></div><div class="t m0 x8 h7 y16 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m1 x9 h6 y17 ff3 fs3 fc0 sc0 ls0 ws0">Informacje dotyczące z<span class="_ _1"></span>agadnień<span class="_ _1"></span> środowiska natu<span class="_ _1"></span>ralnego. <span class="ff4"> </span></div><div class="t m0 x8 h7 y18 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">Spółki z <span class="_ _0"></span><span class="ff1">Grupy <span class="_ _0"></span>nie <span class="_ _0"></span>wprowadza</span><span class="lsb">ją</span><span class="ff1"> </span>do <span class="_ _0"></span>środowiska <span class="_ _0"></span>substancji niebezpiecznyc<span class="_ _1"></span>h, <span class="_ _0"></span>wytwarzane </div><div class="t m0 x8 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">są głównie <span class="_ _0"></span>odpady opakowaniowe<span class="_ _1"></span> <span class="_ _0"></span>i złomy metali.<span class="ff1"> <span class="_ _0"></span>Z <span class="_ _0"></span>zakresu  zanieczyszcz<span class="_ _1"></span>enia powietrza </span></div><div class="t m0 x8 h7 yd1 ff2 fs4 fc0 sc0 ls0 ws0">nie  są  <span class="ff1"> emitowane  gazy, <span class="_ _9"> </span></span>pyły  z  procesów  technologicznych.  Zakład  jest  ogrzewany </div><div class="t m0 x8 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">paliwem <span class="_ _3"></span>gazowym. <span class="_ _0"></span>Wszystkie <span class="_ _3"></span>działania <span class="_ _3"></span>z <span class="_ _7"></span>zakresu <span class="_ _3"></span>ochrony <span class="_ _3"></span>środowiska <span class="_ _3"></span>są <span class="_ _3"></span>prowadzone <span class="_ _7"></span><span class="ff1">z </span></div><div class="t m0 x8 h7 yd3 ff2 fs4 fc0 sc0 ls0 ws0">wymogami <span class="_ _8"> </span>ustawowymi <span class="_ _4"> </span>w <span class="_ _8"></span>tym <span class="_ _4"> </span>zakresie. <span class="_ _4"> </span>Spółka<span class="ff1"> <span class="_ _4"> </span></span>dominująca<span class="ff1"> <span class="_ _8"></span>ma <span class="_ _4"> </span>wprowadzony <span class="_ _8"> </span>s<span class="_ _0"></span>ystem<span class="_ _1"></span> </span></div><div class="t m0 x8 h7 yd4 ff1 fs4 fc0 sc0 ls0 ws0">zarz<span class="ff2">ądzania <span class="_ _0"></span>ś<span class="_ _0"></span>rodowiskiem.</span> <span class="_ _0"></span><span class="ff2">Spół<span class="_ _0"></span>ka <span class="_ _3"></span>dominująca <span class="_ _0"></span>zainwestowała</span> <span class="_ _3"></span>w <span class="_ _3"></span>2022 <span class="_ _3"></span>r. <span class="_ _3"></span><span class="ff2">i <span class="_ _7"></span>kontynuo<span class="_ _1"></span>wała </span></div><div class="t m0 x8 h7 yd5 ff2 fs4 fc0 sc0 ls0 ws0">tą <span class="_ _0"></span>inwestycję w <span class="_ _0"></span>2023 <span class="_ _0"></span>r. <span class="_ _0"></span>w <span class="_ _0"></span>zieloną <span class="_ _0"></span>energię tj. <span class="_ _0"></span>w <span class="_ _0"></span>panele f<span class="_ _0"></span>otowoltaiczne<span class="_ _1"></span> <span class="_ _0"></span>w <span class="_ _0"></span>celu <span class="_ _0"></span>częściowego </div><div class="t m0 x8 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">pokrycia <span class="_ _5"> </span>zapotrzebowania <span class="_ _6"> </span>zakładu <span class="_ _5"> </span>produkcyjnego <span class="_ _6"> </span>i <span class="_ _5"> </span>budynków  biurowy<span class="_ _1"></span>ch <span class="_ _6"> </span>na <span class="_ _5"> </span>energię </div><div class="t m0 x8 h7 yd7 ff2 fs4 fc0 sc0 ls0 ws0">elektryczną z<span class="_ _1"></span>e źródeł odnawia<span class="_ _1"></span>lnych.<span class="ff1"> </span></div><div class="t m1 x8 h6 yd8 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x8 h6 yd9 ff4 fs3 fc0 sc0 ls0 ws0">Zatrudnienie w G<span class="_ _1"></span>rupie k<span class="ff3">apitałowej</span> Lena Li<span class="_ _1"></span>ghting  </div><div class="t m1 x8 h6 yda ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 ydb ff2 fs4 fc0 sc0 ls0 ws0">Na <span class="_ _4"> </span>31.12.2023 <span class="_ _8"> </span>r. <span class="_ _4"> </span>Grupa <span class="_ _4"> </span>kapitałowa <span class="_ _4"> </span>Lena <span class="_ _8"></span>Lighting <span class="_ _4"> </span>zatrudniała <span class="_ _8"></span>203 <span class="_ _4"> </span>osoby, <span class="_ _4"> </span>co <span class="_ _4"> </span>oznacza </div><div class="t m0 x8 h7 ydc ff2 fs4 fc0 sc0 ls0 ws0">wzrost <span class="_ _8"></span>zatrudniania <span class="_ _8"></span>o <span class="_ _8"></span>5% <span class="_ _8"></span>w <span class="_ _8"></span>stosunku <span class="_ _8"> </span>do <span class="_ _4"> </span>końca <span class="_ _8"></span>2022 <span class="_ _8"></span>roku, <span class="_ _8"></span>kiedy <span class="_ _8"></span>zatrudnionych <span class="_ _8"></span>było </div><div class="t m0 x8 h7 ydd ff2 fs4 fc0 sc0 ls0 ws0">192  pracow<span class="_ _1"></span>ników. <span class="_ _6"> </span>Mniej  w <span class="_ _6"> </span>stosunku  d<span class="_ _1"></span>o  lat <span class="_ _6"> </span>ubiegłych <span class="_ _6"> </span>zawieranyc<span class="_ _1"></span>h  było  w<span class="_ _1"></span>szelkiego </div><div class="t m0 x8 h7 yde ff2 fs4 fc0 sc0 ls0 ws0">rodzaju <span class="_ _8"></span>umów <span class="_ _4"> </span>cywilnoprawny<span class="_ _1"></span>ch. <span class="_ _8"> </span>Comiesięcznie <span class="_ _8"></span>zawieranych <span class="_ _8"> </span>było <span class="_ _4"> </span>około <span class="_ _4"> </span>30<span class="_ _0"></span><span class="ff1">-</span>35 <span class="_ _8"> </span>umów </div><div class="t m0 x8 h7 ydf ff2 fs4 fc0 sc0 ls0 ws0">zleceń, <span class="_ _7"></span>a <span class="_ _8"></span>z <span class="_ _7"></span>ponad <span class="_ _8"></span>80 <span class="_ _7"></span>osobami <span class="_ _7"></span>zawarte <span class="_ _8"></span>były<span class="_ _1"></span> <span class="_ _8"></span>umowy <span class="_ _3"></span>o <span class="_ _8"></span>świadc<span class="_ _1"></span>zenie <span class="_ _7"></span>usług. <span class="_ _8"></span>Spadła <span class="_ _7"></span>liczba </div><div class="t m0 x8 h7 ye0 ff2 fs4 fc0 sc0 ls0 ws0">zawartych <span class="_ _4"> </span>kontraktów <span class="_ _4"> </span>menadżerskich, <span class="_ _4"> </span>których <span class="_ _4"> </span>na <span class="_ _5"> </span>koni<span class="_ _1"></span>ec <span class="_ _4"> </span>2023 <span class="_ _4"> </span>r<span class="_ _0"></span>. <span class="_ _4"> </span>było <span class="_ _5"> </span>4, <span class="_ _4"> </span>a <span class="_ _4"> </span>na <span class="_ _5"> </span>konie<span class="_ _1"></span>c </div><div class="t m0 x8 h7 ye1 ff2 fs4 fc0 sc0 ls0 ws0">2022 roku 6 osób w<span class="_ _1"></span>spółpracowa<span class="_ _1"></span>ło ze spółką na podstaw<span class="_ _1"></span>ie takiej umow<span class="_ _1"></span>y.<span class="ff1"> </span></div><div class="t m0 x8 h7 ye2 ff2 fs4 fc0 sc0 ls0 ws0">Średnioroczne <span class="_ _f"> </span>zatrudnienie <span class="_ _11"> </span>zostało <span class="_ _10"> </span>obliczone <span class="_ _f"> </span>dla <span class="_ _10"> </span>badanego <span class="_ _f"> </span>okresu<span class="_ _0"></span><span class="ff1"> na <span class="_ _f"> </span>podstawie </span></div><div class="t m0 x8 h7 ye3 ff1 fs4 fc0 sc0 ls0 ws0">ewidencyjne<span class="_ _1"></span>go stanu zatrudnienia. </div><div class="t m0 x8 h1f ye4 ff1 fs4 fc0 sc0 ls0 ws0">W  2023  <span class="ff2">roku  średnior<span class="_ _1"></span>oczne  za<span class="_ _1"></span>trudnienie  w  Grupie  Lena <span class="_ _6"> </span>Lighting  wynosiło<span class="ff1">  <span class="ls6">18</span>8,<span class="ls6">98</span><span class="ff9 fs1"> </span></span></span></div><div class="t m0 x8 h7 ye5 ff2 fs4 fc0 sc0 ls0 ws0">etatów.<span class="ff1"> </span></div><div class="t m0 x8 h7 ye6 ff2 fs4 fc0 sc0 ls0 ws0">Uwzględniono <span class="_ _8"></span>wszystkich <span class="_ _8"></span>zatrudnionych, <span class="_ _8"></span>po <span class="_ _4"> </span>przeliczen<span class="_ _1"></span>iu <span class="_ _8"> </span>os<span class="_ _0"></span>ób <span class="_ _8"> </span>niepełnozatrudnionyc<span class="_ _1"></span>h </div><div class="t m0 x8 h7 ye7 ff2 fs4 fc0 sc0 ls0 ws0">na <span class="_ _19"> </span>pełnozatrudnionych. <span class="_ _10"> </span>Zastos<span class="_ _0"></span>owano <span class="_ _c"> </span>metodę <span class="_ _19"> </span>średniej <span class="_ _c"> </span>ar<span class="_ _0"></span><span class="ff1">ytme</span>tycznej <span class="_ _c"> </span>ze <span class="_ _19"> </span>stanów </div><div class="t m0 x8 h7 yf8 ff2 fs4 fc0 sc0 ls0 ws0">dziennych, <span class="_ _11"> </span>bez <span class="_ _11"> </span>osób <span class="_ _f"> </span>przebywają<span class="_ _1"></span>cych <span class="_ _11"> </span>na <span class="_ _f"> </span>zasiłkach <span class="_ _11"> </span>chorobowych, <span class="_ _11"> </span>macierzyńskich, </div><div class="t m0 x8 h7 yf9 ff2 fs4 fc0 sc0 ls0 ws0">opiekuńczych, be<span class="_ _1"></span>zpłatnych i wy<span class="_ _1"></span>chowawczy<span class="_ _1"></span>ch.<span class="ff1"> </span></div><div class="t m0 x8 h7 yfa ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yfb ff1 fs4 fc0 sc0 ls6 ws0">6.<span class="ff5 ls0"> <span class="_ _18"> </span><span class="ff2">Charakterystyka<span class="_ _1"></span> głównych r<span class="_ _1"></span>ynków zbytu:<span class="ff1"> </span></span></span></div><div class="t m0 x7 h7 yfc ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yef ff1 fs4 fc0 sc0 ls0 ws0">Grupa  Lena  Lighting  <span class="ff2">osiąg<span class="_ _1"></span>nęła  w  20<span class="ff1">23  </span>roku  przychody  z<span class="_ _1"></span>e  sprzedaży  w  wysokości<span class="ff1"> </span></span></div><div class="t m0 x8 h7 yf0 ff1 fs4 fc0 sc0 ls0 ws0">1<span class="ls6">66</span><span class="fc2">.</span><span class="ls6">628</span>  tys. <span class="_ _6"> </span><span class="ff2">złotych  z <span class="_ _6"> </span>czego  </span><span class="ls6">48</span>,<span class="ls6">39<span class="lse">%  </span></span><span class="ff2">z<span class="_ _1"></span>  tytułu   <span class="_ _6"> </span>sprzedaży <span class="_ _6"> </span>zagranicznej <span class="_ _6"> </span>i  <span class="ff1 ls6">51<span class="ls0">,</span>61<span class="ls0">%  ze </span></span></span></div><div class="t m0 x8 h7 yfd ff2 fs4 fc0 sc0 ls0 ws0">sprzedaży krajowej. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h7 yfe ff1 fs4 fc0 sc0 ls0 ws0">Grupa <span class="_ _0"></span><span class="ff2">nie <span class="_ _3"></span>jest <span class="_ _0"></span>uzależniona od <span class="_ _3"></span>żadnego <span class="_ _0"></span>z <span class="_ _0"></span>odbiorców <span class="_ _0"></span>i <span class="_ _0"></span>dostawców <span class="_ _0"></span>i <span class="_ _3"></span>żaden <span class="_ _0"></span>z <span class="_ _0"></span>dostawców <span class="_ _0"></span>i </span></div><div class="t m0 x8 h7 yff ff2 fs4 fc0 sc0 ls0 ws0">żaden <span class="_ _7"></span>z <span class="_ _8"></span>odbiorców <span class="_ _8"></span><span class="ff1">Grupy <span class="_ _7"></span></span>Lena <span class="_ _8"></span>Lighting <span class="_ _7"></span>nie <span class="_ _8"></span>przekroczył <span class="_ _7"></span>10% <span class="_ _8"></span>przychodów <span class="_ _7"></span>ogółem <span class="_ _8"></span>w<span class="ff1"> </span></div><div class="t m0 x8 h7 y100 ff1 fs4 fc0 sc0 ls6 ws0">20<span class="ls0">23 roku.  </span></div></div></div><div class="pi" ></div></div><div id="pf7" class="pf w0 h0" ><div class="pc pc7 w0 h0"><img class="bi x0 y101 w1 h20" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">7 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">Grupa <span class="_ _8"></span>kapitałowa<span class="ff1"> <span class="_ _8"></span></span>zaopatruj<span class="_ _1"></span>e <span class="_ _8"></span>się <span class="_ _8"></span>w <span class="_ _8"></span>materiały <span class="_ _8"></span>do<span class="_ _1"></span> <span class="_ _8"></span>produkcji, <span class="_ _8"></span>towary <span class="_ _8"></span>i <span class="_ _8"></span>usługi <span class="_ _8"></span>zar<span class="_ _1"></span>ówno <span class="_ _8"></span>u </div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">dostawców <span class="_ _9"> </span>polskich  jak <span class="_ _9"> </span>i <span class="_ _9"> </span>zagranicznyc<span class="_ _1"></span>h. <span class="_ _9"> </span>W <span class="_ _9"> </span>głównej <span class="_ _9"> </span>mierze <span class="_ _9"> </span>korzysta  z <span class="_ _9"> </span>dostawców </div><div class="t m0 x8 h7 y8 ff1 fs4 fc0 sc0 ls0 ws0">krajowych oraz zloka<span class="_ _1"></span>lizowanych na Dale<span class="_ _1"></span>kim Wschodzie i na rynk<span class="_ _1"></span>u niemieckim.  </div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">Przychody ze sprze<span class="_ _1"></span>daży produktów:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h7 ya ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y102 w16 h21"><div class="t m0 x1f h22 y103 ff3 fs0 fc0 sc0 ls0 ws0">Sprzedaż<span class="ff4"> </span></div></div><div class="c x3f y102 w17 h21"><div class="t m0 x40 h22 yac ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y102 w9 h21"><div class="t m0 x40 h22 yac ff4 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x41 y102 w18 h21"><div class="t m0 x40 h22 y103 ff4 fs0 fc0 sc0 ls0 ws0">  </div></div><div class="c x42 y102 w19 h21"><div class="t m0 x40 h22 y103 ff4 fs0 fc0 sc0 ls0 ws0">w tys. PLN<span class="_ _0"></span> </div></div><div class="c x3e y104 w1a h23"><div class="t m0 x1f ha y105 ff4 fs2 fc0 sc0 ls0 ws0">Wyroby </div></div><div class="c x3f y104 w1b h23"><div class="t m0 x43 ha y106 ff4 fs2 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1d ha y105 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">23 </span></div><div class="t m0 x43 ha y107 ff4 fs2 fc0 sc0 ls0 ws0"> </div></div><div class="c xe y104 w1c h23"><div class="t m0 x1d ha y105 ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">22 </span></div></div><div class="c x41 y104 w1d h23"><div class="t m0 x44 ha y105 ff4 fs2 fc0 sc0 ls0 ws0">Zmiana % </div></div><div class="c x42 y104 w1e h23"><div class="t m0 x45 ha y106 ff3 fs2 fc0 sc0 ls0 ws0">Udział % w </div><div class="t m0 x34 ha y105 ff3 fs2 fc0 sc0 ls0 ws0">sprzedaży </div><div class="t m0 x46 ha y107 ff3 fs2 fc0 sc0 ls0 ws0">ogółem 20<span class="ff4">23<span class="ls15">r.</span> </span></div></div><div class="c x3e y108 w1a h24"><div class="t m0 x1f h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">Oprawy Biurowe </div></div><div class="c x3f y108 w1b h24"><div class="t m0 xd h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">              28 196     </div></div><div class="c xe y108 w1c h24"><div class="t m0 x47 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">             22 018     </div></div><div class="c x41 y108 w1d h24"><div class="t m0 x48 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">28,06% </div></div><div class="c x42 y108 w1f h24"><div class="t m0 x26 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">16,92% </div></div><div class="c x3e y10a w1a h24"><div class="t m0 x1f h5 y10b ff2 fs2 fc0 sc0 ls0 ws0">Oprawy Przenośne<span class="ff1"> </span></div></div><div class="c x3f y10a w1b h24"><div class="t m0 x47 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">               7 174     </div></div><div class="c xe y10a w1c h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">              18 224     </div></div><div class="c x41 y10a w1d h24"><div class="t m0 x2c h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">-60,63% </div></div><div class="c x42 y10a w1f h24"><div class="t m0 x49 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">4,31% </div></div><div class="c x3e y10c w1a h25"><div class="t m0 x1f h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">Plafoniery Techniczne </div></div><div class="c x3f y10c w1b h25"><div class="t m0 xd h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">              24 220     </div></div><div class="c xe y10c w1c h25"><div class="t m0 xd h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">              30 659     </div></div><div class="c x41 y10c w1d h25"><div class="t m0 x2c h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">-21,00% </div></div><div class="c x42 y10c w1f h25"><div class="t m0 x26 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">14,54% </div></div><div class="c x3e y10d w1a h24"><div class="t m0 x1f h5 y10b ff2 fs2 fc0 sc0 ls0 ws0">Oprawy Przemysłowe<span class="ff1"> </span></div></div><div class="c x3f y10d w1b h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">              84 778     </div></div><div class="c xe y10d w1c h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">              79 470     </div></div><div class="c x41 y10d w1d h24"><div class="t m0 x43 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">6,68% </div></div><div class="c x42 y10d w1f h24"><div class="t m0 x26 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">50,88% </div></div><div class="c x3e y10e w1a h24"><div class="t m0 x1f h5 y10b ff2 fs2 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x3f y10e w1b h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">                1 235     </div></div><div class="c xe y10e w1c h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">                1 185     </div></div><div class="c x41 y10e w1d h24"><div class="t m0 x43 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">4,22% </div></div><div class="c x42 y10e w1f h24"><div class="t m0 x49 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">0,74% </div></div><div class="c x3e y10f w1a h26"><div class="t m0 x1f h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">Wyroby Suma<span class="ff1"> </span></div></div><div class="c x3f y10f w1b h26"><div class="t m0 x40 h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">             145 603    <span class="ff1"> </span></div></div><div class="c xe y10f w1c h26"><div class="t m0 x44 h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">           151 556    <span class="ff1"> </span></div></div><div class="c x41 y10f w1d h26"><div class="t m0 x4a h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">-3,93%<span class="ff1"> </span></div></div><div class="c x42 y10f w1f h26"><div class="t m0 x1b ha y10b ff4 fs2 fc0 sc0 ls0 ws0">87,38% </div></div><div class="c x3e y110 w1a h21"><div class="t m0 x1f ha y44 ff4 fs2 fc0 sc0 ls0 ws0">Towary Handlowe </div></div><div class="c x3f y110 w1b h21"><div class="t m0 x4b ha y44 ff4 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c xe y110 w1c h21"><div class="t m0 x4b ha y44 ff4 fs2 fc0 sc0 ls0 ws0">  </div></div><div class="c x41 y110 w1d h21"><div class="t m0 x4c h5 y44 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c x42 y110 w1f h21"><div class="t m0 x23 h5 y44 ff1 fs2 fc0 sc0 ls0 ws0"> <span class="ff4"> </span></div></div><div class="c x3e y111 w1a h27"><div class="t m0 x1f h5 y112 ff1 fs2 fc0 sc0 ls0 ws0">Oprawy Biurowe<span class="ff4"> </span></div></div><div class="c x3f y111 w1b h27"><div class="t m0 x1f h5 y112 ff1 fs2 fc0 sc0 ls1 ws0">   <span class="ls0">                541    <span class="ff4"> </span></span></div></div><div class="c xe y111 w1c h27"><div class="t m0 xd h5 y112 ff1 fs2 fc0 sc0 ls0 ws0">                   948    <span class="ff4"> </span></div></div><div class="c x41 y111 w1d h27"><div class="t m0 x2c h5 y112 ff1 fs2 fc0 sc0 ls0 ws0">-42,93% </div></div><div class="c x42 y111 w1f h27"><div class="t m0 x49 h5 y112 ff1 fs2 fc0 sc0 ls0 ws0">0,32% </div></div><div class="c x3e y113 w1a h24"><div class="t m0 x1f h5 y109 ff2 fs2 fc0 sc0 ls0 ws0">Oprawy Przenośne<span class="ff1"> </span></div></div><div class="c x3f y113 w1b h24"><div class="t m0 x47 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">               2 776     </div></div><div class="c xe y113 w1c h24"><div class="t m0 xd h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">                2 486     </div></div><div class="c x41 y113 w1d h24"><div class="t m0 x48 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">11,67% </div></div><div class="c x42 y113 w1f h24"><div class="t m0 x49 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">1,67% </div></div><div class="c x3e y114 w1a h24"><div class="t m0 x1f h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">Plafoniery Techniczne </div></div><div class="c x3f y114 w1b h24"><div class="t m0 x1f h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">                     25     </div></div><div class="c xe y114 w1c h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">                     24     </div></div><div class="c x41 y114 w1d h24"><div class="t m0 x43 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">4,17% </div></div><div class="c x42 y114 w1f h24"><div class="t m0 x49 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">0,02% </div></div><div class="c x3e y115 w1a h25"><div class="t m0 x1f h5 y109 ff2 fs2 fc0 sc0 ls0 ws0">Oprawy Przemysłowe<span class="ff1"> </span></div></div><div class="c x3f y115 w1b h25"><div class="t m0 xd h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">                4 694     </div></div><div class="c xe y115 w1c h25"><div class="t m0 xd h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">                2 415     </div></div><div class="c x41 y115 w1d h25"><div class="t m0 x48 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">94,37% </div></div><div class="c x42 y115 w1f h25"><div class="t m0 x49 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">2,82% </div></div><div class="c x3e y116 w1a h24"><div class="t m0 x1f h5 y10b ff2 fs2 fc0 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x3f y116 w1b h24"><div class="t m0 xd h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">                1 325     </div></div><div class="c xe y116 w8 h24"><div class="t m0 x47 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">               1 252     </div></div><div class="c x41 y116 w1d h24"><div class="t m0 x43 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">5,83% </div></div><div class="c x42 y116 w1f h24"><div class="t m0 x49 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">0,80% </div></div><div class="c x3e y117 w1a h24"><div class="t m0 x1f h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">Towary Handlowe Suma<span class="ff1"> </span></div></div><div class="c x3f y117 w1b h24"><div class="t m0 x1f h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">                 9 361    <span class="ff1"> </span></div></div><div class="c xe y117 w8 h24"><div class="t m0 x36 h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">                7 125    <span class="ff1"> </span></div></div><div class="c x41 y117 w1d h24"><div class="t m0 x48 h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">31,38%<span class="ff1"> </span></div></div><div class="c x42 y117 w1f h24"><div class="t m0 x49 h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">5,62%<span class="ff1"> </span></div></div><div class="c x3e yb4 w1a h27"><div class="t m0 x1f ha y112 ff3 fs2 fc0 sc0 ls0 ws0">Materiały<span class="ff4"> </span></div></div><div class="c x3f yb4 w1b h27"><div class="t m0 x1f ha y112 ff4 fs2 fc0 sc0 ls0 ws0">                 7 160     </div></div><div class="c xe yb4 w8 h27"><div class="t m0 x40 ha y112 ff4 fs2 fc0 sc0 ls0 ws0">                 8 115     </div></div><div class="c x41 yb4 w1d h27"><div class="t m0 x4d ha y112 ff4 fs2 fc0 sc0 ls0 ws0">-11,77% </div></div><div class="c x42 yb4 w1f h27"><div class="t m0 x49 ha y112 ff4 fs2 fc0 sc0 ls0 ws0">4,30% </div></div><div class="c x3e y118 w1a h21"><div class="t m0 x1f ha y44 ff3 fs2 fc0 sc0 ls0 ws0">Usługi<span class="ff4"> </span></div></div><div class="c x3f y118 w1b h21"><div class="t m0 xd ha y44 ff4 fs2 fc0 sc0 ls0 ws0">                4 504     </div></div><div class="c xe y118 w8 h21"><div class="t m0 xd ha y44 ff4 fs2 fc0 sc0 ls0 ws0">                5 959     </div></div><div class="c x41 y118 w1d h21"><div class="t m0 x4e ha y44 ff4 fs2 fc0 sc0 ls0 ws0">-24,42% </div></div><div class="c x42 y118 w1f h21"><div class="t m0 x49 ha y44 ff4 fs2 fc0 sc0 ls0 ws0">2,70% </div></div><div class="c x3e y119 w1a h21"><div class="t m0 x1f ha y44 ff4 fs2 fc0 sc0 ls0 ws0">Suma </div></div><div class="c x3f y119 w1b h21"><div class="t m0 x40 ha y44 ff4 fs2 fc0 sc0 ls0 ws0">             166 628     </div></div><div class="c xe y119 w1c h21"><div class="t m0 x40 ha y44 ff4 fs2 fc0 sc0 ls0 ws0">             172 755     </div></div><div class="c x41 y119 w1d h21"><div class="t m0 x4a ha y44 ff4 fs2 fc0 sc0 ls0 ws0">-3,55% </div></div><div class="c x42 y119 w1f h21"><div class="t m0 x4f ha y44 ff4 fs2 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y11a ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y11b ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c x3e y11c w20 h28"><div class="t m0 x1f ha y5 ff4 fs2 fc0 sc0 ls0 ws0"> <span class="_ _1a"> </span> </div></div><div class="c x50 y11c w21 h28"><div class="t m0 x11 ha y11d ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">23 </span></div></div><div class="c x51 y11c w22 h28"><div class="t m0 x11 ha y11d ff4 fs2 fc0 sc0 lsd ws0">20<span class="ls0">22 </span></div></div><div class="c x41 y11c w21 h28"><div class="t m0 x39 ha y11d ff4 fs2 fc0 sc0 ls0 ws0">Zmiana % </div></div><div class="c x52 y11c w23 h28"><div class="t m0 x45 ha y11e ff3 fs2 fc0 sc0 ls0 ws0">Udział % w </div><div class="t m0 x34 ha y8e ff3 fs2 fc0 sc0 ls0 ws0">sprzedaży </div><div class="t m0 x46 ha y5 ff3 fs2 fc0 sc0 ls0 ws0">ogółem <span class="ff4">2023<span class="ls15">r.</span> </span></div></div><div class="c x3e y11f w20 h27"><div class="t m0 x1f ha y112 ff3 fs2 fc0 sc0 ls0 ws0">Sprzedaż w Polsce<span class="ff4"> </span></div></div><div class="c x50 y11f w21 h27"><div class="t m0 x44 ha y112 ff4 fs2 fc0 sc0 ls0 ws0">           86 003     </div></div><div class="c x51 y11f w22 h27"><div class="t m0 x53 ha y112 ff4 fs2 fc0 sc0 ls0 ws0">79 152 </div></div><div class="c x41 y11f w21 h27"><div class="t m0 x53 ha y112 ff4 fs2 fc0 sc0 ls0 ws0">8,66% </div></div><div class="c x52 y11f w24 h27"><div class="t m0 x24 ha y112 ff4 fs2 fc0 sc0 ls0 ws0">51,61% </div></div><div class="c x3e y120 w20 h25"><div class="t m0 x1f ha y109 ff3 fs2 fc0 sc0 ls0 ws0">Sprzedaż za granicą w tym:<span class="ff4"> </span></div></div><div class="c x50 y120 w21 h25"><div class="t m0 x4f ha y109 ff4 fs2 fc0 sc0 ls0 ws0">80 625 </div></div><div class="c x51 y120 w22 h25"><div class="t m0 x4f ha y109 ff4 fs2 fc0 sc0 ls0 ws0">93 603 </div></div><div class="c x41 y120 w21 h25"><div class="t m0 x48 ha y109 ff4 fs2 fc0 sc0 ls0 ws0">-13,86% </div></div><div class="c x52 y120 w24 h25"><div class="t m0 x26 ha y109 ff4 fs2 fc0 sc0 ls0 ws0">48,39% </div></div><div class="c x3e y121 w20 h24"><div class="t m0 x54 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">Kraje UE </div></div><div class="c x50 y121 w21 h24"><div class="t m0 x4f h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">70 244 </div></div><div class="c x51 y121 w22 h24"><div class="t m0 x4f h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">79 329 </div></div><div class="c x41 y121 w21 h24"><div class="t m0 x48 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">-11,45% </div></div><div class="c x52 y121 w24 h24"><div class="t m0 x20 h5 y10b ff1 fs2 fc0 sc0 ls0 ws0">42,16% </div></div><div class="c x3e y122 w20 h25"><div class="t m0 x55 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">Kraje spoza UE </div></div><div class="c x50 y122 w21 h25"><div class="t m0 x4f h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">10 381 </div></div><div class="c x51 y122 w22 h25"><div class="t m0 x4f h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">14 274 </div></div><div class="c x41 y122 w21 h25"><div class="t m0 x48 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">-27,27% </div></div><div class="c x52 y122 w24 h25"><div class="t m0 x27 h5 y109 ff1 fs2 fc0 sc0 ls0 ws0">6,23% </div></div><div class="c x3e y123 w25 h24"><div class="t m0 x56 h5 y10b ff4 fs2 fc0 sc0 ls0 ws0">Suma<span class="ff1"> </span></div></div><div class="c x50 y123 w21 h24"><div class="t m0 x39 ha y10b ff4 fs2 fc0 sc0 ls0 ws0">         166 628     </div></div><div class="c x51 y123 w22 h24"><div class="t m0 x13 ha y10b ff4 fs2 fc0 sc0 ls0 ws0">172 755 </div></div><div class="c x41 y123 w21 h24"><div class="t m0 x43 ha y10b ff4 fs2 fc0 sc0 ls0 ws0">-3,55% </div></div><div class="c x52 y123 w26 h24"><div class="t m0 x12 ha y10b ff4 fs2 fc0 sc0 ls0 ws0">100,00% </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y124 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y125 ff1 fs4 fc0 sc0 ls6 ws0">7.<span class="ff5 ls0"> <span class="_ _18"> </span><span class="ff2">Ocenę możliwości realizac<span class="_ _1"></span>ji <span class="_ _0"></span>zamierzeń inwestycyjny<span class="_ _1"></span>ch, w tym <span class="_ _0"></span>inwestycji kapitałowych, w </span></span></div><div class="t m0 x8 h7 y126 ff2 fs4 fc0 sc0 ls0 ws0">porównaniu <span class="_ _3"></span>do <span class="_ _7"></span>wielkości <span class="_ _7"></span>posiadanych <span class="_ _3"></span>środków, <span class="_ _7"></span>z <span class="_ _7"></span>uwzględnienie<span class="_ _1"></span>m <span class="_ _7"></span>możliwych <span class="_ _7"></span>zmian <span class="_ _3"></span>w </div><div class="t m0 x8 h7 y127 ff2 fs4 fc0 sc0 ls0 ws0">strukturze finansowa<span class="_ _1"></span>nia tej działalnośc<span class="_ _1"></span>i<span class="ff1">. </span></div><div class="t m0 x9 h7 y128 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y129 ff2 fs4 fc0 sc0 ls0 ws0">Obecnie Spółk<span class="ff1">i w G</span>rupie ka<span class="_ _1"></span>pitałowej<span class="ff1"> nie posiada</span><span class="lsb">ją</span><span class="ff1"> </span>zobo<span class="_ _1"></span>wiązań finansowych zw<span class="_ _1"></span>iązanych </div><div class="t m0 x9 h7 y12a ff2 fs4 fc0 sc0 ls0 ws0">z <span class="_ _18"> </span>finansowaniem <span class="_ _18"> </span>inwesty<span class="_ _1"></span>cji <span class="_ _18"> </span>kapitałowych<span class="ff1">, <span class="_ _18"> </span></span>natomiast <span class="_ _18"> </span>zobowiązania <span class="_ _18"> </span>związa<span class="_ _1"></span>ne <span class="_ _18"> </span>z </div><div class="t m0 x9 h7 y12b ff2 fs4 fc0 sc0 ls0 ws0">finansowaniem <span class="_ _10"> </span>bieżącej <span class="_ _10"> </span>działalności <span class="_ _10"> </span><span class="ff1">n</span>ie <span class="_ _10"> </span>wpłyną <span class="_ _10"> </span>na <span class="_ _10"> </span>poziom <span class="_ _c"> </span>realizacji <span class="_ _10"> </span>zamierzeń </div><div class="t m0 x9 h7 y12c ff2 fs4 fc0 sc0 ls0 ws0">inwestycyjnych. <span class="_ _3"></span>Spółka <span class="_ _3"></span>dominująca <span class="_ _3"></span>podpisała <span class="_ _7"></span>19.05.2020 <span class="_ _3"></span>r. <span class="_ _3"></span>z <span class="_ _7"></span>PFR <span class="_ _7"></span>umowę <span class="_ _3"></span>o <span class="_ _7"></span>subwencję </div><div class="t m0 x9 h7 y12d ff2 fs4 fc0 sc0 ls0 ws0">finansową <span class="_ _6"> </span>w <span class="_ _6"> </span>wysokości <span class="_ _6"> </span>3 <span class="_ _6"> </span>500 <span class="_ _6"> </span>tys.  z<span class="_ _1"></span>ł  na <span class="_ _5"> </span>okres  12 <span class="_ _5"> </span>miesięcy, <span class="_ _5"> </span>  która <span class="_ _6"> </span>podlega <span class="_ _6"> </span>w <span class="_ _6"> </span>25% </div><div class="t m0 x9 h7 y12e ff2 fs4 fc0 sc0 ls0 ws0">zwrotowi,  a  w  pozostałych  75%  może <span class="_ _9"> </span>być  bezzwrotna  w  zależności  od  spełnienia </div><div class="t m0 x9 h7 y12f ff2 fs4 fc0 sc0 ls0 ws0">warunków przez Spółkę wynikających z <span class="_ _0"></span>umowy tj. <span class="_ _0"></span>25% <span class="_ _0"></span><span class="ff1">- <span class="_ _0"></span></span>za kontynuowania działalności, </div><div class="t m0 x9 h7 y130 ff2 fs4 fc0 sc0 ls0 ws0">do <span class="_ _8"></span>25% <span class="_ _8"></span>uzależ<span class="_ _1"></span>nione <span class="_ _8"></span>jest <span class="_ _8"></span>od <span class="_ _7"></span>wysokości <span class="_ _8"></span>skumulowanej <span class="_ _8"></span>straty <span class="_ _7"></span>gotówkowej <span class="_ _8"></span>oraz <span class="_ _8"></span>do <span class="_ _8"></span>25%<span class="_ _1"></span> </div><div class="t m0 x9 h7 y131 ff2 fs4 fc0 sc0 ls0 ws0">uzależnione  jest  od  utrzym<span class="_ _1"></span>ania  średniej  liczby  pracowników  w  okresie  12  mie<span class="_ _1"></span>sięcy. </div><div class="t m0 x9 h7 y132 ff2 fs4 fc0 sc0 ls0 ws0">Subwencja <span class="_ _3"></span>w <span class="_ _7"></span>części <span class="_ _7"></span>zwrotnej <span class="_ _3"></span>podlega <span class="_ _7"></span>równym <span class="_ _3"></span>spłatom <span class="_ _7"></span>przez <span class="_ _3"></span>24 <span class="_ _7"></span>miesiące <span class="_ _7"></span>licząc <span class="_ _3"></span>od <span class="_ _7"></span>13<span class="_ _0"></span><span class="ff1">-</span></div><div class="t m0 x9 h7 y133 ff2 fs4 fc0 sc0 ls0 ws0">tego miesiąca od jej ot<span class="_ _1"></span>rzymania<span class="_ _1"></span> i jest to pożyczka  nie<span class="_ _1"></span>oprocentowana.<span class="ff1"> </span></div><div class="t m0 x9 h7 y134 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _0"></span>związku <span class="_ _0"></span>sytuacją <span class="_ _0"></span>finansową <span class="_ _0"></span>i <span class="_ _3"></span>możliwością <span class="_ _0"></span> <span class="_ _3"></span>pozyskani<span class="_ _1"></span>a <span class="_ _0"></span>w <span class="_ _3"></span>razie <span class="_ _0"></span>potrzeby <span class="_ _0"></span>dodatkowego </div><div class="t m0 x9 h7 y135 ff2 fs4 fc0 sc0 ls0 ws0">finansowania <span class="_ _d"> </span>Grupy <span class="_ _14"> </span>na <span class="_ _14"> </span>dzień <span class="_ _d"> </span>spor<span class="_ _0"></span>ządzania <span class="_ _d"> </span>sprawozdania <span class="_ _d"> </span>finansowego, <span class="_ _14"> </span>planow<span class="_ _1"></span>ane </div><div class="t m0 x9 h7 y136 ff2 fs4 fc0 sc0 ls0 ws0">inwestycje <span class="_ _7"></span>przez <span class="_ _7"></span>Zarząd <span class="_ _7"></span>w <span class="_ _7"></span>202<span class="ff1">4 <span class="_ _7"></span></span>roku <span class="_ _8"></span>mogą <span class="_ _3"></span>w <span class="_ _7"></span>części <span class="_ _8"></span>b<span class="_ _1"></span>yć <span class="_ _7"></span>pokryte <span class="_ _7"></span>z <span class="_ _7"></span>bieżących <span class="_ _7"></span>środków </div></div></div><div class="pi" ></div></div><div id="pf8" class="pf w0 h0" ><div class="pc pc8 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">8 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _3"></span>lub <span class="_ _7"></span>z <span class="_ _7"></span>pozyskanego <span class="_ _7"></span>kapitału <span class="_ _7"></span>obcego <span class="_ _3"></span>z <span class="_ _7"></span>zewnętrznych <span class="_ _3"></span>instytucji <span class="_ _7"></span>finansowych. </div><div class="t m0 x9 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">Zarząd <span class="_ _8"> </span>weźmie <span class="_ _4"> </span>pod <span class="_ _4"> </span>uwagę <span class="_ _4"> </span>każdorazowo <span class="_ _8"> </span>pr<span class="_ _0"></span>zed <span class="_ _8"> </span>podjęciem <span class="_ _4"> </span>decyzji <span class="_ _8"> </span>aktualną <span class="_ _4"> </span>sytuację <span class="_ _4"> </span>w </div><div class="t m0 x9 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">zakresie  płynności  finansowej  i <span class="_ _9"> </span>oszacuje  oraz  zweryfikuje  ryzyko  z <span class="_ _9"> </span>uwzględnie<span class="_ _1"></span>niem </div><div class="t m0 x9 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">bieżącej sytua<span class="_ _1"></span>cji Grupy. <span class="ff1"> </span></div><div class="t m0 x9 h7 ya ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yb ff1 fs4 fc0 sc0 ls6 ws0">8.<span class="ff5 ls0"> <span class="_ _18"> </span><span class="ff2">Opis <span class="_ _9"> </span>transakcji <span class="_ _9"> </span>z <span class="_ _a"> </span>podmiota<span class="_ _1"></span>mi <span class="_ _a"> </span>powiązanymi, <span class="_ _9"> </span>jeżeli <span class="_ _9"> </span>jednorazowa <span class="_ _9"> </span>lub <span class="_ _9"> </span>łączna <span class="_ _a"> </span>wartość </span></span></div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">transakcji <span class="_ _a"> </span>zawartych <span class="_ _a"> </span>przez <span class="_ _d"> </span>dany <span class="_ _a"> </span>podmiot <span class="_ _a"> </span>powiązany <span class="_ _d"> </span>w <span class="_ _a"> </span>okr<span class="_ _0"></span>esie <span class="_ _a"> </span>od <span class="_ _d"> </span>początku <span class="_ _a"> </span>roku </div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">obrotowego przekracz<span class="_ _1"></span>a wyrażoną w<span class="_ _1"></span> złotych równowa<span class="_ _1"></span>rtość kwoty 500<span class="ff1 fc2">.<span class="fc0">000 eu<span class="_ _1"></span>ro. </span></span></div><div class="t m0 x7 h7 ye ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _9"> </span></span>dominująca <span class="_ _9"> </span>i <span class="_ _9"> </span><span class="ff1">S</span>półk<span class="ff1">a <span class="_ _9"> </span></span>zależn<span class="ff1">a <span class="_ _9"> </span></span>nie <span class="_ _a"> </span>zawarł<span class="ff1">y <span class="_ _9"> </span></span>żadnych <span class="_ _9"> </span>transakcji <span class="_ _9"> </span>z <span class="_ _9"> </span>podmiotami </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">powiązanymi, które nie<span class="_ _1"></span> byłyby transakcja<span class="_ _1"></span>mi typowymi i r<span class="_ _1"></span>utynowymi.<span class="ff1"> </span></div><div class="t m0 x8 h7 y11 ff1 fs4 fc0 sc0 ls0 ws0">W <span class="_ _11"> </span>2023 <span class="_ _11"> </span>roku <span class="_ _11"> </span><span class="ff2">Spółka <span class="_ _11"> </span>dominująca <span class="_ _11"> </span>zawarła <span class="_ _11"> </span>transakcję<span class="_ _1"></span> <span class="_ _11"> </span>z <span class="_ _f"> </span>podmiotem <span class="_ _11"> </span>powiązany<span class="_ _1"></span>m </span></div><div class="t m0 x8 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">przekraczając<span class="_ _1"></span>e <span class="_ _d"> </span>kwotę<span class="ff1"> <span class="_ _14"> </span><span class="ls6">500</span><span class="fc2">.</span>000 <span class="_ _d"> </span>euro. <span class="_ _d"> </span></span>Wartość <span class="_ _d"> </span>transakcji <span class="_ _d"> </span>z <span class="_ _d"> </span>podmiotem <span class="_ _d"> </span>powiązanym </div><div class="t m0 x8 h7 y13 ff1 fs4 fc0 sc0 ls0 ws0">Luxmat <span class="_ _8"> </span>Investment <span class="_ _4"> </span>Sp. <span class="_ _4"> </span>z <span class="_ _4"> </span>o.o. <span class="_ _4"> </span><span class="ff2">wyniosła <span class="_ _4"> </span>w</span> <span class="_ _4"> </span><span class="ls6">20</span>23 <span class="_ _4"> </span>roku: <span class="_ _4"> </span><span class="ls6">3 <span class="_ _4"> </span>445</span> <span class="_ _4"> </span><span class="ff2">tys. <span class="_ _5"> </span>zło<span class="_ _1"></span>tych <span class="_ _4"> </span> <span class="_ _4"> </span>i <span class="_ _4"> </span>dotyczyła </span></div><div class="t m0 x8 h7 y14 ff2 fs4 fc0 sc0 ls0 ws0">przychodów ze sprze<span class="_ _1"></span>daż wyrobów, usług, t<span class="_ _1"></span>owarów<span class="ff1"> i </span>materiałów.<span class="ff1"> </span></div><div class="t m0 x8 h7 y15 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y16 ff1 fs4 fc0 sc0 ls6 ws0">9.<span class="ff5 ls0"> <span class="_ _18"> </span><span class="ff2">Informacje <span class="_ _8"></span>o <span class="_ _8"> </span>transakcjach <span class="_ _8"></span>zawartych <span class="_ _8"> </span>pr<span class="_ _0"></span>zez <span class="_ _8"></span>emitenta <span class="_ _8"> </span>lub <span class="_ _4"> </span>jednostkę <span class="_ _4"> </span>od <span class="_ _8"> </span>niego <span class="_ _4"> </span>zależną <span class="_ _8"></span>z </span></span></div><div class="t m0 x8 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">podmiotami <span class="_ _7"></span>powiązanymi <span class="_ _3"></span>na <span class="_ _7"></span>innych <span class="_ _8"></span>warunka<span class="_ _1"></span>ch <span class="_ _7"></span>niż <span class="_ _7"></span>rynkowe, <span class="_ _7"></span>wraz <span class="_ _7"></span>z <span class="_ _8"></span>ich <span class="_ _7"></span>kwotami <span class="_ _3"></span>oraz </div><div class="t m0 x8 h7 y18 ff2 fs4 fc0 sc0 ls0 ws0">informacjami określają<span class="_ _1"></span>cymi charak<span class="_ _1"></span>ter tych transakcji<span class="ff1">. </span></div><div class="t m0 x8 h7 y19 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yd0 ff1 fs4 fc0 sc0 ls8 ws0">W <span class="ls0">Grupie <span class="ff2">nie wystąpiły tego<span class="_ _1"></span> typu transakcje<span class="_ _1"></span>.<span class="ff1"> </span></span></span></div><div class="t m0 x8 h7 yd1 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yd2 ff1 fs4 fc0 sc0 ls6 ws0">10.<span class="ff5 ls0"> <span class="_ _5"> </span><span class="ff2">Informacje <span class="_ _3"></span>o <span class="_ _3"></span>zawartych <span class="_ _3"></span>umowa<span class="_ _1"></span>ch <span class="_ _3"></span>znaczących <span class="_ _0"></span>dla <span class="_ _7"></span>działalności <span class="_ _3"></span>emitenta,<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>tym <span class="_ _3"></span>znanych </span></span></div><div class="t m0 x8 h7 yd3 ff2 fs4 fc0 sc0 ls0 ws0">emitentowi  umowach  zawa<span class="_ _1"></span>rtych  pomiędzy  akcjonarius<span class="_ _1"></span>zami  (wspólnikami),  umowa<span class="_ _1"></span>ch </div><div class="t m0 x8 h7 yd4 ff2 fs4 fc0 sc0 ls0 ws0">ubezpieczenia<span class="_ _1"></span>, współpracy lub kooperac<span class="_ _1"></span>ji<span class="ff1">. </span></div><div class="t m0 x2 h29 y137 ffa fs1 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y138 ff2 fs4 fc0 sc0 ls0 ws0">Emitent <span class="_ _2"> </span>ma <span class="_ _1b"> </span>zawarte <span class="_ _2"> </span>umowy <span class="_ _2"> </span>ubezpieczeniowe<span class="_ _1"></span>, <span class="_ _2"> </span>gdzie <span class="_ _2"> </span>ewentualne <span class="_ _2"> </span>ś<span class="_ _0"></span>wiadczenie<span class="_ _1"></span> </div><div class="t m0 x8 h7 y139 ff2 fs4 fc0 sc0 ls0 ws0">Ubezpieczy<span class="_ _1"></span>ciela <span class="_ _14"> </span>w <span class="_ _b"> </span>przypadku <span class="_ _b"> </span>szkody <span class="_ _b"> </span>całkowitej <span class="_ _14"> </span>ma <span class="_ _b"> </span>wartość <span class="_ _b"> </span>przewyższającą<span class="_ _1"></span> <span class="_ _b"> </span>10% </div><div class="t m0 x8 h7 y13a ff2 fs4 fc0 sc0 ls0 ws0">kapitałów <span class="_ _6"> </span>własnych <span class="_ _5"> </span>Emitenta. <span class="_ _6"> </span>Umowy <span class="_ _6"> </span>zawarte <span class="_ _5"> </span>s<span class="_ _0"></span>ą <span class="_ _6"> </span>w <span class="_ _6"> </span>zakresie <span class="_ _6"> </span>ubezpiecze<span class="_ _1"></span>nia <span class="_ _6"> </span>majątku </div><div class="t m0 x8 h7 y13b ff2 fs4 fc0 sc0 ls0 ws0">trwałego, <span class="_ _3"></span>obrotowego, <span class="_ _3"></span>utraty <span class="_ _0"></span>zysku <span class="_ _7"></span>oraz <span class="_ _3"></span>odpowiedzialności <span class="_ _3"></span>cywilnej. <span class="_ _0"></span>Emitentowi <span class="_ _3"></span>nie <span class="_ _3"></span>są </div><div class="t m0 x8 h7 y13c ff2 fs4 fc0 sc0 ls0 ws0">znane żadne umowy<span class="_ _1"></span> zawarte pomiędzy a<span class="_ _1"></span>kcjonariuszami (<span class="_ _1"></span>wspólnikami)<span class="ff1">. </span></div><div class="t m0 x8 h7 y13d ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y13e ff1 fs4 fc0 sc0 ls6 ws0">11.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Informacje <span class="_ _0"></span>o <span class="_ _3"></span>udzielonych <span class="_ _3"></span>pożyczkac<span class="_ _1"></span>h, <span class="_ _3"></span>z <span class="_ _3"></span>uwzględnieniem <span class="_ _0"></span>terminó<span class="_ _0"></span>w <span class="_ _3"></span>ich <span class="_ _0"></span>wymagalności, <span class="_ _3"></span>a </span></span></div><div class="t m0 x8 h7 y13f ff2 fs4 fc0 sc0 ls0 ws0">także <span class="_ _11"> </span> <span class="_ _11"> </span>udzielonych <span class="_ _11"> </span>poręcz<span class="_ _1"></span>eniach <span class="_ _11"> </span>i <span class="_ _11"> </span>gwarancjach, <span class="_ _11"> </span>ze <span class="_ _11"> </span>szczególnym <span class="_ _11"> </span>uwzględnie<span class="_ _1"></span>niem </div><div class="t m0 x8 h7 y140 ff2 fs4 fc0 sc0 ls0 ws0">pożyczek, poręcz<span class="_ _1"></span>eń i gwarancji udzie<span class="_ _1"></span>lonych jednostkom <span class="_ _1"></span>powiązanym emitenta<span class="ff1">. </span></div><div class="t m0 x8 h7 y141 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y142 ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>Lena <span class="_ _0"></span>Lighting <span class="_ _3"></span>S.A. <span class="_ _0"></span>udzieliła <span class="_ _0"></span>poręczenia <span class="_ _0"></span>za <span class="_ _0"></span>zobowiązania <span class="_ _0"></span>strony <span class="_ _3"></span>trzec<span class="_ _1"></span>iej <span class="_ _0"></span>tj. <span class="_ _3"></span>swojej </div><div class="t m0 x8 h7 y143 ff2 fs4 fc0 sc0 ls0 ws0">Spółki <span class="_ _f"> </span>zależnej <span class="_ _f"> </span>Luxmat <span class="_ _f"> </span>Investment <span class="_ _f"> </span>na <span class="_ _10"> </span>rzecz <span class="_ _f"> </span>jej <span class="_ _f"> </span>trzech <span class="_ _f"> </span>kontrahentów <span class="_ _10"> </span>z <span class="_ _11"> </span>tytułu </div><div class="t m0 x8 h7 y144 ff2 fs4 fc0 sc0 ls0 ws0">wykonanych <span class="_ _d"> </span>pr<span class="_ _0"></span>zez <span class="_ _14"> </span>Spółkę <span class="_ _14"> </span>zależną <span class="_ _d"> </span>pr<span class="_ _0"></span>ac <span class="_ _14"> </span>polegających <span class="_ _d"> </span>na <span class="_ _b"> </span>modernizacji <span class="_ _d"> </span>oś<span class="_ _0"></span>wietle<span class="_ _1"></span>nia. </div><div class="t m0 x8 h7 y145 ff2 fs4 fc0 sc0 ls0 ws0">Wartość udzielonych <span class="_ _0"></span>poręcz<span class="_ _1"></span>eń w <span class="_ _0"></span>sumie <span class="_ _0"></span>to <span class="_ _0"></span>56 tys. <span class="_ _0"></span>zł. <span class="_ _0"></span>(gwarancja<span class="_ _1"></span> <span class="_ _0"></span>na kwotę <span class="_ _0"></span>40,2 tys. <span class="_ _0"></span>zł <span class="_ _0"></span>do </div><div class="t m0 x8 h7 y146 ff1 fs4 fc0 sc0 ls0 ws0">dnia <span class="_ _0"></span>14.03.2025 <span class="_ _0"></span><span class="ff2">r<span class="_ _0"></span>., <span class="_ _0"></span>gwarancja <span class="_ _3"></span>na <span class="_ _0"></span>8,4 <span class="_ _3"></span>tys. <span class="_ _0"></span>zł <span class="_ _3"></span>do <span class="_ _0"></span>dnia <span class="_ _3"></span>01.03.2028</span> <span class="_ _3"></span><span class="ff2">r. <span class="_ _0"></span>i <span class="_ _3"></span>gwarancja na<span class="_ _0"></span> <span class="_ _3"></span>7 <span class="_ _0"></span>tys. <span class="_ _3"></span>zł </span></div><div class="t m0 x8 h7 y147 ff1 fs4 fc0 sc0 ls0 ws0">do dnia 13.04.2028 r.<span class="_ _1"></span>). </div><div class="t m0 x8 h7 y148 ff2 fs4 fc0 sc0 ls0 ws0">Spółka  Lena <span class="_ _9"> </span>Lighting  S.A.  oraz <span class="_ _9"> </span>Spółka  zależna  Luxmat  Investment  Sp.  z  o.o. <span class="_ _9"> </span>nie </div><div class="t m0 x8 h7 y149 ff2 fs4 fc0 sc0 ls0 ws0">otrzymały żadnych po<span class="_ _1"></span>ręczeń i gwa<span class="_ _1"></span>rancji<span class="ff1"> </span></div><div class="t m0 x8 h7 y14a ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y14b ff1 fs4 fc0 sc0 ls6 ws0">12.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Informacja <span class="_ _5"> </span>o  za<span class="_ _1"></span>ciągniętych <span class="_ _5"> </span>i <span class="_ _6"> </span>wypowiedzianyc<span class="_ _1"></span>h <span class="_ _6"> </span>w <span class="_ _5"> </span>danym  roku <span class="_ _5"> </span>obrotowym <span class="_ _5"> </span>umowach </span></span></div><div class="t m0 x8 h7 y14c ff2 fs4 fc0 sc0 ls0 ws0">dotyczącyc<span class="_ _1"></span>h <span class="_ _6"> </span>kredytów <span class="_ _5"> </span>i  po<span class="_ _1"></span>życzek <span class="_ _5"> </span>z <span class="_ _6"> </span>podaniem <span class="_ _6"> </span>ich <span class="_ _5"> </span>kwoty, <span class="_ _6"> </span>rodzaju <span class="_ _6"> </span>i <span class="_ _6"> </span>wysoko<span class="_ _1"></span>ści <span class="_ _6"> </span>stopy </div><div class="t m0 x8 h7 y14d ff2 fs4 fc0 sc0 ls0 ws0">procentowej, waluty<span class="_ _1"></span> i terminu wy<span class="_ _1"></span>magalności.<span class="ff1"> </span></div><div class="t m0 x8 h7 y14e ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y14f ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _7"></span>dominująca <span class="_ _3"></span>podpisała <span class="_ _7"></span><span class="ff1">dniu <span class="_ _7"></span>07.06.202<span class="_ _1"></span>3 <span class="_ _7"></span>aneks <span class="_ _7"></span>do <span class="_ _3"></span>umowy <span class="_ _7"></span>z <span class="_ _7"></span>dnia <span class="_ _7"></span>24.05.2016<span class="fc2">.</span>r. <span class="_ _3"></span>na </span></div><div class="t m0 x8 h7 y150 ff2 fs4 fc0 sc0 ls0 ws0">kredyt <span class="_ _3"></span>w <span class="_ _3"></span>rachunku <span class="_ _3"></span>bieżącym <span class="_ _0"></span>w <span class="_ _7"></span>wysokości <span class="_ _3"></span>w <span class="_ _0"></span>sumie <span class="_ _7"></span>10 <span class="_ _3"></span>000 <span class="_ _3"></span>tys. <span class="_ _3"></span>złotych <span class="_ _3"></span>na <span class="_ _3"></span>finansowa<span class="_ _1"></span>nie </div><div class="t m0 x8 h7 y151 ff2 fs4 fc0 sc0 ls0 ws0">bieżącej <span class="_ _3"></span>działalności <span class="_ _3"></span>na <span class="_ _7"></span>okres <span class="_ _7"></span>do <span class="_ _7"></span>30.06.202<span class="ff1">4 <span class="_ _3"></span></span>roku. <span class="_ _7"></span>Umowa <span class="_ _3"></span>została <span class="_ _7"></span>zawarta <span class="_ _3"></span>z <span class="_ _7"></span>Santander </div><div class="t m0 x8 h7 y152 ff2 fs4 fc0 sc0 ls0 ws0">Bank <span class="_ _5"> </span>Pol<span class="_ _1"></span>ska <span class="_ _5"> </span>S.A<span class="_ _1"></span>. <span class="_ _5"> </span>Przedmi<span class="_ _1"></span>otem <span class="_ _5"> </span>umowy<span class="_ _1"></span> <span class="_ _5"> </span>jest <span class="_ _4"> </span>udzielenie <span class="_ _4"> </span>kredytu <span class="_ _5"> </span>w <span class="_ _4"> </span>rachunku <span class="_ _5"> </span>bieżąc<span class="_ _1"></span>ym </div><div class="t m0 x8 h7 y153 ff2 fs4 fc0 sc0 ls0 ws0">Spółki <span class="_ _4"> </span>na <span class="_ _5"> </span>fi<span class="_ _1"></span>nansowanie <span class="_ _4"> </span>bieżącej <span class="_ _8"> </span>działalności <span class="_ _5"> </span>w<span class="_ _1"></span> <span class="_ _4"> </span>PL<span class="_ _0"></span>N <span class="_ _4"> </span>lub <span class="_ _4"> </span>w <span class="_ _5"> </span>EUR <span class="_ _4"> </span>do <span class="_ _4"> </span>kwoty <span class="_ _4"> </span>w <span class="_ _5"> </span>sumie<span class="_ _1"></span>: </div><div class="t m0 x8 h7 y154 ff1 fs4 fc0 sc0 ls6 ws0">10<span class="fc2 ls0">.<span class="ff2 fc0">000 <span class="_ _5"> </span>tys. <span class="_ _6"> </span>zł. <span class="_ _5"> </span>Oprocentow<span class="_ _1"></span>anie <span class="_ _5"> </span>kredytu <span class="_ _5"> </span>jest <span class="_ _6"> </span>zmienne, <span class="_ _5"> </span>ustalane <span class="_ _5"> </span>na <span class="_ _5"> </span>bazie <span class="_ _5"> </span>WIBOR <span class="_ _5"> </span>dla </span></span></div><div class="t m0 x8 h7 y155 ff2 fs4 fc0 sc0 ls0 ws0">jednomiesięcznych <span class="_ _8"></span>depozytów<span class="_ _1"></span> <span class="_ _4"> </span>międzybankowy<span class="_ _1"></span>ch <span class="_ _8"> </span>w <span class="_ _4"> </span>PLN <span class="_ _8"> </span>lub <span class="_ _4"> </span>w <span class="_ _8"> </span>oparciu <span class="_ _8"> </span>o <span class="_ _4"> </span>EURIBOR </div></div></div><div class="pi" ></div></div><div id="pf9" class="pf w0 h0" ><div class="pc pc9 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y4 w3 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">9 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">dla  jednomiesięcznych  dep<span class="_ _1"></span>ozytów  międzybankowyc<span class="_ _1"></span>h  w  EUR  powiększone  o  marżę </div><div class="t m0 x8 h7 y7 ff1 fs4 fc0 sc0 ls0 ws0">Banku w skali roku. <span class="_ _1"></span> </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _3"></span>dominując<span class="_ _1"></span>a <span class="_ _3"></span>Lena <span class="_ _0"></span>Lighting <span class="_ _3"></span>S.A. <span class="_ _3"></span>podpisała <span class="_ _3"></span><span class="ff1">w <span class="_ _3"></span>dniu <span class="_ _0"></span>24.08.2022 <span class="_ _0"></span>r<span class="_ _0"></span>. <span class="_ _3"></span>aneks <span class="_ _3"></span>do <span class="_ _0"></span>umowy </span></div><div class="t m0 x8 h7 y9 ff1 fs4 fc0 sc0 ls10 ws0">z <span class="_ _0"></span><span class="ls0">dnia  <span class="_ _0"></span>27.04.2018<span class="fc2">.</span><span class="ff2">r. <span class="_ _0"></span>na <span class="_ _0"></span>kredyt w <span class="_ _0"></span>rachunku <span class="_ _0"></span>bieżącym w <span class="_ _0"></span>wysokości <span class="_ _0"></span>10 <span class="_ _0"></span>500 tys. <span class="_ _0"></span>złotych na<span class="_ _0"></span> </span></span></div><div class="t m0 x8 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">finansowanie <span class="_ _d"> </span>bieżące<span class="_ _1"></span>j <span class="_ _d"> </span>działalności. <span class="_ _d"> </span>Okres <span class="_ _d"> </span>udostepnienia <span class="_ _d"> </span>kredytu <span class="_ _d"> </span>określony<span class="_ _1"></span> <span class="_ _d"> </span>jest <span class="_ _14"> </span>do </div><div class="t m0 x8 h7 yb ff1 fs4 fc0 sc0 ls6 ws0">30.06.202<span class="ls0">4 <span class="ff2">r<span class="_ _0"></span>oku. Umowa została <span class="_ _0"></span>zawarta z <span class="_ _0"></span>BNP <span class="_ _0"></span>Paribas Bank <span class="_ _0"></span>Polska S.A. <span class="_ _0"></span>Przedmiotem<span class="_ _1"></span> </span></span></div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">umowy <span class="_ _4"> </span>jest <span class="_ _4"> </span>udzielenie <span class="_ _4"> </span>kredytu <span class="_ _4"> </span>w <span class="_ _4"> </span>rachunku <span class="_ _4"> </span>bieżącym <span class="_ _4"> </span>Spółki <span class="_ _4"> </span>na <span class="_ _4"> </span>finansowanie <span class="_ _4"> </span>bieżące<span class="_ _1"></span>j </div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">działalności <span class="_ _8"></span>w <span class="_ _7"></span>PLN <span class="_ _8"></span>lub <span class="_ _8"></span>w <span class="_ _7"></span>EUR <span class="_ _8"></span>do <span class="_ _8"></span>kwot<span class="_ _1"></span> <span class="_ _8"></span>wyżej <span class="_ _7"></span>określonych. <span class="_ _8"></span>Oprocentowanie <span class="_ _7"></span>kredytu </div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls0 ws0">jest <span class="_ _1b"> </span>zmienne, <span class="_ _1b"> </span>ustalane <span class="_ _1b"> </span>na <span class="_ _1c"> </span>bazie <span class="_ _1b"> </span>WIBOR <span class="_ _1b"> </span>dla <span class="_ _1c"> </span>jednomiesięcznych <span class="_ _2"> </span>depozytów </div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">międzybankowyc<span class="_ _1"></span>h <span class="_ _10"> </span>w <span class="_ _10"> </span>PLN <span class="_ _10"> </span>lub <span class="_ _10"> </span>w <span class="_ _10"> </span>oparciu <span class="_ _10"> </span>o <span class="_ _10"> </span>EURIBOR <span class="_ _f"> </span>dla <span class="_ _c"> </span>jednomiesięczny<span class="_ _1"></span>ch </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">depozytów międzybank<span class="_ _1"></span>owych w<span class="_ _1"></span> EUR powiększone o <span class="_ _1"></span>marżę Banku w ska<span class="_ _1"></span>li roku. <span class="ff1"> </span></div><div class="t m0 x8 h7 y11 ff2 fs4 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>dzień <span class="_ _7"></span>bilansowy <span class="_ _3"></span>Grupa <span class="_ _3"></span>kor<span class="_ _0"></span>zystała <span class="_ _3"></span>z <span class="_ _7"></span>finansowania <span class="_ _3"></span>zewnętrznego <span class="_ _3"></span>opisanego <span class="_ _3"></span>powyżej </div><div class="t m0 x8 h7 y12 ff1 fs4 fc0 sc0 ls0 ws0">w kwocie <span class="ls6">355</span> <span class="ff2">tys. złotyc<span class="_ _1"></span>h.<span class="ff1"> </span></span></div><div class="t m0 x8 h7 y13 ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _d"> </span>dominująca <span class="_ _a"> </span>Lena <span class="_ _d"> </span>Lighting <span class="_ _a"> </span>S.A. <span class="_ _d"> </span>podpisała <span class="_ _d"> </span>19.05.2020 <span class="_ _a"> </span>r. <span class="_ _d"> </span>z <span class="_ _d"> </span>PFR <span class="_ _d"> </span>umowę <span class="_ _d"> </span>o </div><div class="t m0 x8 h7 y14 ff2 fs4 fc0 sc0 ls0 ws0">subwencję <span class="_ _3"></span>finansową <span class="_ _3"></span>w <span class="_ _7"></span>wysokości <span class="_ _3"></span>3 <span class="_ _3"></span>500 <span class="_ _7"></span>tys. <span class="_ _3"></span>zł <span class="_ _7"></span>na <span class="_ _3"></span>okres <span class="_ _7"></span>12 <span class="_ _3"></span>miesięcy, <span class="_ _3"></span> <span class="_ _7"></span>która <span class="_ _3"></span>podlega <span class="_ _3"></span>w </div><div class="t m0 x8 h7 y15 ff2 fs4 fc0 sc0 ls0 ws0">25% <span class="_ _3"></span>zwrotowi, <span class="_ _3"></span>a <span class="_ _7"></span>w <span class="_ _3"></span>pozostałych <span class="_ _3"></span>75% <span class="_ _3"></span>może <span class="_ _3"></span>być <span class="_ _7"></span>bezzwrotna <span class="_ _3"></span>w <span class="_ _3"></span>zależności <span class="_ _3"></span>od <span class="_ _3"></span>spełnienia </div><div class="t m0 x8 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">warunków przez Spółkę wynikając<span class="_ _1"></span>ych z umowy tj. <span class="_ _0"></span>25% <span class="_ _0"></span><span class="ff1">- </span>za kontynuowania działalności, </div><div class="t m0 x8 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">do <span class="_ _8"></span>25% <span class="_ _8"></span>uza<span class="_ _1"></span>leżnione <span class="_ _8"></span>jest <span class="_ _7"></span>od <span class="_ _8"></span>wysokości <span class="_ _8"></span>sku<span class="_ _1"></span>mulowanej <span class="_ _7"></span>straty <span class="_ _8"></span>gotówkowej <span class="_ _7"></span>oraz <span class="_ _8"></span>do <span class="_ _8"></span>25% </div><div class="t m0 x8 h7 y18 ff2 fs4 fc0 sc0 ls0 ws0">uzależnione  je<span class="_ _1"></span>st  od  utrzymania  średniej  licz<span class="_ _1"></span>by  pracowników<span class="_ _1"></span>  w  okresie  12  mie<span class="_ _1"></span>sięcy. </div><div class="t m0 x8 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">Subwencja <span class="_ _3"></span>w <span class="_ _3"></span>części <span class="_ _7"></span>zwrotnej <span class="_ _3"></span>podlega <span class="_ _3"></span>r<span class="_ _0"></span>ównym <span class="_ _3"></span>spłatom <span class="_ _3"></span>przez <span class="_ _7"></span>24 <span class="_ _3"></span>miesiące <span class="_ _7"></span>licząc <span class="_ _3"></span>od <span class="_ _7"></span>13<span class="_ _0"></span><span class="ff1">-</span></div><div class="t m0 x8 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">tego <span class="_ _11"> </span>miesiąca <span class="_ _b"> </span>od <span class="_ _11"> </span>jej <span class="_ _11"> </span>otrz<span class="_ _1"></span>ymania <span class="_ _11"> </span>i <span class="_ _11"> </span>jest <span class="_ _b"> </span>to <span class="_ _11"> </span>pożyczka <span class="_ _b"> </span> <span class="_ _11"> </span>nieoprocentowana. <span class="_ _11"> </span>Spółka </div><div class="t m0 x8 h7 yd1 ff2 fs4 fc0 sc0 ls0 ws0">dominująca <span class="_ _8"></span>rozlicz<span class="_ _1"></span>yła <span class="_ _8"></span>subw<span class="_ _1"></span>encję <span class="_ _8"></span>zgodnie <span class="_ _7"></span>z <span class="_ _8"></span>zawartą <span class="_ _8"></span>umow<span class="_ _1"></span>ą. <span class="_ _8"></span>W <span class="_ _8"></span>zwią<span class="_ _1"></span>zku <span class="_ _8"></span>z <span class="_ _8"></span>spełnien<span class="_ _1"></span>iem </div><div class="t m0 x8 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">dwóch <span class="_ _7"></span>warunków <span class="_ _7"></span>tj. <span class="_ _7"></span>kontynuac<span class="_ _1"></span>ji <span class="_ _7"></span>działalności <span class="_ _7"></span>i <span class="_ _8"></span>ut<span class="_ _1"></span>rzymania <span class="_ _3"></span>średniej <span class="_ _8"></span>licz<span class="_ _1"></span>by <span class="_ _7"></span>pracowników </div><div class="t m0 x8 h7 yd3 ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _7"></span>dominująca <span class="_ _3"></span>zawnioskowała <span class="_ _3"></span>o <span class="_ _8"></span>umorzenie <span class="_ _3"></span>50% <span class="_ _7"></span>wartości <span class="_ _7"></span>przyznanej <span class="_ _7"></span>subwencji <span class="_ _3"></span>tj. </div><div class="t m0 x8 h7 yd4 ff1 fs4 fc0 sc0 ls0 ws0">1 <span class="ff2">750 <span class="_ _3"></span>tys. <span class="_ _7"></span>zł. <span class="_ _3"></span>Spółka <span class="_ _3"></span>na <span class="_ _7"></span>dzień <span class="_ _3"></span>31.12.202</span>3 <span class="_ _7"></span><span class="ff2">r. <span class="_ _7"></span>nie <span class="_ _3"></span>otrzymała <span class="_ _3"></span>decyzji <span class="_ _3"></span>od <span class="_ _7"></span>PFR <span class="_ _3"></span>o <span class="_ _7"></span>umorzeniu </span></div><div class="t m0 x8 h7 yd5 ff2 fs4 fc0 sc0 ls0 ws0">częściowym subwe<span class="_ _1"></span>ncji, nie otrzymała rów<span class="_ _1"></span>nież terminarza<span class="_ _1"></span> spłaty pozostałej c<span class="_ _1"></span>zęści.<span class="ff1"> </span></div><div class="t m0 x9 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>okr<span class="_ _0"></span>esie <span class="_ _5"> </span>sprawozdawczym <span class="_ _5"> </span>nie <span class="_ _6"> </span>wystąpiły<span class="_ _1"></span> <span class="_ _5"> </span>inne  i<span class="_ _1"></span>stotne <span class="_ _5"> </span>informacje <span class="_ _5"> </span>dla <span class="_ _6"> </span>oceny <span class="_ _5"> </span>sytuacji </div><div class="t m0 x9 h7 yd7 ff2 fs4 fc0 sc0 ls0 ws0">kadrowej, <span class="_ _6"> </span>majątkowej  i<span class="_ _1"></span>  fi<span class="_ _1"></span>nansowej  <span class="ff1">G<span class="_ _1"></span>rupy  k<span class="ff2">a<span class="_ _1"></span>pitałowej <span class="_ _6"> </span><span class="ff1">Lena  Lig<span class="_ _1"></span>hting,  a<span class="_ _1"></span>ni  info<span class="_ _1"></span>rmacje </span></span></span></div><div class="t m0 x9 h7 yd8 ff2 fs4 fc0 sc0 ls0 ws0">istotne <span class="_ _d"> </span>dla <span class="_ _d"> </span>oceny <span class="_ _14"> </span>możliwości <span class="_ _d"> </span>realizacji <span class="_ _d"> </span>zobowiązań <span class="_ _d"> </span>przez <span class="_ _d"> </span>Gr<span class="_ _0"></span>upę <span class="_ _d"> </span><span class="ff1">k</span>apitałową <span class="_ _d"> </span><span class="ff1">Lena </span></div><div class="t m0 x9 h7 yd9 ff1 fs4 fc0 sc0 ls0 ws0">Lighting.<span class="ff4"> </span></div><div class="t m0 x8 h7 yda ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 ydb ff1 fs4 fc0 sc0 ls6 ws0">13.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Objaśnienie <span class="_ _0"></span>różnic <span class="_ _3"></span>pomiędzy <span class="_ _0"></span>wynikami <span class="_ _3"></span>finansowymi <span class="_ _0"></span>wykazanymi <span class="_ _0"></span>w <span class="_ _3"></span>raporcie <span class="_ _3"></span>rocznym <span class="_ _0"></span>a </span></span></div><div class="t m0 x8 h7 ydc ff2 fs4 fc0 sc0 ls0 ws0">wcześniej publikowa<span class="_ _1"></span>nymi prognoza<span class="_ _1"></span>mi wyników na dany <span class="_ _1"></span>rok<span class="ff1">. </span></div><div class="t m0 x8 h7 ydd ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yde ff2 fs4 fc0 sc0 ls0 ws0">Spółka dominująca<span class="_ _1"></span> nie publikował<span class="ff1">a </span>prognoz wy<span class="_ _1"></span>niku i sprzeda<span class="_ _1"></span>ży na rok 20<span class="ff1">23. </span></div><div class="t m0 x2 h7 ydf ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 ye0 ff1 fs4 fc0 sc0 ls6 ws0">14.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Ocena <span class="_ _3"></span>czynników <span class="_ _7"></span>i <span class="_ _7"></span>nietypowyc<span class="_ _1"></span>h <span class="_ _7"></span>zdarzeń <span class="_ _7"></span>mających <span class="_ _3"></span>wpływ <span class="_ _3"></span>na <span class="_ _7"></span>wynik <span class="_ _7"></span>działalności <span class="_ _3"></span>za <span class="_ _7"></span>rok </span></span></div><div class="t m0 x8 h7 ye1 ff2 fs4 fc0 sc0 ls0 ws0">obrotowy, <span class="_ _8"></span>z <span class="_ _7"></span>określeniem <span class="_ _8"></span>stopnia <span class="_ _7"></span>wpływu <span class="_ _8"></span>tych <span class="_ _7"></span>czynników <span class="_ _8"></span>lub <span class="_ _8"></span>nietyp<span class="_ _1"></span>owych <span class="_ _8"></span>zdarze<span class="_ _1"></span>ń <span class="_ _8"></span>na </div><div class="t m0 x8 h7 ye2 ff2 fs4 fc0 sc0 ls0 ws0">osiągnięty wynik.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h7 ye3 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h7 ye4 ff2 fs4 fc0 sc0 ls0 ws0">Czynnikiem <span class="_ _4"> </span>mającym <span class="_ _5"> </span>w<span class="_ _1"></span>pływ <span class="_ _5"> </span>na <span class="_ _4"> </span>wynik <span class="_ _4"> </span>był <span class="_ _5"> </span>kurs <span class="_ _5"> </span>EU<span class="_ _1"></span>R <span class="_ _5"> </span>i <span class="_ _4"> </span>USD, <span class="_ _5"> </span>kryzys <span class="_ _4"> </span>gospodarczy <span class="_ _4"> </span>na </div><div class="t m0 xa h7 ye5 ff2 fs4 fc0 sc0 ls0 ws0">rynkach <span class="_ _5"> </span>skandynawskich <span class="_ _5"> </span>i <span class="_ _6"> </span>niemieckim <span class="_ _5"> </span>or<span class="_ _0"></span>az <span class="_ _5"> </span>wycena <span class="_ _6"> </span>aktywów <span class="_ _5"> </span>Spółki. <span class="_ _5"> </span>Trwając<span class="_ _0"></span><span class="ff1">y <span class="_ _5"> </span>nadal  </span></div><div class="t m0 xa h7 ye6 ff1 fs4 fc0 sc0 ls0 ws0">konflikt <span class="_ _5"> </span>zbrojny <span class="_ _5"> </span>na <span class="_ _6"> </span>Ukrainie <span class="_ _5"> </span>w <span class="_ _5"> </span><span class="ff2">chwili <span class="_ _6"> </span>obecnej <span class="_ _5"> </span>nie <span class="_ _6"> </span>miał <span class="_ _5"> </span>istotnego <span class="_ _6"> </span>wpływu <span class="_ _5"> </span>na <span class="_ _5"> </span>wynik </span></div><div class="t m0 xa h7 ye7 ff2 fs4 fc0 sc0 ls0 ws0">osiągan<span class="ff1">y </span>przez Grupę<span class="_ _1"></span> kapitałową Le<span class="_ _1"></span>na Lighting. <span class="ff1"> </span></div><div class="t m0 xa h7 yf8 ff2 fs4 fc0 sc0 ls0 ws0">Osiągnięty <span class="_ _8"></span>wynik <span class="_ _8"> </span>w <span class="_ _4"> </span>2023 <span class="_ _8"></span>roku <span class="_ _8"> </span>nie <span class="_ _4"> </span>był <span class="_ _8"> </span>obarczony <span class="_ _4"> </span>wpły<span class="_ _1"></span>wem <span class="_ _8"></span>zdarzeń <span class="_ _4"> </span>nietypowych<span class="_ _1"></span> <span class="_ _8"> </span>czy </div><div class="t m0 xa h7 yf9 ff1 fs4 fc0 sc0 ls0 ws0">jednorazowych. <span class="ff2">W prez<span class="_ _1"></span>entowanym okresie 20<span class="_ _1"></span>23 roku nie wystąpiły inne c<span class="_ _1"></span>zynniki czy też </span></div><div class="t m0 xa h7 yfa ff2 fs4 fc0 sc0 ls0 ws0">zdarzenia nietypow<span class="_ _1"></span>e, które miałyby w<span class="_ _1"></span>pływ na osiągnię<span class="_ _1"></span>ty wynik w roku obrot<span class="_ _1"></span>owym. <span class="ff1"> </span></div><div class="t m0 x8 h7 yfb ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yfc ff1 fs4 fc0 sc0 ls6 ws0">15.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Informacja <span class="_ _6"> </span>o  udzielonych <span class="_ _6"> </span>i  otrzymanyc<span class="_ _1"></span>h  w <span class="_ _6"> </span>danym  roku <span class="_ _6"> </span>obrotowym <span class="_ _6"> </span>poręczeniach  i </span></span></div><div class="t m0 x8 h7 yef ff2 fs4 fc0 sc0 ls0 ws0">gwarancjac<span class="_ _1"></span>h <span class="_ _1d"> </span>ze <span class="_ _19"> </span>szczególnym <span class="_ _19"> </span>uwzględnieniem <span class="_ _19"> </span>poręczeń <span class="_ _19"> </span>i <span class="_ _1d"> </span>gwarancji <span class="_ _19"> </span>udzielonych </div><div class="t m0 x8 h7 yf0 ff2 fs4 fc0 sc0 ls0 ws0">jednostkom powiąza<span class="_ _1"></span>nym.<span class="ff1"> </span></div><div class="t m0 x9 h7 yfd ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yfe ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _0"></span>Lena <span class="_ _0"></span>Lighting <span class="_ _3"></span>S.A. <span class="_ _0"></span>udzieliła <span class="_ _0"></span>poręczenia <span class="_ _0"></span>za <span class="_ _0"></span>zobowiązania <span class="_ _0"></span>strony <span class="_ _3"></span>trzec<span class="_ _1"></span>iej <span class="_ _0"></span>tj. <span class="_ _3"></span>swojej </div><div class="t m0 x8 h7 yff ff2 fs4 fc0 sc0 ls0 ws0">Spółki <span class="_ _3"></span>zależnej <span class="_ _3"></span>Luxmat <span class="_ _0"></span>Investment<span class="ff1"> <span class="_ _3"></span>Sp. <span class="_ _3"></span>z <span class="_ _3"></span>o.o. <span class="_ _7"></span></span>na <span class="_ _3"></span>rzecz <span class="_ _3"></span>jej <span class="_ _3"></span>trzech <span class="_ _3"></span>kontrahent<span class="_ _1"></span>ów <span class="_ _3"></span>z <span class="_ _3"></span>tytułu </div><div class="t m0 x8 h7 y100 ff2 fs4 fc0 sc0 ls0 ws0">wykonanych <span class="_ _d"> </span>pr<span class="_ _0"></span>zez <span class="_ _14"> </span>Spółkę <span class="_ _14"> </span>zależną <span class="_ _d"> </span>pr<span class="_ _0"></span>ac <span class="_ _14"> </span>polegających <span class="_ _d"> </span>na <span class="_ _b"> </span>modernizacji <span class="_ _d"> </span>oś<span class="_ _0"></span>wietle<span class="_ _1"></span>nia. </div><div class="t m0 x8 h7 y156 ff2 fs4 fc0 sc0 ls0 ws0">Wartość udzielonych <span class="_ _0"></span>poręcz<span class="_ _1"></span>eń w <span class="_ _0"></span>sumie <span class="_ _0"></span>to <span class="_ _0"></span>56 tys. <span class="_ _0"></span>zł. <span class="_ _0"></span>(gwarancja<span class="_ _1"></span> <span class="_ _0"></span>na kwotę <span class="_ _0"></span>40,2 tys. <span class="_ _0"></span>zł <span class="_ _0"></span>do </div></div></div><div class="pi" ></div></div><div id="pfa" class="pf w0 h0" ><div class="pc pca w0 h0"><img class="bi x0 y157 w1 h2a" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">10<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff1 fs4 fc0 sc0 ls0 ws0">dnia <span class="_ _0"></span>14.03.2025 <span class="_ _0"></span><span class="ff2">r<span class="_ _0"></span>., <span class="_ _0"></span>gwarancja <span class="_ _3"></span>na <span class="_ _0"></span>8,4 <span class="_ _3"></span>tys. <span class="_ _0"></span>zł <span class="_ _3"></span>do <span class="_ _0"></span>dnia <span class="_ _3"></span>01.03.2028</span> <span class="_ _3"></span><span class="ff2">r. <span class="_ _0"></span>i <span class="_ _3"></span>gwarancja na<span class="_ _0"></span> <span class="_ _3"></span>7 <span class="_ _0"></span>tys. <span class="_ _3"></span>zł </span></div><div class="t m0 x8 h7 y7 ff1 fs4 fc0 sc0 ls0 ws0">do dnia 13.04.2028 r.<span class="_ _1"></span>). </div><div class="t m0 x9 h7 y8 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _6"> </span>Lena <span class="_ _5"> </span>Lighting <span class="_ _6"> </span>S<span class="ff1">.A. <span class="_ _6"> </span><span class="lsb">i <span class="_ _6"> </span></span>S</span>półk<span class="ff1">a <span class="_ _6"> </span></span>zależn<span class="ff1">a <span class="_ _5"> </span><span class="ls16">z <span class="_ _6"> </span></span>G</span>rupy <span class="_ _6"> </span>kapitałowej <span class="_ _5"> </span>Lena <span class="_ _6"> </span>Lighting <span class="_ _6"> </span><span class="ff1">nie </span></div><div class="t m0 x9 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">udzielił<span class="ff1">y <span class="_ _9"> </span></span>innych <span class="_ _a"> </span>niż <span class="_ _9"> </span>wymienione <span class="_ _9"> </span>gwarancji <span class="_ _a"> </span>oraz <span class="_ _9"> </span>nie <span class="_ _9"> </span>otrzymał<span class="ff1">y <span class="_ _a"> </span></span>żadnych <span class="_ _9"> </span>poręczeń <span class="_ _9"> </span>i </div><div class="t m0 x9 h7 yb ff1 fs4 fc0 sc0 ls0 ws0">gwarancji.  </div><div class="t m0 x2 h7 yc ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yd ff1 fs4 fc0 sc0 ls6 ws0">16.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Opis <span class="_ _19"> </span>wykorzy<span class="_ _1"></span>stania <span class="_ _c"> </span>przez <span class="_ _19"> </span>emitenta <span class="_ _c"> </span>wpływów <span class="_ _19"> </span>z <span class="_ _c"> </span>emisji <span class="_ _19"> </span>do <span class="_ _19"> </span>chwili <span class="_ _c"> </span>sporządzenia </span></span></div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _3"></span>z <span class="_ _3"></span>działalności <span class="_ _3"></span>(dotyczy <span class="_ _0"></span>emisji <span class="_ _7"></span>papierów <span class="_ _3"></span>wartościowyc<span class="_ _1"></span>h <span class="_ _3"></span>w <span class="_ _3"></span>okresie <span class="_ _3"></span>objętym </div><div class="t m0 x8 h7 yf ff1 fs4 fc0 sc0 ls0 ws0">raportem). </div><div class="t m0 x7 h7 y10 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y11 ff2 fs4 fc0 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _14"> </span></span>dominująca<span class="ff1"> <span class="_ _d"> </span></span>nie <span class="_ _14"> </span>dokonywała <span class="_ _d"> </span>w <span class="_ _14"> </span>okresie <span class="_ _14"> </span>objętym <span class="_ _d"> </span>raportem <span class="_ _d"> </span>emisji <span class="_ _14"> </span>papierów </div><div class="t m0 x9 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">wartościowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h7 y13 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y14 ff1 fs4 fc0 sc0 ls6 ws0">17.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Zmiany <span class="_ _a"> </span>w <span class="_ _d"> </span>podstawowych <span class="_ _a"> </span>zasadach <span class="_ _a"> </span>zarządzania <span class="_ _d"> </span>przedsięb<span class="ff1">iorstwem <span class="_ _d"> </span>emitenta <span class="_ _a"> </span>i <span class="_ _d"> </span>jego </span></span></span></div><div class="t m0 x8 h7 y15 ff1 fs4 fc0 sc0 ls0 ws0">G<span class="ff2">rupą kapitałową</span>. </div><div class="t m0 x7 h7 y16 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y17 ff1 fs4 fc0 sc0 ls8 ws0">W <span class="_ _4"> </span><span class="ls0">2023 <span class="_ _8"></span>roku <span class="_ _4"> </span><span class="ff2">Zarząd <span class="_ _8"></span>Spółki <span class="_ _8"> </span>dominującej <span class="_ _4"> </span>nie <span class="_ _8"> </span>dokonał <span class="_ _8"></span>zmiany <span class="_ _8"> </span>w <span class="_ _4"> </span>zasadach <span class="_ _8"></span>zarzą</span>dzania </span></div><div class="t m0 x9 h7 y18 ff1 fs4 fc0 sc0 ls0 ws0">G<span class="ff2">rupą</span> <span class="_ _11"> </span><span class="ff2">i <span class="_ _11"> </span>kontynuowana <span class="_ _11"> </span>była <span class="_ _11"> </span>dotychcz<span class="_ _1"></span>asowa <span class="_ _11"> </span>strategia <span class="_ _11"> </span>polegają<span class="_ _1"></span>ca <span class="_ _11"> </span>na <span class="_ _f"> </span><span class="ff1">intensyfikacji </span></span></div><div class="t m0 x9 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">sprzedaży <span class="_ _5"> </span>poprzez <span class="_ _4"> </span>wszelakie <span class="_ _5"> </span>dzia<span class="_ _1"></span>łania <span class="_ _5"> </span>marketingowe, <span class="_ _4"> </span>przy <span class="_ _5"> </span>równoczesnym <span class="_ _5"> </span>nac<span class="_ _1"></span>isku <span class="_ _5"> </span>na </div><div class="t m0 x9 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">dalsze <span class="_ _a"> </span>inwestycje <span class="_ _d"> </span>w <span class="_ _a"> </span>rozwój <span class="_ _a"> </span>pr<span class="_ _0"></span>oduktów <span class="_ _a"> </span><span class="ff1">Grupy <span class="_ _d"> </span>k</span>apitałowej<span class="_ _1"></span><span class="ff1"> <span class="_ _d"> </span><span class="ff2">oraz <span class="_ _d"> </span>zwiększa<span class="_ _1"></span>nie <span class="_ _a"> </span>mocy </span></span></div><div class="t m0 x9 h7 yd1 ff1 fs4 fc0 sc0 ls0 ws0">produkcyjnych.  <span class="ff2">Zarząd <span class="_ _9"> </span>stawia <span class="_ _9"> </span>sobie <span class="_ _9"> </span>za <span class="_ _9"> </span>cel <span class="_ _9"> </span>dotarcie <span class="_ _9"> </span>do <span class="_ _9"> </span>grona <span class="_ _9"> </span>odbiorców  Spół<span class="_ _0"></span></span><span class="lsa">ek</span> <span class="_ _9"> </span><span class="ls16">z </span></div><div class="t m0 x9 h7 yd2 ff1 fs4 fc0 sc0 ls0 ws0">innowacjami produk<span class="_ _1"></span>towymi.  </div><div class="t m0 x8 h7 yd3 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yd4 ff1 fs4 fc0 sc0 ls6 ws0">18.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff1">Charakterystyka <span class="_ _10"> </span><span class="ff2">zewnętrzn<span class="_ _1"></span>ych <span class="_ _10"> </span>i <span class="_ _10"> </span>wewnętrznych <span class="_ _10"> </span>czynników <span class="_ _10"> </span>istotnych <span class="_ _10"> </span>dla <span class="_ _10"> </span>rozwoju </span></span></span></div><div class="t m0 x8 h7 yd5 ff2 fs4 fc0 sc0 ls0 ws0">przedsiębiorstwa<span class="_ _1"></span> <span class="_ _14"> </span>emitenta <span class="_ _d"> </span>oraz <span class="_ _14"> </span>opis <span class="_ _14"> </span>perspektyw <span class="_ _14"> </span>rozwoju <span class="_ _d"> </span>działalności <span class="_ _14"> </span>emitenta <span class="_ _d"> </span>co </div><div class="t m0 x8 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">najmniej <span class="_ _9"> </span>do <span class="_ _a"> </span>końca <span class="_ _9"> </span>roku <span class="_ _9"> </span>obrotowego <span class="_ _9"> </span>następującego <span class="_ _9"> </span>po <span class="_ _a"> </span>roku <span class="_ _9"> </span>obrotowym, <span class="_ _9"> </span>za <span class="_ _a"> </span>który </div><div class="t m0 x8 h7 yd7 ff2 fs4 fc0 sc0 ls0 ws0">sporządzono <span class="_ _1c"> </span>spr<span class="_ _0"></span>awozdani<span class="_ _1"></span>e <span class="_ _16"> </span>finansowe <span class="_ _1c"> </span>zamieszczone <span class="_ _16"> </span>w <span class="_ _1c"> </span>raporcie <span class="_ _16"> </span>rocznym<span class="_ _1"></span>, <span class="_ _16"> </span>z </div><div class="t m0 x8 h7 yd8 ff2 fs4 fc0 sc0 ls0 ws0">uwzględnienie<span class="_ _1"></span>m elementów strategii <span class="_ _1"></span>rynkowej przez nie<span class="_ _1"></span>go wypracow<span class="_ _1"></span>anej<span class="ff1">. </span></div><div class="t m0 x8 h7 y158 ff1 fs4 fc0 sc0 ls0 ws0">Grupa <span class="_ _19"> </span>k<span class="ff2">apitałowa <span class="_ _19"> </span>Lena <span class="_ _19"> </span>Lighting <span class="_ _19"> </span>będzie <span class="_ _19"> </span>kontynuowała <span class="_ _19"> </span>dotychczasową <span class="_ _19"> </span>strate<span class="_ _1"></span>gię </span></div><div class="t m0 x8 h7 y159 ff2 fs4 fc0 sc0 ls0 ws0">umacniania <span class="_ _5"> </span>pozycji <span class="_ _5"> </span>w <span class="_ _5"> </span>rynk<span class="_ _1"></span>u <span class="_ _5"> </span>produkcji <span class="_ _5"> </span>sprzętu <span class="_ _5"> </span>oświetl<span class="_ _1"></span>eniowego <span class="_ _5"> </span>w <span class="_ _5"> </span>kraju <span class="_ _5"> </span>i <span class="_ _5"> </span>za<span class="ff1"> <span class="_ _5"> </span></span>granicą. </div><div class="t m0 x8 h7 y15a ff2 fs4 fc0 sc0 ls0 ws0">Czynniki, <span class="_ _a"> </span>jakie <span class="_ _a"> </span>odgrywać <span class="_ _a"> </span>będą <span class="_ _a"> </span>największe <span class="_ _a"> </span>znaczenia, <span class="_ _a"> </span>w <span class="_ _a"> </span>podziale <span class="_ _a"> </span>na <span class="_ _d"> </span>wewnęt<span class="_ _1"></span>rzne <span class="_ _a"> </span>i </div><div class="t m0 x8 h7 y15b ff2 fs4 fc0 sc0 ls0 ws0">zewnętrzne <span class="_ _0"></span>w <span class="_ _3"></span>kształtowaniu<span class="_ _1"></span> <span class="_ _3"></span>zdolności <span class="_ _3"></span><span class="ff1">Grupy <span class="_ _3"></span></span>do <span class="_ _0"></span>rozwoju <span class="_ _3"></span>i <span class="_ _3"></span>osiągania <span class="_ _0"></span>stabilnego <span class="_ _3"></span>modelu </div><div class="t m0 x8 h7 y15c ff2 fs4 fc0 sc0 ls0 ws0">przepływów pienięż<span class="_ _1"></span>nych przedstawiono p<span class="_ _1"></span>oniżej.<span class="ff1"> </span></div><div class="t m0 x8 h7 y15d ff2 fs4 fc0 sc0 ls0 ws0">Wewnętrzne cz<span class="_ _1"></span>ynniki<span class="ff1">: </span></div><div class="t m0 x8 h7 y15e ff2 fs4 fc0 sc0 ls0 ws0">Według <span class="_ _a"> </span>Zarządu <span class="_ _a"> </span>Spółki <span class="_ _d"> </span>dominującej <span class="_ _a"> </span>do <span class="_ _a"> </span>najważniejszych <span class="_ _a"> </span>czynników <span class="_ _a"> </span>wewnętrznych </div><div class="t m0 x8 h7 y15f ff2 fs4 fc0 sc0 ls0 ws0">wpływając<span class="_ _1"></span>ych na bieżące<span class="_ _1"></span> oraz przyszłe wyniki finansowe <span class="_ _1"></span>należą:<span class="ff1"> </span></div><div class="t m0 x8 h8 y160 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">zdolnoś<span class="_ _0"></span>ć do wyboru w<span class="_ _1"></span>łaściw<span class="_ _1"></span>ej strategii rozwoju na kon<span class="_ _1"></span>kurencyjnym i zmie<span class="_ _1"></span>niającym się </span></span></div><div class="t m0 x8 h7 y161 ff1 fs4 fc0 sc0 ls0 ws0">rynku <span class="_ _6"> </span><span class="ff2">–</span> <span class="_ _6"> </span><span class="ff2">zdolność <span class="_ _5"> </span>rozwoju <span class="_ _5"> </span></span>Grupy  <span class="ff2">w <span class="_ _5"> </span>długim <span class="_ _5"> </span>okresie <span class="_ _5"> </span>na <span class="_ _6"> </span>rynku <span class="_ _6"> </span>charakteryzujący<span class="_ _1"></span>m <span class="_ _5"> </span>s<span class="_ _0"></span>ię </span></div><div class="t m0 x8 h7 y162 ff2 fs4 fc0 sc0 ls0 ws0">wysokim stopniem <span class="_ _0"></span>konkurenc<span class="_ _1"></span>ji <span class="_ _0"></span>oraz ciągłymi <span class="_ _0"></span>zmianami technologicznymi produktów, w </div><div class="t m0 x8 h7 y163 ff1 fs4 fc0 sc0 ls0 ws0">konsekwencji wpr<span class="_ _1"></span>owadzania przez S<span class="ff2">półkę</span> <span class="ff2">n<span class="_ _1"></span>owych produktów;<span class="ff1"> </span></span></div><div class="t m0 x8 h8 y164 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">znajomość <span class="_ _0"></span>rynku –<span class="ff1"> </span>na <span class="_ _0"></span>którą składa się zdolność skuteczn<span class="_ _1"></span>ego dostosowania produktó<span class="_ _1"></span>w </span></span></div><div class="t m0 x8 h7 y165 ff2 fs4 fc0 sc0 ls0 ws0">do <span class="_ _5"> </span>zmie<span class="_ _1"></span>niających <span class="_ _4"> </span>się <span class="_ _5"> </span>potrzeb <span class="_ _4"> </span>klientów, <span class="_ _5"> </span>c<span class="_ _1"></span>o <span class="_ _5"> </span>pozwala<span class="_ _1"></span> <span class="_ _5"> </span>na <span class="_ _4"> </span>osiągnięcie <span class="_ _4"> </span>znaczącej <span class="_ _4"> </span>pr<span class="_ _0"></span>zewagi </div><div class="t m0 x8 h7 y166 ff1 fs4 fc0 sc0 ls0 ws0">konkurencyjnej. <span class="_ _d"> </span>W <span class="_ _14"> </span>tym <span class="_ _14"> </span>celu <span class="_ _14"> </span>Grupa <span class="_ _14"> </span><span class="ff2">prowadzi <span class="_ _14"> </span>badania <span class="_ _14"> </span>rynku <span class="_ _14"> </span>pod <span class="_ _14"> </span>kątem <span class="_ _14"> </span>potrzeb </span></div><div class="t m0 x8 h7 y167 ff2 fs4 fc0 sc0 ls0 ws0">klientów;<span class="ff1"> </span></div><div class="t m0 x8 h8 y168 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">zwiększenie <span class="_ _c"> </span>oferty <span class="_ _c"> </span>asortymentowej <span class="_ _c"> </span>–<span class="ff1"> <span class="_ _19"> </span></span>poprzez <span class="_ _c"> </span>dostosowywanie <span class="_ _10"> </span>produktów <span class="_ _10"> </span>do </span></span></div><div class="t m0 x8 h7 y169 ff2 fs4 fc0 sc0 ls0 ws0">zmieniający<span class="_ _1"></span>ch się potrzeb odbiorców o<span class="_ _1"></span>raz wprowadzanie nowych produktów<span class="_ _1"></span>;<span class="ff1"> </span></div><div class="t m0 x8 h8 y16a ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">wprowadzenie <span class="_ _8"></span>wyrobów <span class="_ _8"></span>gotowy<span class="_ _1"></span>ch <span class="_ _8"></span>tworzącyc<span class="_ _1"></span>h <span class="_ _8"></span>nowe <span class="_ _8"></span>grupy <span class="_ _8"></span>produktow<span class="_ _1"></span>e <span class="_ _8"></span>–<span class="ff1"> <span class="_ _8"></span>Grupa <span class="_ _8"></span>na </span></span></span></div><div class="t m0 x8 h7 y16b ff2 fs4 fc0 sc0 ls0 ws0">bieżąco <span class="_ _4"> </span>analizuje <span class="_ _4"> </span>możliwość <span class="_ _4"> </span>poszerzenia <span class="_ _4"> </span>swojej <span class="_ _4"> </span>dotychczasowej <span class="_ _4"> </span>oferty <span class="_ _4"> </span>produktowej <span class="_ _8"> </span>o </div><div class="t m0 x8 h7 y16c ff2 fs4 fc0 sc0 ls0 ws0">nowe <span class="_ _7"></span>grupy, <span class="_ _8"></span>co <span class="_ _7"></span>umożliwi <span class="_ _7"></span>zachowanie <span class="_ _7"></span>dynamiki <span class="_ _8"></span>wzro<span class="_ _1"></span>stów <span class="_ _7"></span>pr<span class="_ _0"></span>zychodów <span class="_ _7"></span>ze <span class="_ _8"></span>sprze<span class="_ _1"></span>daży <span class="_ _7"></span>w </div><div class="t m0 x8 h7 y16d ff1 fs4 fc0 sc0 ls0 ws0">kolejnych latac<span class="_ _1"></span>h; </div><div class="t m0 x8 h8 y16e ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">elastyczność <span class="_ _d"> </span>produkcji <span class="_ _a"> </span>–<span class="ff1"> <span class="_ _d"> </span></span>możliwość <span class="_ _d"> </span>i <span class="_ _a"> </span>umiejętność <span class="_ _a"> </span>dostosowywania <span class="_ _a"> </span>wyrobów <span class="_ _d"> </span>do </span></span></div><div class="t m0 x8 h7 y16f ff2 fs4 fc0 sc0 ls0 ws0">indywidualnych <span class="_ _8"></span>potrzeb <span class="_ _8"></span>klientów, <span class="_ _8"></span>wprowadzanie <span class="_ _8"></span>niestandardowych <span class="_ _8"></span>rozwiązań, <span class="_ _8"></span>a <span class="_ _4"> </span>także </div></div></div><div class="pi" ></div></div><div id="pfb" class="pf w0 h0" ><div class="pc pcb w0 h0"><img class="bi x0 y170 w1 h2b" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">11<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">możliwość <span class="_ _5"> </span>produkc<span class="_ _1"></span>ji <span class="_ _5"> </span>krótkich <span class="_ _4"> </span>partii <span class="_ _5"> </span>posiadających <span class="_ _5"> </span>parametry <span class="_ _4"> </span>wymagane <span class="_ _5"> </span>przez <span class="_ _5"> </span>klienta<span class="_ _1"></span> </div><div class="t m0 x8 h7 y7 ff1 fs4 fc0 sc0 lsf ws0">pod<span class="ls0"> <span class="ff2">konkretne za<span class="_ _1"></span>mówienie<span class="ff1">; </span></span></span></div><div class="t m0 x8 h8 y171 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff1">pr<span class="_ _0"></span>aca  zdalna  <span class="ff2">–</span>  <span class="ff2">możliwość  uniknięcia  zaburzeń  w  pra<span class="_ _1"></span>cy  w  związku  z  pandemią  i </span></span></span></div><div class="t m0 x8 h7 y172 ff1 fs4 fc0 sc0 ls0 ws0">wykorzystanie nowocz<span class="_ _1"></span>esnych technologii w<span class="_ _1"></span> celu rozwoj<span class="_ _1"></span>u tej formy zatrudnienia<span class="_ _1"></span>. </div><div class="t m0 x8 h7 y173 ff2 fs4 fc0 sc0 ls0 ws0">Zewnętrzne cz<span class="_ _1"></span>ynniki<span class="ff1">: </span></div><div class="t m0 x8 h7 y174 ff2 fs4 fc0 sc0 ls0 ws0">Według <span class="_ _d"> </span>Zarządu<span class="ff1"> <span class="_ _d"> </span></span>Spółki <span class="_ _14"> </span>dominującej<span class="ff1"> <span class="_ _d"> </span></span>do <span class="_ _14"> </span>najważniejszych <span class="_ _d"> </span>czynników <span class="_ _d"> </span>zewnętrznych </div><div class="t m0 x8 h7 y175 ff2 fs4 fc0 sc0 ls0 ws0">wpływając<span class="_ _1"></span>ych na bieżące<span class="_ _1"></span> oraz przyszłe wyniki finansowe <span class="_ _1"></span>należą:<span class="ff1"> </span></div><div class="t m0 x8 h8 y176 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">zmiany cen <span class="_ _0"></span>głównych surowców –<span class="ff1"> </span>wzrost <span class="_ _0"></span>cen surowców stosowanyc<span class="_ _1"></span>h w pr<span class="_ _0"></span>odukcji ma </span></span></div><div class="t m0 x8 h7 y177 ff2 fs4 fc0 sc0 ls0 ws0">silny wpływ na ko<span class="_ _1"></span>szty produkc<span class="_ _1"></span>ji, a co za tym idzie<span class="_ _1"></span> na uzyskiwane przez Grupę<span class="ff1"> </span>marże<span class="_ _1"></span>;<span class="ff1"> </span></div><div class="t m0 x8 h8 y178 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">zmiany <span class="_ _0"></span>kurs<span class="_ _0"></span>u <span class="_ _0"></span>EUR/PLN oraz <span class="_ _0"></span>USD/PLN <span class="_ _0"></span>wpływające na <span class="_ _0"></span>poziom <span class="_ _0"></span>cen <span class="_ _0"></span>importowanych </span></span></div><div class="t m0 x8 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">materiałów <span class="_ _11"> </span>i <span class="_ _b"> </span>komponentów <span class="_ _11"> </span>oraz <span class="_ _b"> </span>poziom <span class="_ _11"> </span>przychodów<span class="_ _1"></span> <span class="_ _11"> </span>ze <span class="_ _11"> </span>sprzedaży<span class="_ _1"></span> <span class="_ _11"> </span>zagranicznej </div><div class="t m0 x8 h7 y13 ff2 fs4 fc0 sc0 ls0 ws0">stanowiącej około<span class="ff1"> </span>poł<span class="_ _1"></span>owę przychodów z<span class="_ _1"></span>e sprzedaży<span class="_ _1"></span> <span class="ff1">Grupy; </span></div><div class="t m0 x8 h8 y179 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">utr<span class="_ _0"></span>zymanie <span class="_ _7"></span>dywersyfikacji <span class="_ _7"></span>odbiorców <span class="_ _7"></span>–<span class="ff1"> <span class="_ _8"></span>zachowanie <span class="_ _7"></span>wysokiego <span class="_ _7"></span>stopnia <span class="_ _8"></span>dyw<span class="_ _1"></span>ersyfikac<span class="_ _1"></span>ji </span></span></span></div><div class="t m0 x8 h7 y17a ff2 fs4 fc0 sc0 ls0 ws0">odbiorców <span class="_ _1d"> </span>(również <span class="_ _19"> </span>geograficznego) <span class="_ _1d"> </span>skutkuje <span class="_ _19"> </span>s<span class="_ _0"></span>padkiem <span class="_ _19"> </span>udziału <span class="_ _1d"> </span>poszczególnych </div><div class="t m0 x8 h7 y17b ff2 fs4 fc0 sc0 ls0 ws0">klientów <span class="_ _0"></span>w <span class="_ _3"></span>przychodach <span class="_ _3"></span>ze <span class="_ _0"></span>s<span class="_ _0"></span>przedaży, <span class="_ _0"></span>a <span class="_ _3"></span>co <span class="_ _3"></span>za <span class="_ _3"></span>tym <span class="_ _0"></span>idzie <span class="_ _3"></span>zmniejsza <span class="_ _3"></span>ryzyko <span class="_ _0"></span>gwałtownego </div><div class="t m0 x8 h7 y17c ff2 fs4 fc0 sc0 ls0 ws0">spadku sprzedaży;<span class="ff1"> </span></div><div class="t m0 x8 h8 y17d ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">zmiany <span class="_ _3"></span>w <span class="_ _3"></span>strukturze <span class="_ _0"></span>zapotrzebowania <span class="_ _0"></span>na <span class="_ _3"></span>sprzęt <span class="_ _3"></span>oświetle<span class="_ _1"></span>niowy <span class="_ _0"></span>wynikające <span class="_ _0"></span>ze <span class="_ _3"></span>zmian <span class="_ _3"></span>w </span></span></div><div class="t m0 x8 h7 y17e ff2 fs4 fc0 sc0 ls0 ws0">technologiach produkc<span class="_ _1"></span>ji oraz gustów klient<span class="_ _1"></span>ów;<span class="ff1"> </span></div><div class="t m0 x8 h8 y17f ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">zmiany <span class="_ _3"></span>w <span class="_ _3"></span>technologii <span class="_ _3"></span>produ<span class="_ _1"></span>kcji <span class="_ _3"></span>opraw <span class="_ _0"></span>oświetleniowych,<span class="_ _1"></span> <span class="_ _3"></span>postęp <span class="_ _3"></span>techniczny<span class="_ _1"></span> <span class="_ _3"></span>w <span class="_ _3"></span>zakresie<span class="_ _1"></span> </span></span></div><div class="t m0 x8 h7 y180 ff2 fs4 fc0 sc0 ls0 ws0">komponentów <span class="_ _16"> </span>i <span class="_ _16"> </span>zmiany <span class="_ _16"> </span>właściwości <span class="_ _16"> </span>wy<span class="_ _1"></span>korzystywanyc<span class="_ _1"></span>h <span class="_ _16"> </span>komponentów<span class="_ _0"></span><span class="ff1"> <span class="_ _16"> </span><span class="ls17">mo</span></span><span class="ls18">gą</span><span class="ff1"> </span></div><div class="t m0 x8 h7 y181 ff2 fs4 fc0 sc0 ls0 ws0">powodować koniecz<span class="_ _1"></span>ność zwiększonyc<span class="_ _1"></span>h nakładów na bada<span class="_ _1"></span>nia i rozwój produktów<span class="ff1">; </span></div><div class="t m0 x8 h8 y182 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff1">s<span class="_ _0"></span>ytuacja na rynku p<span class="_ _1"></span>rodukcji budowla<span class="_ _1"></span>no-<span class="ff2">montażowej</span>; </span></span></div><div class="t m0 x8 h8 y183 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">konkurencyjność branży –<span class="ff1"> </span>rosnąca konkurencja, przyc<span class="_ _1"></span>zynia się do stałego podnosze<span class="_ _1"></span>nia </span></span></div><div class="t m0 x8 h7 y184 ff1 fs4 fc0 sc0 ls0 ws0">technologii <span class="_ _8"></span>produkc<span class="_ _1"></span>ji <span class="_ _8"></span>oraz <span class="_ _8"></span>poszerzania <span class="_ _7"></span>of<span class="_ _0"></span>erty <span class="_ _8"></span>asortyme<span class="_ _1"></span>ntowej <span class="_ _8"></span>i <span class="_ _8"></span>wprowa<span class="_ _1"></span>dzenia <span class="_ _8"></span>nowych </div><div class="t m0 x8 h7 y185 ff1 fs4 fc0 sc0 ls0 ws0">grup produktowych;<span class="_ _1"></span> </div><div class="t m0 x8 h8 y22 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">s<span class="_ _0"></span>ytuacja  makroekonomicz<span class="_ _1"></span>na  na  główny<span class="_ _1"></span>ch  rynkach  zbytu  (Europa  Zachodnia <span class="_ _6"> </span>oraz </span></span></div><div class="t m0 x8 h7 y186 ff2 fs4 fc0 sc0 ls0 ws0">Środkowo<span class="ff1">-Wschodnia<span class="_ _1"></span>) <span class="_ _2"> </span><span class="ff2">–</span> <span class="_ _2"> </span><span class="ff2">polityka <span class="_ _18"> </span>gospodarcza <span class="_ _2"> </span>państw <span class="_ _2"> </span>oraz <span class="_ _2"> </span>kszta<span class="_ _1"></span>łtowanie<span class="_ _1"></span> <span class="_ _2"> </span>się </span></span></div><div class="t m0 x8 h7 y187 ff2 fs4 fc0 sc0 ls0 ws0">wskaźników  makroekonomicznych  takich <span class="_ _9"> </span>jak <span class="_ _9"> </span>tempo  wzrostu <span class="_ _9"> </span>PKB, <span class="_ _9"> </span>poziom  inflacji, </div><div class="t m0 x8 h7 y188 ff2 fs4 fc0 sc0 ls0 ws0">poziom stóp procent<span class="_ _1"></span>owych, stopa bezr<span class="_ _1"></span>obocia oraz kursy <span class="_ _1"></span>walut<span class="ff1">; </span></div><div class="t m0 x8 h8 y189 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">wojna <span class="_ _8"></span>na <span class="_ _8"></span>Uk<span class="_ _1"></span>rainie <span class="_ _7"></span>oraz <span class="_ _8"></span>sankc<span class="_ _1"></span>je <span class="_ _7"></span>nałożone <span class="_ _8"></span>na <span class="_ _7"></span>Rosję <span class="_ _7"></span>i <span class="_ _8"></span>Białoruś <span class="_ _7"></span>ograniczając<span class="_ _1"></span>e <span class="_ _8"></span>wy<span class="_ _1"></span>mianę </span></span></div><div class="t m0 x8 h7 y18a ff2 fs4 fc0 sc0 ls0 ws0">handlowa <span class="_ _8"> </span>z <span class="_ _4"> </span>tymi <span class="_ _4"> </span>krajami. <span class="_ _4"> </span>Wpływ <span class="_ _8"> </span>konfliktu <span class="_ _4"> </span>zbrojnego <span class="_ _8"></span>na <span class="_ _4"> </span>wzrost <span class="_ _4"> </span>gospodarczy, <span class="_ _8"></span>inflacje </div><div class="t m0 x8 h7 y18b ff2 fs4 fc0 sc0 ls0 ws0">ceny <span class="_ _6"> </span>surowców <span class="_ _5"> </span>or<span class="_ _0"></span>az <span class="_ _5"> </span>liczba  imigrant<span class="_ _1"></span>ów, <span class="_ _6"> </span>która <span class="_ _6"> </span>pozostanie<span class="_ _1"></span>  w<span class="_ _1"></span>  P<span class="_ _1"></span>olsce <span class="_ _6"> </span>przez <span class="_ _6"> </span>trudny<span class="_ _1"></span>  do<span class="_ _1"></span> </div><div class="t m0 x8 h7 y18c ff1 fs4 fc0 sc0 ls0 ws0">oszacowania cz<span class="_ _1"></span>as; </div><div class="t m0 x8 h8 y18d ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">poziom <span class="_ _5"> </span>inflacji, <span class="_ _5"> </span>wysoko<span class="_ _1"></span>ść <span class="_ _5"> </span>stóp <span class="_ _5"> </span>p<span class="_ _1"></span>rocentowych <span class="_ _5"> </span>o<span class="_ _1"></span>raz <span class="_ _5"> </span>poziom <span class="_ _4"> </span>wzrostu <span class="_ _5"> </span>gospodarcze<span class="_ _1"></span>go </span></span></div><div class="t m0 x8 h7 y18e ff2 fs4 fc0 sc0 ls0 ws0">zarówno w Polsce ja<span class="_ _1"></span>k i w Europie.<span class="ff1"> </span></div><div class="t m0 x8 h7 y18f ff2 fs4 fc0 sc0 ls0 ws0">Podstawowym <span class="_ _4"> </span>celem <span class="_ _4"> </span>przyjętej <span class="_ _8"> </span>pr<span class="_ _0"></span>zez <span class="_ _4"> </span>Zarząd <span class="_ _4"> </span>strategii <span class="_ _4"> </span>rozwoju <span class="_ _5"> </span><span class="ff1">Gru<span class="_ _1"></span>py <span class="_ _4"> </span>jest <span class="_ _4"> </span>zapewnienie </span></div><div class="t m0 x8 h7 y190 ff2 fs4 fc0 sc0 ls0 ws0">długoterminowego<span class="_ _1"></span>  rozwoju<span class="_ _1"></span>  oraz <span class="_ _6"> </span>uzyskanie <span class="_ _5"> </span>stałego  wzrostu <span class="_ _6"> </span>wartości<span class="_ _1"></span>  Spół<span class="ff1 lsa">ek</span>.  Spółka<span class="_ _1"></span> </div><div class="t m0 x8 h7 y191 ff2 fs4 fc0 sc0 ls0 ws0">dominująca <span class="_ _11"> </span>planuje <span class="_ _11"> </span>osiągnięcie<span class="_ _1"></span> <span class="_ _11"> </span>tego <span class="_ _11"> </span>celu <span class="_ _11"> </span>w <span class="_ _11"> </span>dr<span class="_ _0"></span>odze <span class="_ _11"> </span>stałego <span class="_ _11"> </span>podnoszenia <span class="_ _11"> </span>jakości </div><div class="t m0 x8 h7 y192 ff2 fs4 fc0 sc0 ls0 ws0">produkowanych wyrobów, zwiększania udziału w <span class="_ _0"></span>rynku polskim <span class="_ _0"></span>oraz <span class="_ _0"></span>wzrostu sprzedaży </div><div class="t m0 x8 h7 y193 ff2 fs4 fc0 sc0 ls0 ws0">zagranicznej. <span class="_ _b"> </span>Odbywać <span class="_ _b"> </span>się <span class="_ _11"> </span>to <span class="_ _11"> </span>będzie <span class="_ _b"> </span>poprzez <span class="_ _b"> </span>s<span class="_ _0"></span>tałe <span class="_ _b"> </span>poszerzanie <span class="_ _b"> </span>of<span class="_ _0"></span>erty <span class="_ _11"> </span><span class="ff1">Grupy <span class="_ _b"> </span><span class="ls19">o </span></span></div><div class="t m0 x8 h7 y194 ff2 fs4 fc0 sc0 ls0 ws0">rozwinięte <span class="_ _5"> </span>tec<span class="_ _1"></span>hnologicznie <span class="_ _4"> </span>wyroby <span class="_ _5"> </span>oraz <span class="_ _5"> </span>pozy<span class="_ _1"></span>skiwaniu <span class="_ _4"> </span>nowych <span class="_ _5"> </span>rynków <span class="_ _5"> </span>zbytu, <span class="_ _4"> </span>a <span class="_ _5"> </span>także </div><div class="t m0 x8 h7 y195 ff2 fs4 fc0 sc0 ls0 ws0">penetracji rynków, na których <span class="ff1">Grupa k</span>apitałowa<span class="ff1"> </span>już funkcjonuje. Efektem tego<span class="_ _1"></span> powinno </div><div class="t m0 x8 h7 y196 ff2 fs4 fc0 sc0 ls0 ws0">być <span class="_ _b"> </span>ugruntowanie <span class="_ _11"> </span>wiodącej <span class="_ _b"> </span>pozycji <span class="_ _b"> </span>w <span class="_ _11"> </span>poszczególnych <span class="_ _b"> </span>segmentach <span class="_ _b"> </span>rynku <span class="_ _11"> </span>sprzętu<span class="_ _1"></span> </div><div class="t m0 x8 h7 y197 ff2 fs4 fc0 sc0 ls0 ws0">oświetleniowego o<span class="_ _1"></span>raz pozyskanie z<span class="_ _1"></span>naczącej pozy<span class="_ _1"></span>cji w wybranych jego segme<span class="_ _1"></span>ntach. <span class="ff1"> </span></div><div class="t m0 x8 h7 y198 ff1 fs4 fc0 sc0 ls0 ws0">Podstawowymi ele<span class="_ _1"></span>mentami strategii <span class="_ _1"></span>rozwoju Grupy Lena Lighting  <span class="ff2">na na<span class="_ _1"></span>jbliższe lata są:<span class="ff1"> </span></span></div><div class="t m0 x8 h8 y199 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1e"></span><span class="ff2">Utrzymanie  wysokiej  pozyc<span class="_ _1"></span>ji  na  polskim  rynku  sprzedaży  opraw  przemysłowy<span class="_ _1"></span>ch  i </span></span></div><div class="t m0 x8 h7 y19a ff1 fs4 fc0 sc0 ls0 ws0">opraw biurowych.  </div><div class="t m0 x8 h8 y19b ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1e"></span><span class="ff2">Rozszerzanie <span class="_ _d"> </span>asortymentu <span class="_ _d"> </span>sprzedażowego <span class="_ _d"> </span>o <span class="_ _d"> </span>nowe <span class="_ _14"> </span>produkty <span class="_ _d"> </span>pozwalające <span class="_ _d"> </span>uzyskać </span></span></div><div class="t m0 x8 h7 y19c ff2 fs4 fc0 sc0 ls0 ws0">przewagę <span class="_ _9"> </span>konkurencyjna <span class="_ _9"> </span>Spółki <span class="_ _9"> </span>na <span class="_ _9"> </span>tle <span class="_ _a"> </span>innych <span class="_ _9"> </span>producentów, <span class="_ _9"> </span>ulepszanie <span class="_ _9"> </span>istniejący<span class="_ _1"></span>ch </div><div class="t m0 x8 h7 y19d ff2 fs4 fc0 sc0 ls0 ws0">produktów oparciu <span class="_ _1"></span>o najnowsze zmia<span class="_ _1"></span>ny technologiczne<span class="_ _1"></span> w źródłach światła<span class="_ _1"></span> typu LED<span class="ff1">. </span></div></div></div><div class="pi" ></div></div><div id="pfc" class="pf w0 h0" ><div class="pc pcc w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">12<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h8 y19e ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1e"></span><span class="ff2">Ważnym <span class="_ _7"></span>elementem <span class="_ _8"></span>strateg<span class="_ _1"></span>ii <span class="_ _7"></span>marketingowej <span class="_ _8"></span><span class="ff1">Grupy<span class="_ _1"></span> <span class="_ _8"></span>jest <span class="_ _7"></span>budowanie <span class="_ _7"></span>siln<span class="lsa">ej<span class="_ _0"></span></span> <span class="_ _8"></span>marki<span class="_ _1"></span> <span class="_ _8"></span>(<span class="ff8">Le<span class="_ _1"></span>na </span></span></span></span></div><div class="t m0 x8 h7 y19f ff8 fs4 fc0 sc0 ls0 ws0">Lighting<span class="ff2">) <span class="_ _8"></span>oraz<span class="_ _1"></span> <span class="_ _8"></span>zwiększanie <span class="_ _7"></span>ich <span class="_ _8"></span>rozpoznawalności <span class="_ _7"></span>na <span class="_ _8"></span>rynkach <span class="_ _7"></span>krajowym <span class="_ _8"></span>i <span class="_ _8"></span>zagranic<span class="_ _1"></span>znych. </span></div><div class="t m0 x8 h7 y1a0 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _5"> </span>tym <span class="_ _5"> </span>celu <span class="_ _5"> </span>Spółka<span class="ff1"> <span class="_ _5"> </span></span>domin<span class="_ _1"></span>ująca<span class="ff1"> <span class="_ _5"> </span></span>powołała <span class="_ _5"> </span>dział <span class="_ _5"> </span>ob<span class="_ _1"></span>sługi <span class="_ _5"> </span>inwestycji, <span class="_ _5"> </span>którego<span class="_ _1"></span> <span class="_ _5"> </span>głównym<span class="_ _1"></span> </div><div class="t m0 x8 h7 y1a1 ff2 fs4 fc0 sc0 ls0 ws0">zadaniem <span class="_ _6"> </span>jest  współ<span class="_ _1"></span>praca <span class="_ _6"> </span>z  architektami <span class="_ _6"> </span>i <span class="_ _6"> </span>projektantami. <span class="_ _6"> </span>Spółka<span class="ff1">  </span>dominująca<span class="ff1"> <span class="_ _6"> </span></span>będzie </div><div class="t m0 x8 h7 y1a2 ff2 fs4 fc0 sc0 ls0 ws0">również <span class="_ _8"></span>nadal <span class="_ _8"></span>brała <span class="_ _8"></span>udział <span class="_ _8"></span>w <span class="_ _8"></span>najważniejszych <span class="_ _8"></span>targach <span class="_ _8"></span>branżowych <span class="_ _8"></span>w <span class="_ _8"></span>Europie <span class="_ _8"></span>oraz <span class="_ _8"></span>na </div><div class="t m0 x8 h7 ya4 ff2 fs4 fc0 sc0 ls0 ws0">głównych <span class="_ _14"> </span>rynkach, <span class="_ _b"> </span>na <span class="_ _b"> </span>których <span class="_ _b"> </span>prowadzona <span class="_ _14"> </span>jest <span class="_ _b"> </span>sprzedaż. <span class="_ _14"> </span>Znaczącym <span class="_ _b"> </span>elementem </div><div class="t m0 x8 h7 ya5 ff2 fs4 fc0 sc0 ls0 ws0">strategii  marketi<span class="_ _1"></span>ngowej <span class="_ _6"> </span>jest  również <span class="_ _6"> </span>utrzymanie <span class="_ _6"> </span>i  budowanie <span class="_ _6"> </span>wizerunku  Spółki <span class="_ _6"> </span>jako </div><div class="t m0 x8 h7 y1a3 ff1 fs4 fc0 sc0 ls0 ws0">solidnego i wiarygo<span class="_ _1"></span>dnego partnera bizne<span class="_ _1"></span>sowego. </div><div class="t m0 x8 h8 y1a4 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1e"></span><span class="ff1">Grupa <span class="_ _8"> </span><span class="ff2">działa <span class="_ _4"> </span>na <span class="_ _8"> </span>s<span class="_ _0"></span>ilnie <span class="_ _8"></span>konkurencyjnym <span class="_ _8"> </span>rynku, <span class="_ _4"> </span>na <span class="_ _4"> </span>którym <span class="_ _8"></span>decydującą <span class="_ _8"></span>rolę <span class="_ _8"> </span>odgrywają </span></span></span></div><div class="t m0 x8 h7 y1a5 ff2 fs4 fc0 sc0 ls0 ws0">wymagania <span class="_ _9"> </span>techniczne, <span class="_ _9"> </span>jakościowe <span class="_ _a"> </span>oraz <span class="_ _9"> </span>tr<span class="_ _0"></span>endy <span class="_ _9"> </span>mody <span class="_ _9"> </span>i <span class="_ _a"> </span>gusta <span class="_ _a"> </span>klientów<span class="ff1">, <span class="_ _a"> </span>d</span>latego <span class="_ _9"> </span>też </div><div class="t m0 x8 h7 y1a6 ff2 fs4 fc0 sc0 ls0 ws0">rozszerzenie <span class="_ _0"></span>i <span class="_ _3"></span>stała <span class="_ _3"></span>modyfika<span class="_ _1"></span>cja <span class="_ _3"></span>istniejącego <span class="_ _0"></span>asortymentu <span class="_ _0"></span>będzie <span class="_ _3"></span>nadal <span class="_ _0"></span>dokonywana <span class="_ _3"></span>pod </div><div class="t m0 x8 h7 y1a7 ff2 fs4 fc0 sc0 ls0 ws0">kątem <span class="_ _4"> </span>zmieniających <span class="_ _8"> </span>s<span class="_ _0"></span>ię <span class="_ _4"> </span>potrzeb <span class="_ _5"> </span>i <span class="_ _4"> </span>gustów <span class="_ _4"> </span>odbiorców <span class="_ _4"> </span>oraz <span class="_ _4"> </span>pos<span class="_ _0"></span>tępu <span class="_ _4"> </span>technologiczne<span class="_ _1"></span>go. </div><div class="t m0 x8 h7 y1a8 ff1 fs4 fc0 sc0 ls0 ws0">Grupa <span class="_ _8"></span><span class="ff2">będzie<span class="_ _1"></span> <span class="_ _8"></span>równie<span class="_ _1"></span>ż <span class="_ _8"></span>konty<span class="_ _1"></span>nuowała <span class="_ _7"></span>pr<span class="_ _0"></span>owadzenie <span class="_ _7"></span>szczegółowyc<span class="_ _1"></span>h <span class="_ _8"></span>analiz <span class="_ _7"></span>rynku <span class="_ _8"></span>i <span class="_ _7"></span>na <span class="_ _8"></span>tej </span></div><div class="t m0 x8 h7 y1a9 ff2 fs4 fc0 sc0 ls0 ws0">podstawie <span class="_ _8"></span>wprowadza<span class="_ _1"></span>ła <span class="_ _8"></span>nowe <span class="_ _8"></span>grupy <span class="_ _8"></span>produktowe<span class="ff1">. <span class="_ _8"></span>W <span class="_ _8"></span>celu <span class="_ _8"></span>systematycznej <span class="_ _8"></span>rozbudowy<span class="_ _1"></span> <span class="_ _8"></span>i </span></div><div class="t m0 x8 h7 y1aa ff2 fs4 fc0 sc0 ls0 ws0">modyfikacji asortymentu Spółka zwiększa <span class="_ _0"></span>w każdym <span class="_ _0"></span>roku budżet <span class="_ _0"></span>na badania <span class="_ _0"></span>i wdrażanie </div><div class="t m0 x8 h7 y1ab ff2 fs4 fc0 sc0 ls0 ws0">nowych <span class="_ _1d"> </span>produktów, <span class="_ _1d"> </span>opracowyw<span class="_ _1"></span>anie <span class="_ _1d"> </span>nowego <span class="_ _1d"> </span>wzornictwa, <span class="_ _1d"> </span>poszukiwanie <span class="_ _1d"> </span>nowych </div><div class="t m0 x8 h7 y1ac ff2 fs4 fc0 sc0 ls0 ws0">rozwiązań technicz<span class="_ _1"></span>nych.<span class="ff1"> </span></div><div class="t m0 x7 h7 y1ad ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x7 h2c y1ae ff1 fs1 fc0 sc0 ls1a ws0">19.<span class="ff5 ls0"> <span class="ff2 fs4">Opis podstawowych ryzyk i <span class="_ _1"></span>zagrożeń.<span class="ff1 fs1"> </span></span></span></div><div class="t m0 x8 h7 yb2 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _8"></span>świetle <span class="_ _8"></span>trwającego <span class="_ _8"></span>kolejn<span class="_ _1"></span>y <span class="_ _8"></span>rok <span class="_ _8"></span>konfliktu <span class="_ _8"></span>zbrojnego <span class="_ _8"></span>na <span class="_ _8"></span>Ukrainie <span class="_ _8"></span>mamy <span class="_ _8"></span>do <span class="_ _8"></span>czynie<span class="_ _1"></span>nia </div><div class="t m0 x8 h7 y1af ff2 fs4 fc0 sc0 ls0 ws0">nadal <span class="_ _0"></span>z <span class="_ _3"></span>niepewnością<span class="ff1">, <span class="_ _3"></span></span>co <span class="_ _3"></span>wpływa <span class="_ _0"></span>na <span class="_ _3"></span>sytuację <span class="_ _3"></span>gospodar<span class="_ _1"></span>czą <span class="_ _0"></span>w <span class="_ _3"></span>Polsce <span class="_ _3"></span>i <span class="_ _3"></span>Europie. <span class="_ _3"></span>Jednakż<span class="_ _1"></span>e </div><div class="t m0 x8 h7 y1b0 ff2 fs4 fc0 sc0 ls0 ws0">w <span class="_ _0"></span>2023 <span class="_ _3"></span>roku <span class="_ _0"></span>pomimo <span class="_ _0"></span>trwające<span class="_ _1"></span>go <span class="_ _0"></span>r<span class="_ _0"></span>yzyka <span class="_ _0"></span>ograniczonej <span class="_ _0"></span>podaży s<span class="_ _0"></span>urowców <span class="_ _0"></span>energetyczn<span class="_ _1"></span>ych </div><div class="t m0 x8 h7 y1b1 ff2 fs4 fc0 sc0 ls0 ws0">ich <span class="_ _3"></span>ceny <span class="_ _0"></span>zanotowały <span class="_ _0"></span>spadki. <span class="_ _3"></span>Istotne <span class="_ _0"></span>jest <span class="_ _3"></span>to <span class="_ _3"></span>z <span class="_ _0"></span>punku <span class="_ _3"></span>widzenia<span class="_ _1"></span> <span class="_ _3"></span>konsumenta <span class="_ _0"></span>ostatecznego, </div><div class="t m0 x8 h7 y1b2 ff2 fs4 fc0 sc0 ls0 ws0">a <span class="_ _b"> </span>także <span class="_ _b"> </span>przedsiębiorstw<span class="ff1">, <span class="_ _b"> </span></span>bo <span class="_ _11"> </span>może <span class="_ _14"> </span>oznaczać <span class="_ _b"> </span>utrzymanie <span class="_ _b"> </span>cen <span class="_ _b"> </span>na <span class="_ _11"> </span>dotychcza<span class="_ _1"></span>sowym </div><div class="t m0 x8 h7 y1b3 ff2 fs4 fc0 sc0 ls0 ws0">poziomie <span class="_ _8"></span>lub <span class="_ _7"></span>nawet <span class="_ _8"></span>ich <span class="_ _8"></span>spade<span class="_ _1"></span>k <span class="_ _8"></span>mimo <span class="_ _8"></span>likw<span class="_ _1"></span>idacji <span class="_ _8"></span>tarczy <span class="_ _7"></span>antyinflacyjnej. <span class="_ _7"></span>Oznaczałoby <span class="_ _8"></span>to </div><div class="t m0 x8 h7 y1b4 ff2 fs4 fc0 sc0 ls0 ws0">niższą <span class="_ _2"> </span>infla<span class="_ _1"></span>cję <span class="_ _2"> </span>i <span class="_ _18"> </span>wzrost <span class="_ _2"> </span>siły <span class="_ _18"> </span>nabywczej <span class="_ _18"> </span>pieniądza. <span class="_ _2"> </span>Mogłoby <span class="_ _18"> </span>to <span class="_ _2"> </span>też <span class="_ _18"> </span>skłonić </div><div class="t m0 x8 h7 y1b5 ff2 fs4 fc0 sc0 ls0 ws0">przedsiębiorstwa<span class="_ _1"></span> <span class="_ _1f"> </span>do <span class="_ _1f"> </span>podejmowa<span class="_ _1"></span>niu <span class="_ _1f"> </span>decyzji <span class="_ _1d"> </span>o <span class="_ _1f"> </span>realizac<span class="_ _1"></span>ji <span class="_ _1f"> </span>nowych <span class="_ _1d"> </span>inwestycji <span class="_ _1d"> </span>lub </div><div class="t m0 x8 h7 y1b6 ff2 fs4 fc0 sc0 ls0 ws0">modernizacji istnieją<span class="_ _1"></span>cych obiektów<span class="_ _1"></span>. <span class="ff1"> </span></div><div class="t m0 x8 h7 y1b7 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _4"> </span>2024 <span class="_ _4"> </span>roku <span class="_ _4"> </span>gospodarka <span class="_ _4"> </span>polska <span class="_ _8"> </span>powinna <span class="_ _4"> </span>zanotować <span class="_ _8"> </span>wyższy <span class="_ _4"> </span>wzrost <span class="_ _4"> </span>PKB <span class="_ _4"> </span>jednakże <span class="_ _8"> </span>z </div><div class="t m0 x8 h7 y1b8 ff2 fs4 fc0 sc0 ls0 ws0">uwagi <span class="_ _5"> </span>na <span class="_ _6"> </span>proces <span class="_ _6"> </span>inwestycyj<span class="_ _1"></span>ny <span class="_ _5"> </span>i  momen<span class="_ _1"></span>t <span class="_ _6"> </span>w <span class="_ _6"> </span>którym <span class="_ _6"> </span><span class="ff1">Grupa <span class="_ _5"> </span></span>zaczyna <span class="_ _5"> </span>dos<span class="_ _0"></span>tarczać <span class="_ _5"> </span>swoje </div><div class="t m0 x8 h7 y1b9 ff2 fs4 fc0 sc0 ls0 ws0">produkty <span class="_ _8"></span>do <span class="_ _4"> </span>nowo <span class="_ _8"></span>powstałych <span class="_ _8"></span>obiektów <span class="_ _8"></span>oznacza <span class="_ _8"></span>to <span class="_ _8"> </span>r<span class="_ _0"></span>ealnie<span class="_ _1"></span> <span class="_ _8"> </span>dr<span class="_ _0"></span>ugą <span class="_ _8"></span>połowę <span class="_ _8"></span>2024 <span class="_ _8"></span>roku<span class="_ _0"></span><span class="ff1">. </span></div><div class="t m0 x8 h7 y1ba ff1 fs4 fc0 sc0 ls0 ws0">Kluczowy dla Grupy <span class="ff2">będz<span class="_ _1"></span>ie także rynek za<span class="_ _1"></span>graniczny oraz to jak kraje e<span class="_ _1"></span>uropejskie uporają </span></div><div class="t m0 x8 h7 y1bb ff2 fs4 fc0 sc0 ls0 ws0">się ze swoimi problemami gospodarczymi szczególnie<span class="_ _1"></span> w zakresie krajów skandynawskich </div><div class="t m0 x8 h7 y1bc ff2 fs4 fc0 sc0 ls0 ws0">jak i naszych za<span class="_ _1"></span>chodnich sąsia<span class="_ _1"></span>dów.<span class="ff1"> </span></div><div class="t m0 x8 h7 y1bd ff2 fs4 fc0 sc0 ls0 ws0">Stan <span class="_ _3"></span>zagrożenia <span class="_ _3"></span>pandemicznego <span class="_ _3"></span>Covid <span class="_ _7"></span><span class="ff1">-</span>19 <span class="_ _7"></span>zakończył <span class="_ _3"></span>się <span class="_ _3"></span>z <span class="_ _7"></span>końcem <span class="_ _3"></span>czerwca <span class="_ _3"></span>2023 <span class="_ _3"></span>r<span class="_ _0"></span>oku, </div><div class="t m0 x8 h7 y1be ff2 fs4 fc0 sc0 ls0 ws0">jednakże <span class="_ _3"></span>nie <span class="_ _3"></span>jesteśmy <span class="_ _7"></span>wstan<span class="_ _1"></span>ie <span class="_ _3"></span>przewidzieć <span class="_ _3"></span>jak <span class="_ _7"></span>wirus <span class="_ _3"></span>będzie <span class="_ _3"></span>się <span class="_ _7"></span>rozwijał <span class="_ _3"></span>i <span class="_ _3"></span>czy <span class="_ _7"></span>jego <span class="_ _3"></span>nowe </div><div class="t m0 x8 h7 y1bf ff2 fs4 fc0 sc0 ls0 ws0">mutacje <span class="_ _18"> </span>nie <span class="_ _2"> </span>spowodują <span class="_ _18"> </span>kolejnego <span class="_ _2"> </span>zamknię<span class="_ _1"></span>cia <span class="_ _20"> </span>handlu <span class="_ _20"> </span>czy <span class="_ _20"> </span>też <span class="_ _20"> </span>ograniczeń <span class="_ _20"> </span>w </div><div class="t m0 x8 h7 y1c0 ff2 fs4 fc0 sc0 ls0 ws0">przemieszczaniu się w<span class="_ _1"></span> kolejnym okresie<span class="_ _1"></span> jesienno<span class="ff1">-zimowy<span class="_ _1"></span>m. </span></div><div class="t m0 x8 h7 y1c1 ff2 fs4 fc0 sc0 ls0 ws0">Grupa z <span class="_ _0"></span>uwagi na <span class="_ _0"></span>sytuację gospodarcza w <span class="_ _0"></span>Polsce i <span class="_ _0"></span>na świecie oraz <span class="_ _0"></span>informacje spływające<span class="_ _1"></span> </div><div class="t m0 x8 h7 y1c2 ff2 fs4 fc0 sc0 ls0 ws0">z <span class="_ _9"> </span>pos<span class="_ _0"></span>zczególnych <span class="_ _9"> </span>rynków <span class="_ _9"> </span>w <span class="_ _a"> </span>zakresie <span class="_ _a"> </span>ewentualnyc<span class="_ _1"></span>h <span class="_ _a"> </span>zagrożeń <span class="_ _9"> </span>w <span class="_ _a"> </span>zakresie <span class="_ _a"> </span>płynności<span class="_ _1"></span> </div><div class="t m0 x8 h7 y1c3 ff2 fs4 fc0 sc0 ls0 ws0">finansowej <span class="_ _4"> </span>swoich <span class="_ _4"> </span>kontrahe<span class="_ _1"></span>ntów, <span class="_ _4"> </span>monitoruje <span class="_ _4"> </span>na <span class="_ _5"> </span>bież<span class="_ _1"></span>ąco <span class="_ _4"> </span>poziom <span class="_ _4"> </span>realizowanych <span class="_ _4"> </span>przez </div><div class="t m0 x8 h7 y1c4 ff2 fs4 fc0 sc0 ls0 ws0">nich <span class="_ _4"> </span>płatności <span class="_ _4"> </span>na <span class="_ _4"> </span>rzecz <span class="_ _4"> </span>Spółki <span class="_ _4"> </span>oraz <span class="_ _4"> </span>ich <span class="_ _4"> </span>kredyty <span class="_ _5"> </span>k<span class="_ _1"></span>upieckie<span class="_ _1"></span> <span class="_ _4"> </span>w <span class="_ _5"> </span>perspekty<span class="_ _1"></span>wie <span class="_ _4"> </span>utrzymania </div><div class="t m0 x8 h7 y1c5 ff2 fs4 fc0 sc0 ls0 ws0">płynności <span class="_ _8"> </span>finansowej <span class="_ _4"> </span>własnej <span class="_ _8"></span>Grupy. <span class="_ _4"> </span>Spółki <span class="_ _4"> </span>w <span class="_ _4"> </span>Grupie <span class="_ _8"></span>mają <span class="_ _4"> </span>ubezpieczone <span class="_ _8"> </span>należności. </div><div class="t m0 x8 h7 y1c6 ff2 fs4 fc0 sc0 ls0 ws0">Płynność <span class="_ _0"></span>finansowa <span class="_ _3"></span>Grupy <span class="_ _0"></span>kapitałowej <span class="_ _3"></span>Lena <span class="_ _0"></span>Lighting <span class="_ _3"></span>na <span class="_ _0"></span>dzień <span class="_ _3"></span>dzisiejszy <span class="_ _3"></span>i <span class="_ _3"></span>w <span class="_ _0"></span>najbliższej </div><div class="t m0 x8 h7 y1c7 ff2 fs4 fc0 sc0 ls0 ws0">perspektywie <span class="_ _9"> </span>jest <span class="_ _9"> </span>wg <span class="_ _9"> </span>Zarządu <span class="_ _9"> </span>niezagrożona. <span class="_ _9"> </span>Spółka <span class="_ _9"> </span>dominująca <span class="_ _9"> </span>posiada <span class="_ _a"> </span>dwie <span class="_ _9"> </span>linie </div><div class="t m0 x8 h7 y1c8 ff2 fs4 fc0 sc0 ls0 ws0">kredytowe, <span class="_ _5"> </span>w <span class="_ _6"> </span>sumie <span class="_ _5"> </span>20,5 <span class="_ _5"> </span>miliona  zł<span class="_ _1"></span>otych <span class="_ _5"> </span>oraz <span class="_ _6"> </span>własne<span class="_ _1"></span> <span class="_ _6"> </span>środki <span class="_ _5"> </span>pieniężne, <span class="_ _6"> </span>pozwal<span class="_ _1"></span>ające </div><div class="t m0 x8 h7 y1c9 ff2 fs4 fc0 sc0 ls0 ws0">realizować <span class="_ _9"> </span>bez <span class="_ _9"> </span>pr<span class="_ _0"></span>zeszkód <span class="_ _9"> </span>swoje <span class="_ _a"> </span>zobowiązania<span class="_ _1"></span> <span class="_ _a"> </span>finansow<span class="_ _1"></span>e, <span class="_ _a"> </span>zarówno <span class="_ _9"> </span>w <span class="_ _a"> </span>stosunku<span class="_ _1"></span> <span class="_ _a"> </span>do </div><div class="t m0 x8 h7 y1ca ff2 fs4 fc0 sc0 ls0 ws0">dostawców  towa<span class="_ _1"></span>rów  i  u<span class="_ _1"></span>sług,  należności <span class="_ _6"> </span>budżetowych<span class="_ _1"></span>  (podatki)  jak<span class="_ _1"></span>    i  pracow<span class="_ _1"></span>ników </div><div class="t m0 x8 h7 y1cb ff2 fs4 fc0 sc0 ls0 ws0">Spółki.<span class="ff1"> </span></div></div></div><div class="pi" ></div></div><div id="pfd" class="pf w0 h0" ><div class="pc pcd w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">13<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y1cc ff2 fs4 fc0 sc0 ls0 ws0">Podsumowując, <span class="_ _7"></span>trudno <span class="_ _8"></span>osz<span class="_ _1"></span>acować <span class="_ _7"></span>jak <span class="_ _8"></span>poszczególne <span class="_ _7"></span>kraje <span class="_ _8"></span>będą <span class="_ _7"></span>podejmowały <span class="_ _8"></span>działanie </div><div class="t m0 x8 h7 y1cd ff2 fs4 fc0 sc0 ls0 ws0">w  celu  pobu<span class="_ _1"></span>dzenia  swojeg<span class="_ _1"></span>o  wzrostu  gos<span class="_ _1"></span>podarczego  i <span class="_ _6"> </span>na  ile  one  będą<span class="_ _1"></span>  skutecz<span class="_ _1"></span>ne  w </div><div class="t m0 x8 h7 y1ce ff2 fs4 fc0 sc0 ls0 ws0">obliczu <span class="_ _5"> </span>utrzymując<span class="_ _1"></span>ej <span class="_ _5"> </span>się <span class="_ _5"> </span>inf<span class="_ _1"></span>lacji <span class="_ _5"> </span>i <span class="_ _5"> </span>w<span class="_ _1"></span>ciąż <span class="_ _5"> </span>wysokich <span class="_ _5"> </span>stóp <span class="_ _4"> </span>procentowych. <span class="_ _5"> </span>Zakładamy, <span class="_ _4"> </span>że </div><div class="t m0 x8 h7 y1cf ff2 fs4 fc0 sc0 ls0 ws0">skłonność firm w poszczególnych krajach do inwestycji będzie z upływem czasu rosnąć i </div><div class="t m0 x8 h7 y1d0 ff2 fs4 fc0 sc0 ls0 ws0">nie <span class="_ _7"></span>bez <span class="_ _7"></span>znaczenia<span class="_ _1"></span> <span class="_ _7"></span>będzie <span class="_ _7"></span>tutaj <span class="_ _3"></span>branża <span class="_ _7"></span>i <span class="_ _7"></span>sytuacja <span class="_ _3"></span>finansowa <span class="_ _3"></span>podmiotu. <span class="_ _7"></span>Należy <span class="_ _7"></span>zauważyć, </div><div class="t m0 x8 h7 y1d1 ff2 fs4 fc0 sc0 ls0 ws0">że  też  jako  Polska <span class="_ _6"> </span>będziemy  doświa<span class="_ _1"></span>dczać  wcią<span class="_ _1"></span>ż  wysokiej  inflacji  i  c<span class="_ _1"></span>o  za  tym  idz<span class="_ _1"></span>ie </div><div class="t m0 x8 h7 y1d2 ff2 fs4 fc0 sc0 ls0 ws0">utrzymujących <span class="_ _5"> </span>się <span class="_ _6"> </span>wysokich<span class="_ _1"></span> <span class="_ _6"> </span>stóp <span class="_ _5"> </span>pr<span class="_ _0"></span>ocentowy<span class="_ _1"></span>ch. <span class="_ _6"> </span>Jednakże<span class="_ _1"></span> <span class="_ _6"> </span>zakładamy, <span class="_ _5"> </span>że <span class="_ _6"> </span>gospodarka </div><div class="t m0 x8 h7 y1d3 ff2 fs4 fc0 sc0 ls0 ws0">krajowa osiągnie wy<span class="_ _1"></span>ższy wzrost go<span class="_ _1"></span>spodarczy <span class="ff1">-</span>szczególni<span class="_ _1"></span>e w drugiej połowie <span class="_ _1"></span>roku <span class="ff1">2024<span class="ls6">. </span> </span></div><div class="t m0 x8 h7 y1d4 ff2 fs4 fc0 sc0 ls0 ws0">Oczekujemy, że <span class="_ _3"></span>pozytywnie <span class="_ _0"></span>na <span class="_ _0"></span>decyzję <span class="_ _0"></span>o <span class="_ _3"></span>modernizacji <span class="_ _0"></span>istniejących <span class="_ _0"></span>obiektów <span class="_ _3"></span>czyli <span class="_ _0"></span>popyt </div><div class="t m0 x8 h7 y1d5 ff2 fs4 fc0 sc0 ls0 ws0">wtórny <span class="_ _0"></span>wpłynie <span class="_ _0"></span>kwestia <span class="_ _0"></span>coraz <span class="_ _0"></span>większej <span class="_ _0"></span>świadomości pr<span class="_ _0"></span>zedsiębior<span class="_ _1"></span>stw <span class="_ _0"></span>na <span class="_ _3"></span>koszty <span class="_ _0"></span>oraz f<span class="_ _0"></span>akt </div><div class="t m0 x8 h7 y1d6 ff2 fs4 fc0 sc0 ls0 ws0">uruchomiania <span class="_ _3"></span>kolejnyc<span class="_ _1"></span>h <span class="_ _3"></span>dofinansowań <span class="_ _3"></span>zachęca<span class="_ _1"></span>jących <span class="_ _3"></span>podmioty <span class="_ _3"></span>do <span class="_ _0"></span>wymiany <span class="_ _3"></span>oświetlenia </div><div class="t m0 x8 h7 y1d7 ff2 fs4 fc0 sc0 ls0 ws0">na bardziej energoo<span class="_ _1"></span>szczędne. Liczymy<span class="_ _1"></span> na swój udział w ty<span class="_ _1"></span>m procesie i upatrujemy w <span class="_ _1"></span>nim </div><div class="t m0 x8 h7 y1d8 ff2 fs4 fc0 sc0 ls0 ws0">szanse na zwiększenie<span class="_ _1"></span> przychodów G<span class="_ _1"></span>rupy.  <span class="ff1"> </span></div><div class="t m0 x8 h7 y1d9 ff2 fs4 fc0 sc0 ls0 ws0">Zarząd <span class="_ _3"></span>Spółki <span class="_ _7"></span>dominującej <span class="_ _7"></span>w <span class="_ _7"></span>przypadku <span class="_ _7"></span>wystąpienia <span class="_ _3"></span>sytuacji, <span class="_ _7"></span>która <span class="_ _7"></span>miała <span class="_ _7"></span>by <span class="_ _7"></span>wpływ <span class="_ _3"></span>na </div><div class="t m0 x8 h7 y1da ff2 fs4 fc0 sc0 ls0 ws0">wyniki finansowe G<span class="_ _1"></span>rupy lub jej sytuacje<span class="_ _1"></span> ekonomiczną, bi<span class="_ _1"></span>eżące i przyszłe funkc<span class="_ _1"></span>jonowanie  </div><div class="t m0 x8 h7 y1db ff2 fs4 fc0 sc0 ls0 ws0">opublikuje <span class="_ _8"></span>w<span class="_ _1"></span> <span class="_ _8"></span>tym <span class="_ _8"></span>za<span class="_ _1"></span>kresie <span class="_ _8"></span>raport <span class="_ _7"></span>z <span class="_ _8"></span>informacją <span class="_ _8"></span>p<span class="_ _1"></span>oufną <span class="_ _8"></span><span class="ff1">- <span class="_ _8"></span>zgodnie <span class="_ _7"></span>z <span class="_ _8"></span>wytycznymi <span class="_ _7"></span>KNF <span class="_ _8"></span>- </span></div><div class="t m0 x8 h7 y1dc ff2 fs4 fc0 sc0 ls0 ws0">dotyczącą <span class="_ _14"> </span>czasu <span class="_ _14"> </span>tr<span class="_ _0"></span>wania <span class="_ _14"> </span>takiego <span class="_ _14"> </span>zdarzenia <span class="_ _b"> </span>jak <span class="_ _14"> </span>i <span class="_ _b"> </span>szacowanego <span class="_ _14"> </span>wpływu <span class="_ _14"> </span>na <span class="_ _b"> </span>wyniki </div><div class="t m0 x8 h7 y1dd ff1 fs4 fc0 sc0 ls0 ws0">finansowe Grupy. </div><div class="t m0 x8 h7 y1de ff2 fs4 fc0 sc0 ls0 ws0">Pozostałe ryzyka<span class="_ _1"></span> i zagrożenia:<span class="ff1"> </span></div><div class="t m0 x8 h8 y1df ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff1">P<span class="_ _0"></span><span class="ff2">ołowa  przychodów <span class="_ _9"> </span></span>Grup<span class="_ _1"></span>y <span class="_ _9"> </span><span class="ff2">pochodzi  ze <span class="_ _9"> </span>sprzedaż<span class="_ _1"></span>y <span class="_ _9"> </span><span class="ff1">zagranicznej,  przy  takiej <span class="_ _9"> </span>skali </span></span></span></span></div><div class="t m0 x8 h7 y1e0 ff2 fs4 fc0 sc0 ls0 ws0">eksportu znaczący wpływ na<span class="_ _1"></span> wyniki Leny Lighting S<span class="ff1">.A. i Grupy <span class="_ _0"></span>k</span>apitałowe<span class="_ _1"></span>j<span class="ff1"> </span>będzie miała </div><div class="t m0 x8 h7 y1e1 ff2 fs4 fc0 sc0 ls0 ws0">relacja <span class="_ _7"></span>EUR/PLN, <span class="_ _8"></span>wzro<span class="_ _1"></span>st <span class="_ _8"></span>wa<span class="_ _1"></span>rtości <span class="_ _8"></span>złoteg<span class="_ _1"></span>o <span class="_ _8"></span>wobec <span class="_ _7"></span>Euro <span class="_ _7"></span>może <span class="_ _8"></span>spowodowa<span class="_ _1"></span>ć <span class="_ _8"></span>obni<span class="_ _1"></span>żenie </div><div class="t m0 x8 h7 y1e2 ff2 fs4 fc0 sc0 ls0 ws0">poziomu <span class="_ _6"> </span>przychodów<span class="_ _1"></span>  ze<span class="_ _1"></span>  s<span class="_ _1"></span>przedaży <span class="_ _6"> </span><span class="ff1">zagranicznej</span>, <span class="_ _6"> </span>a <span class="_ _6"> </span>co <span class="_ _5"> </span>za  tym <span class="_ _5"> </span>idzie  ob<span class="_ _1"></span>niżenie <span class="_ _5"> </span>zysku </div><div class="t m0 x8 h7 y1e3 ff1 fs4 fc0 sc0 ls0 ws0">netto; </div><div class="t m0 x8 h2d y1e4 ff6 fs0 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _4"></span><span class="ff1 fs4">G<span class="ff2">wałtowny <span class="_ _d"> </span>wzrost <span class="_ _14"> </span>cen <span class="_ _14"> </span>ropy <span class="_ _14"> </span>naftowej <span class="_ _14"> </span>może <span class="_ _d"> </span>spowodować <span class="_ _14"> </span>wzrost <span class="_ _14"> </span>cen <span class="_ _14"> </span>tworzyw </span></span></span></div><div class="t m0 x8 h7 y1e5 ff1 fs4 fc0 sc0 ls0 ws0">sztucznych. <span class="_ _8"> </span>W<span class="ff2">zrost <span class="_ _4"> </span>ten <span class="_ _4"> </span>dotycz<span class="_ _1"></span>y <span class="_ _4"> </span>wszystkich <span class="_ _4"> </span>producentó<span class="_ _1"></span>w, <span class="_ _8"> </span>jednakże <span class="_ _4"> </span>w <span class="_ _4"> </span>krótkim <span class="_ _8"> </span>okresie </span></div><div class="t m0 x8 h7 y1e6 ff2 fs4 fc0 sc0 ls0 ws0">czasu wpłynie na obniże<span class="_ _1"></span>nie rentowno<span class="_ _1"></span>ści<span class="ff1">;<span class="fs0"> </span></span></div><div class="t m0 x8 h8 y1e7 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">Spół<span class="_ _0"></span>k<span class="ff1">i  z  Grupy  k</span>apita<span class="_ _1"></span>łowej<span class="ff1">  </span>dzia<span class="_ _1"></span>ła<span class="lsb">ją</span><span class="ff1">  w  otoczeniu  fir<span class="_ _1"></span>m  konkurencyjnyc<span class="_ _1"></span>h  z  kraju  i </span></span></span></div><div class="t m0 x8 h7 y1e8 ff2 fs4 fc0 sc0 ls0 ws0">zagranicy. Zagrożenie<span class="_ _1"></span>m dla <span class="_ _0"></span><span class="ff1">ich </span>wyników jest możliwość utraty odbiorców szczególnie<span class="_ _1"></span> na </div><div class="t m0 x8 h7 y1e9 ff2 fs4 fc0 sc0 ls0 ws0">rzecz pr<span class="_ _0"></span>oducentów z <span class="_ _0"></span>krajów Europy <span class="_ _0"></span>Środkowo<span class="ff1">-</span>Wschodniej or<span class="_ _0"></span>az <span class="_ _0"></span>długofalowe obniżanie </div><div class="t m0 x8 h7 y1ea ff2 fs4 fc0 sc0 ls0 ws0">cen <span class="_ _a"> </span>sprzedaży, <span class="_ _a"> </span>a <span class="_ _d"> </span>co <span class="_ _a"> </span>za <span class="_ _a"> </span>ty<span class="_ _0"></span>m <span class="_ _a"> </span>idzie <span class="_ _d"> </span>uzyskiwanych <span class="_ _a"> </span>marż. <span class="_ _a"> </span>Według <span class="_ _d"> </span><span class="ff1">Grupy <span class="_ _a"> </span>realne <span class="_ _d"> </span>jest </span></div><div class="t m0 x8 h7 y1eb ff2 fs4 fc0 sc0 ls0 ws0">pojawienie <span class="_ _0"></span>się <span class="_ _3"></span>na <span class="_ _3"></span>rynku <span class="_ _0"></span>produktów <span class="_ _0"></span>o <span class="_ _3"></span>porównywalnej <span class="_ _0"></span>jakości <span class="_ _0"></span>i <span class="_ _3"></span>cenie. <span class="_ _0"></span>Sytuacja <span class="_ _3"></span>taka <span class="_ _0"></span>może </div><div class="t m0 x8 h7 y1ec ff2 fs4 fc0 sc0 ls0 ws0">wpłynąć <span class="_ _4"> </span>na <span class="_ _5"> </span>spadek <span class="_ _4"> </span>udziału <span class="_ _5"> </span><span class="ff1">Grupy <span class="_ _4"> </span></span>w <span class="_ _5"> </span>rynku <span class="_ _4"> </span>oraz <span class="_ _5"> </span>obniże<span class="_ _1"></span>nie<span class="ff1"> <span class="_ _5"> </span>jej <span class="_ _4"> </span></span>rentowności.<span class="ff1"> <span class="_ _5"> </span></span>Waż<span class="_ _1"></span>nym </div><div class="t m0 x8 h7 y1ed ff1 fs4 fc0 sc0 ls0 ws0">elementem <span class="_ _9"> </span>strategii <span class="_ _9"> </span>Grupy <span class="_ _9"> </span><span class="ff2">jest <span class="_ _9"> </span>umacnianie <span class="_ _9"> </span>więzi  handlowych <span class="_ _9"> </span>z <span class="_ _a"> </span>dotychc<span class="_ _1"></span>zasowymi <span class="_ _9"> </span>i </span></div><div class="t m0 x8 h7 y1ee ff2 fs4 fc0 sc0 ls0 ws0">nowymi partnerami, c<span class="_ _1"></span>o w przy<span class="_ _1"></span>padku tak konkurencyjneg<span class="_ _1"></span>o sektora odgrywa<span class="_ _1"></span> istotną ro<span class="_ _1"></span>lę<span class="ff1">; </span></div><div class="t m0 x8 h8 y1ef ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">Spół<span class="_ _0"></span>ka dominująca <span class="ff1">co roku wprowadza na rynek nowe produkty oparte o dynamiczn<span class="_ _1"></span>ie </span></span></span></div><div class="t m0 x8 h7 y1f0 ff2 fs4 fc0 sc0 ls0 ws0">rozwijającą <span class="_ _3"></span>się <span class="_ _3"></span>technologię <span class="_ _7"></span>LED<span class="ff1">, <span class="_ _7"></span></span>co <span class="_ _3"></span>powoduje <span class="_ _7"></span>konieczność <span class="_ _3"></span>zwiększenia <span class="_ _3"></span>zatrudnienia <span class="_ _3"></span>w </div><div class="t m0 x8 h7 y1f1 ff2 fs4 fc0 sc0 ls0 ws0">działach B+R oraz ponosze<span class="_ _1"></span>nia coraz wyższych kosztów związ<span class="_ _1"></span>anych z badaniami opraw i </div><div class="t m0 x8 h7 y1f2 ff2 fs4 fc0 sc0 ls0 ws0">ich <span class="_ _3"></span>rozwojem. <span class="_ _7"></span>Spółka <span class="_ _3"></span>implementuje <span class="_ _3"></span>zmieniającą <span class="_ _3"></span>się <span class="_ _3"></span>technologię <span class="_ _7"></span>w <span class="_ _3"></span>istniejących <span class="_ _3"></span>wzorach </div><div class="t m0 x8 h7 y1f3 ff2 fs4 fc0 sc0 ls0 ws0">opraw, <span class="_ _8"></span>jednakże <span class="_ _8"></span>powoduje <span class="_ _8"></span>to <span class="_ _8"></span>wzrost <span class="_ _8"></span> <span class="_ _8"></span>kosztów <span class="_ _8"></span>związa<span class="_ _1"></span>nych <span class="_ _8"></span>z <span class="_ _8"></span>funkcjonowaniem <span class="_ _8"></span>dz<span class="_ _1"></span>iału </div><div class="t m0 x8 h7 y1f4 ff2 fs4 fc0 sc0 ls0 ws0">B+R, <span class="_ _1f"> </span>kosztami <span class="_ _1d"> </span>opraw <span class="_ _1f"> </span>przez<span class="_ _1"></span>naczonych <span class="_ _1d"> </span>do <span class="_ _1f"> </span>badań, <span class="_ _1f"> </span>likwidacja<span class="_ _1"></span>mi <span class="_ _1f"> </span>magazynowymi </div><div class="t m0 x8 h7 y1f5 ff2 fs4 fc0 sc0 ls0 ws0">związanymi  z  postępem  w  wykorzystywanej  technol<span class="_ _1"></span>ogii  oraz  wzrost  kosztu  napraw </div><div class="t m0 x8 h7 y1f6 ff2 fs4 fc0 sc0 ls0 ws0">gwarancyjnyc<span class="_ _1"></span>h <span class="_ _1c"> </span>ze <span class="_ _1c"> </span>względu <span class="_ _1c"> </span>na <span class="_ _1c"> </span>specyfikę <span class="_ _1c"> </span>wykorzystanej <span class="_ _1b"> </span>technologii. <span class="_ _1c"> </span>W <span class="_ _1c"> </span>celu </div><div class="t m0 x8 h7 y1f7 ff2 fs4 fc0 sc0 ls0 ws0">przeciwdziałania<span class="_ _1"></span> <span class="_ _10"> </span>negatywnym <span class="_ _10"> </span>skutkom <span class="_ _c"> </span>tych <span class="_ _10"> </span>działań <span class="_ _10"> </span><span class="ff1">Grupa <span class="_ _c"> </span></span>stara <span class="_ _10"> </span>się <span class="_ _10"> </span>w <span class="_ _c"> </span>swoich </div><div class="t m0 x8 h7 y1f8 ff2 fs4 fc0 sc0 ls0 ws0">kalkulacjac<span class="_ _1"></span>h uwzględnić ww<span class="_ _1"></span>. koszty, jednakże nie jest w<span class="ff1"> </span>s<span class="_ _1"></span>tanie przewidzieć ic<span class="_ _1"></span>h w 100%<span class="ff1">; </span></div><div class="t m0 x8 h8 y1f9 ff6 fs4 fc0 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _3"></span><span class="ff2">Nakłady <span class="_ _14"> </span>inwestycyjne <span class="_ _d"> </span>ponoszone <span class="_ _d"> </span>w <span class="_ _14"> </span>związku <span class="_ _d"> </span>z <span class="_ _d"> </span>koniecznością<span class="ff1"> <span class="_ _14"> </span></span>zwiększ<span class="ff1">e<span class="lsf">ni</span>a <span class="_ _d"> </span>mocy </span></span></span></div><div class="t m0 x8 h7 y1fa ff2 fs4 fc0 sc0 ls0 ws0">produkcyjnej. Ponoszone <span class="_ _3"></span>nakłady<span class="_ _1"></span> <span class="_ _0"></span>na <span class="_ _3"></span>coraz <span class="_ _0"></span>bardziej <span class="_ _0"></span>zaawansowany <span class="_ _0"></span>technologicznie <span class="_ _0"></span>park </div><div class="t m0 x8 h7 y1fb ff1 fs4 fc0 sc0 ls0 ws0">maszynowy <span class="_ _21"> </span>jest <span class="_ _21"> </span>przyczyn<span class="ff2">ą</span> <span class="_ _21"> </span><span class="ff2">wzrostu <span class="_ _21"> </span>zaanga<span class="_ _1"></span>żowanych <span class="_ _21"> </span>środków <span class="_ _21"> </span>pienięż<span class="_ _1"></span>nych  </span></div><div class="t m0 x8 h7 y1fc ff1 fs4 fc0 sc0 ls0 ws0">przeznaczany<span class="_ _1"></span>ch <span class="_ _5"> </span>na <span class="_ _4"> </span>ten <span class="_ _5"> </span>cel<span class="ff2">. <span class="_ _4"> </span>Wysokie <span class="_ _5"> </span>wyda<span class="_ _1"></span>tki <span class="_ _5"> </span>pienię<span class="_ _1"></span>żne <span class="_ _4"> </span>pr<span class="_ _0"></span>zy <span class="_ _4"> </span>początkowym <span class="_ _5"> </span>niepe<span class="_ _1"></span>łnym </span></div><div class="t m0 x8 h7 y1fd ff2 fs4 fc0 sc0 ls0 ws0">wykorzystaniu zwię<span class="_ _1"></span>kszonych mocy produ<span class="_ _1"></span>kcyjnych<span class="ff1">, powoduj</span>ą<span class="_ _1"></span><span class="ff1"> <span class="ff2">niższą efektywność</span>. <span class="_ _1"></span> </span></div><div class="t m0 x8 h7 y1fe ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pfe" class="pf w0 h0" ><div class="pc pce w0 h0"><img class="bi x0 y1ff w1 h2e" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">14<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h8 y6 ff1 fs4 fc0 sc0 ls6 ws0">20.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Opis <span class="_ _8"></span>przyjętych <span class="_ _8"> </span>przez <span class="_ _4"> </span>jednostkę <span class="_ _8"></span>celach <span class="_ _8"></span>i <span class="_ _4"> </span>metodach <span class="_ _8"></span>zarządzania <span class="_ _8"></span>ryzykiem <span class="_ _8"></span>finansowym, </span></span></div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">łącznie <span class="_ _14"> </span>z <span class="_ _14"> </span>metodami <span class="_ _14"> </span>zabezpieczeń <span class="_ _14"> </span>istotnych <span class="_ _b"> </span>rodzajów <span class="_ _14"> </span>planowanych <span class="_ _d"> </span>tr<span class="_ _0"></span>ansakcji, <span class="_ _14"> </span>dla </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">których stosowana j<span class="_ _1"></span>est rachunkowość zabe<span class="_ _1"></span>zpieczeń.<span class="ff1"> </span></div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">Spółki <span class="_ _6"> </span>z <span class="_ _6"> </span>Grupy  <span class="ff1">k</span>api<span class="_ _1"></span>tałowej<span class="ff1"> <span class="_ _5"> </span>Lena  Lighting <span class="_ _5"> </span></span>zarówno <span class="_ _6"> </span>w <span class="_ _6"> </span>20<span class="ff1">23  jak <span class="_ _5"> </span>i  w <span class="_ _6"> </span>2022 <span class="_ _5"> </span>r<span class="_ _0"></span>oku <span class="_ _6"> </span>nie </span></div><div class="t m0 x8 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">stosował<span class="ff1">y </span>rachunk<span class="_ _1"></span>owości zabez<span class="_ _1"></span>pieczeń.<span class="ff1"> </span></div><div class="t m0 x8 h7 yb ff2 fs4 fc0 sc0 ls0 ws0">Spółka <span class="_ _8"></span>dominująca <span class="_ _8"></span>zaw<span class="_ _1"></span>iera <span class="_ _8"></span>i <span class="_ _8"></span>zawierała <span class="_ _8"></span>kontrakty <span class="_ _8"></span>forw<span class="_ _1"></span>ard <span class="_ _8"></span>na <span class="_ _8"></span>zabezpieczenie <span class="_ _8"></span>wpły<span class="_ _1"></span>wów </div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">walutowych <span class="_ _4"> </span>pod <span class="_ _5"> </span>bieżącą <span class="_ _5"> </span>sp<span class="_ _1"></span>rzedaż <span class="_ _5"> </span>(w <span class="_ _4"> </span>walucie <span class="_ _5"> </span>EUR) <span class="_ _5"> </span>z<span class="_ _1"></span> <span class="_ _5"> </span>uwzgl<span class="_ _1"></span>ędnieniem <span class="_ _5"> </span>realiz<span class="_ _1"></span>owanych </div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">zakupów <span class="_ _6"> </span>w  waluc<span class="_ _1"></span>ie  (hedge<span class="_ _1"></span>  naturalny).<span class="_ _1"></span>  Wa<span class="_ _1"></span>rtość  zabe<span class="_ _1"></span>zpieczonyc<span class="_ _1"></span>h  transakc<span class="_ _1"></span>ji  na <span class="_ _5"> </span>dzień </div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls6 ws0">31.12.2023 r<span class="_ _0"></span>oku <span class="_ _0"></span>to <span class="_ _0"></span>1 551 <span class="_ _0"></span>tys. <span class="_ _0"></span>EUR, <span class="_ _0"></span>których <span class="_ _0"></span>wycena <span class="_ _0"></span>na <span class="_ _0"></span>dzień bilans<span class="_ _0"></span>owy wyniosła: <span class="_ _3"></span><span class="ff1 ls0">67 <span class="_ _0"></span>tys. </span></div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">złotych <span class="_ _8"></span>i <span class="_ _4"> </span>została <span class="_ _8"></span>odniesiona <span class="_ _8"></span>na <span class="_ _8"> </span>wynik <span class="_ _4"> </span>finansowy. <span class="_ _8"></span>Podana <span class="_ _8"></span>wartość <span class="_ _8"></span>wyceny <span class="_ _8"></span>kontraktów </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">terminowych <span class="_ _0"></span>została <span class="_ _3"></span>dokonana <span class="_ _0"></span>przez <span class="_ _3"></span>niezależ<span class="_ _1"></span>ną<span class="ff1"> <span class="_ _3"></span></span>instytucje <span class="_ _3"></span>tj. <span class="_ _3"></span>bank, <span class="_ _3"></span>w <span class="_ _0"></span>którym <span class="_ _3"></span>zostały <span class="_ _0"></span>te </div><div class="t m0 x8 h7 y11 ff1 fs4 fc0 sc0 ls0 ws0">kontrakty zawarte.<span class="_ _1"></span> </div><div class="t m0 x8 h7 y12 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y13 ff1 fs4 fc0 sc0 ls6 ws0">21.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Na dzień 3<span class="ff1">1 grudnia </span></span></span>20<span class="ls0">2</span>3 <span class="_ _1"></span><span class="ls0">roku <span class="ff2">Spółka dominując<span class="_ _1"></span>a nie posiadała a<span class="_ _1"></span>kcji własnych.<span class="ff1"> </span></span></span></div><div class="t m0 x7 h7 y14 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y15 ff1 fs4 fc0 sc0 ls6 ws0">22.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Wskazanie <span class="_ _4"> </span>wszelkich <span class="_ _5"> </span>ogranic<span class="_ _1"></span>zeń <span class="_ _5"> </span>dotyc<span class="_ _1"></span>zących <span class="_ _4"> </span>przenoszenia <span class="_ _5"> </span>prawa<span class="_ _1"></span> <span class="_ _5"> </span>własności <span class="_ _4"> </span>papierów </span></span></div><div class="t m0 x8 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">wartościowych emitenta<span class="_ _1"></span> <span class="_ _0"></span>oraz wszelkich ograniczeń w <span class="_ _0"></span>zakresie wykonywania prawa głosu </div><div class="t m0 x8 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">przypadający<span class="_ _1"></span>ch na akcje emitenta<span class="ff1">. </span></div><div class="t m0 x7 h7 y18 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">Akcje <span class="_ _14"> </span>Emitenta <span class="_ _11"> </span>nie <span class="_ _14"> </span>pos<span class="_ _0"></span>iadają <span class="_ _b"> </span>żadnych <span class="_ _14"> </span>ograniczeń <span class="_ _11"> </span>w <span class="_ _b"> </span>zakresie <span class="_ _b"> </span>przenoszenia <span class="_ _b"> </span>praw </div><div class="t m0 x9 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">własności<span class="ff1">, </span>czy<span class="_ _1"></span> tez wykonywania<span class="_ _1"></span> prawa głosu.<span class="ff1"> </span></div><div class="t m0 x7 h8 yd1 ff1 fs4 fc0 sc0 ls6 ws0">23.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Wskazanie <span class="_ _1d"> </span>posiadaczy <span class="_ _1d"> </span>wszelkich <span class="_ _1f"> </span>papierów <span class="_ _1f"> </span>wartościow<span class="_ _1"></span>ych, <span class="_ _1d"> </span>któr<span class="_ _0"></span>e <span class="_ _1d"> </span>dają <span class="_ _1f"> </span>specjalne </span></span></div><div class="t m0 x8 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">uprawnienia kontrolne w<span class="_ _1"></span> stosunku do E<span class="_ _1"></span>mitenta, wraz z o<span class="_ _1"></span>pisem tych uprawnień.<span class="ff1"> </span></div><div class="t m0 x7 h7 yd3 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 yd4 ff2 fs4 fc0 sc0 ls0 ws0">Wszystkie <span class="_ _d"> </span>akcje <span class="_ _d"> </span>Emitenta <span class="_ _d"> </span>są <span class="_ _d"> </span>akcjami <span class="_ _d"> </span>zwykłymi, <span class="_ _d"> </span>nie <span class="_ _d"> </span>posiadają <span class="_ _d"> </span>uprzywilejowania <span class="_ _d"> </span>w </div><div class="t m0 x9 h7 yd5 ff2 fs4 fc0 sc0 ls0 ws0">związku z powy<span class="_ _1"></span>ższym nie występuj<span class="ff1">e </span>powyż<span class="_ _1"></span>sza <span class="ff1">sytuacja.  </span></div><div class="t m0 x9 h7 yd6 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yd7 ff1 fs4 fc0 sc0 ls6 ws0">24.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff1">Akcjonariusze Lena <span class="_ _1"></span>Lighting <span class="ff2">S.A. posiadając<span class="_ _1"></span>y co najmnie<span class="_ _1"></span>j 5% akcji /głosów na W<span class="_ _1"></span>ZA<span class="ff1"> </span></span></span></span></div><div class="t m0 x2 h7 yd8 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h7 yd9 ff1 fs4 fc0 sc0 ls0 ws0">      - <span class="ff2">stan na dzień</span> 23<span class="ls6">.0</span>4<span class="ls6">.20</span>2<span class="_ _1"></span>4 <span class="ls7">r.</span> </div><div class="t m0 x15 h7 y200 ff1 fs4 fc0 sc0 ls0 ws0">   </div><div class="t m0 x15 h7 y201 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="ff2">Wartość nominalna 1 a<span class="_ _1"></span>kcji wy<span class="_ _1"></span>nosi 0,05 złotych.<span class="ff1"> </span></span></div><div class="t m0 x15 h7 y202 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y203 ff1 fs4 fc0 sc0 ls6 ws0">25.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Informacje o sy<span class="_ _1"></span>stemie kontroli prog<span class="_ _1"></span>ramów akcji pracow<span class="_ _1"></span>niczych<span class="ff1"> </span></span></span></div><div class="t m0 x15 h7 y204 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y205 ff2 fs4 fc0 sc0 ls0 ws0">Zwycza<span class="_ _1"></span>jne <span class="_ _4"> </span>Walne <span class="_ _5"> </span>Zgromadz<span class="_ _1"></span>enie <span class="_ _4"> </span>Spółki <span class="_ _5"> </span>Lena <span class="_ _8"> </span>Lighting <span class="_ _5"> </span>S.A<span class="_ _1"></span>. <span class="_ _4"> </span>podjęło <span class="_ _5"> </span>uchwa<span class="_ _1"></span>łę <span class="_ _4"> </span>nr<span class="_ _0"></span> <span class="_ _4"> </span>17 <span class="_ _5"> </span>z </div><div class="t m0 x8 h7 y206 ff2 fs4 fc0 sc0 ls0 ws0">dnia 20.06.2023 <span class="_ _0"></span>roku o r<span class="_ _0"></span>ealiza<span class="_ _1"></span>cji przez <span class="_ _0"></span>Spółkę programu motywacyjnego dla <span class="_ _0"></span>kluczowy<span class="_ _1"></span>ch </div><div class="t m0 x8 h7 y207 ff2 fs4 fc0 sc0 ls0 ws0">pracowników <span class="_ _a"> </span>Spółki <span class="_ _d"> </span>(„Program <span class="_ _a"> </span>Motywacyjny<span class="_ _1"></span>”). <span class="_ _d"> </span>Program <span class="_ _a"> </span>Motywacyjny <span class="_ _a"> </span>realizowany </div><div class="t m0 x8 h7 y208 ff2 fs4 fc0 sc0 ls0 ws0">będzie <span class="_ _19"> </span>w <span class="_ _19"> </span>oparciu <span class="_ _19"> </span>o <span class="_ _19"> </span>lata <span class="_ _19"> </span>obrotowe <span class="_ _19"> </span>2023 <span class="_ _1d"> </span>–<span class="ff1"> <span class="_ _19"> </span>2025. <span class="_ _19"> </span>Celem <span class="_ _19"> </span>realizacji <span class="_ _19"> </span>Programu </span></div><div class="t m0 x8 h7 y209 ff2 fs4 fc0 sc0 ls0 ws0">Motywacyjnego <span class="_ _d"> </span>będzie <span class="_ _14"> </span>zapewnienie <span class="_ _14"> </span>optymalnych <span class="_ _14"> </span>warunków <span class="_ _14"> </span>dla <span class="_ _14"> </span>wzrostu <span class="_ _14"> </span>wyników </div><div class="t m0 x8 h7 y20a ff2 fs4 fc0 sc0 ls0 ws0">finansowych <span class="_ _5"> </span>Spółki <span class="_ _5"> </span>i <span class="_ _5"> </span>jej <span class="_ _5"> </span>gr<span class="_ _1"></span>upy <span class="_ _5"> </span>kapitałowej <span class="_ _5"> </span>oraz <span class="_ _5"> </span>długo<span class="_ _1"></span>terminowego <span class="_ _5"> </span>wzrostu <span class="_ _5"> </span>wa<span class="_ _1"></span>rtości </div><div class="t m0 x8 h7 y20b ff2 fs4 fc0 sc0 ls0 ws0">Spółki, poprzez trwałe związanie<span class="_ _1"></span> kluczowych pracowników Spółki ze Spółką i jej celami. </div><div class="t m0 x8 h7 y20c ff2 fs4 fc0 sc0 ls0 ws0">Warunkiem <span class="_ _d"> </span>zaoferowania <span class="_ _d"> </span>Akcji <span class="_ _14"> </span>Osobom <span class="_ _14"> </span>Uprawniony<span class="_ _1"></span>m <span class="_ _14"> </span>będzie <span class="_ _14"> </span>stwierdzenie <span class="_ _d"> </span>przez </div></div><div class="c x58 y20d w28 h2f"><div class="t m0 x34 ha y20e ff4 fs2 fc0 sc0 ls0 ws0">Akcjonariusz </div></div><div class="c x59 y20d w29 h2f"><div class="t m0 x36 ha y20e ff4 fs2 fc0 sc0 ls0 ws0">Liczba akcji </div></div><div class="c x5a y20d w2a h2f"><div class="t m0 x34 ha y20f ff3 fs2 fc0 sc0 ls0 ws0">Wartość </div><div class="t m0 x44 ha y11e ff4 fs2 fc0 sc0 ls0 ws0">nominalna </div><div class="t m0 x3c ha y210 ff4 fs2 fc0 sc0 ls0 ws0">akcji </div></div><div class="c x5b y20d w2b h2f"><div class="t m0 x3b ha y20f ff3 fs2 fc0 sc0 ls0 ws0">Udział w </div><div class="t m0 x11 ha y11e ff4 fs2 fc0 sc0 ls0 ws0">kapitale </div><div class="t m0 x21 ha y210 ff3 fs2 fc0 sc0 ls0 ws0">zakładowym </div><div class="t m0 x13 ha ya7 ff4 fs2 fc0 sc0 ls1b ws0">(%)<span class="ls0"> </span></div></div><div class="c x5c y20d w2c h2f"><div class="t m0 x5d ha y11e ff4 fs2 fc0 sc0 ls0 ws0">Liczba </div><div class="t m0 x5e ha y210 ff3 fs2 fc0 sc0 ls0 ws0">głosów<span class="ff4"> </span></div></div><div class="c x5f y20d w2d h2f"><div class="t m0 x3b ha y211 ff3 fs2 fc0 sc0 ls0 ws0">Udział w </div><div class="t m0 x47 ha y20e ff3 fs2 fc0 sc0 ls0 ws0">ogólnej liczbie </div><div class="t m0 x37 ha y212 ff3 fs2 fc0 sc0 ls0 ws0">głosów (%)<span class="ff4"> </span></div></div><div class="c x58 y213 w28 h30"><div class="t m0 x5d h5 y210 ff2 fs2 fc0 sc0 ls0 ws0">Włodzimierz </div><div class="t m0 x2c h5 y5 ff2 fs2 fc0 sc0 ls0 ws0">Lesiński<span class="ff1"> </span></div></div><div class="c x59 y213 w29 h30"><div class="t m0 x39 h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">14 855 339 </div></div><div class="c x5a y213 w2a h30"><div class="t m0 x45 h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">742 766,95 </div></div><div class="c x5b y213 w2b h30"><div class="t m0 x1d h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">59,72% </div></div><div class="c x5c y213 w2c h30"><div class="t m0 x45 h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">14 855 339 </div></div><div class="c x5f y213 w2d h30"><div class="t m0 x60 h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">59,72% </div></div><div class="c x58 y215 w28 h31"><div class="t m0 x32 h5 y216 ff2 fs2 fc0 sc0 ls0 ws0">Robert Gubała<span class="ff1"> </span></div></div><div class="c x59 y215 w29 h31"><div class="t m0 x21 h5 y216 ff1 fs2 fc0 sc0 ls0 ws0">1 242 750 </div></div><div class="c x5a y215 w2a h31"><div class="t m0 x32 h5 y216 ff1 fs2 fc0 sc0 ls0 ws0">62 137,50 </div></div><div class="c x5b y215 w2b h31"><div class="t m0 x2c h5 y216 ff1 fs2 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x5c y215 w2c h31"><div class="t m0 x32 h5 y216 ff1 fs2 fc0 sc0 ls0 ws0">1 242 750 </div></div><div class="c x5f y215 w2d h31"><div class="t m0 x4e h5 y216 ff1 fs2 fc0 sc0 ls0 ws0">5,00% </div></div><div class="c x58 y217 w28 h30"><div class="t m0 x60 h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">Nationale </div><div class="t m0 x46 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">Nederlanden OFE </div></div><div class="c x59 y217 w29 h30"><div class="t m0 x21 h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">2 486 954 </div></div><div class="c x5a y217 w2a h30"><div class="t m0 x45 h5 y212 ff1 fs2 fc0 sc0 lsd ws0">124<span class="ls0"> 347,70 </span></div></div><div class="c x5b y217 w2b h30"><div class="t m0 x2c h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">9,99% </div></div><div class="c x5c y217 w2c h30"><div class="t m0 x32 h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">2 486 954 </div></div><div class="c x5f y217 w2d h30"><div class="t m0 x4e h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">9,99% </div></div><div class="c x58 y218 w28 h32"><div class="t m0 x46 h5 y219 ff1 fs2 fc0 sc0 ls0 ws0">PKO BP Bankowy </div><div class="t m0 x44 h5 y21a ff1 fs2 fc0 sc0 ls0 ws0">Otwarty Fundusz </div><div class="t m0 x61 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">Emerytalny </div></div><div class="c x59 y218 w29 h32"><div class="t m0 x21 h5 y21a ff1 fs2 fc0 sc0 ls0 ws0">1 323 945 </div></div><div class="c x5a y218 w2a h32"><div class="t m0 x32 h5 y21a ff1 fs2 fc0 sc0 ls0 ws0">66 197,25 </div></div><div class="c x5b y218 w2b h32"><div class="t m0 x2c h5 y21a ff1 fs2 fc0 sc0 ls0 ws0">5,32% </div></div><div class="c x5c y218 w2c h32"><div class="t m0 x32 h5 y21a ff1 fs2 fc0 sc0 ls0 ws0">1 323 945 </div></div><div class="c x5f y218 w2d h32"><div class="t m0 x4e h5 y21a ff1 fs2 fc0 sc0 ls0 ws0">5,32% </div></div><div class="c x58 y21b w28 h30"><div class="t m0 x1d h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">Pozostali </div><div class="t m0 x34 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">Akcjonariusze </div></div><div class="c x59 y21b w29 h30"><div class="t m0 x21 h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">4 966 062 </div></div><div class="c x5a y21b w2a h30"><div class="t m0 x45 h5 y212 ff1 fs2 fc0 sc0 lsd ws0">248<span class="ls0"> 303,10 </span></div></div><div class="c x5b y21b w2b h30"><div class="t m0 x1d h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">19,97% </div></div><div class="c x5c y21b w2c h30"><div class="t m0 x32 h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">4 966 062 </div></div><div class="c x5f y21b w2d h30"><div class="t m0 x60 h5 y212 ff1 fs2 fc0 sc0 ls0 ws0">19,97% </div></div></div><div class="pi" ></div></div><div id="pff" class="pf w0 h0" ><div class="pc pcf w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">15<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">Spółkę <span class="_ _1c"> </span>spełnienia <span class="_ _1c"> </span>przez <span class="_ _1c"> </span>Osoby <span class="_ _1c"> </span>Uprawnione <span class="_ _1c"> </span>kryteriów <span class="_ _1c"> </span>ekonomicz<span class="_ _1"></span>nych <span class="_ _1c"> </span>oraz </div><div class="t m0 x8 h33 y21c ff2 fs4 fc0 sc0 ls0 ws0">lojalnościowych. <span class="_ _0"></span>Realizacja <span class="_ _0"></span>Upr<span class="_ _0"></span>awnień<span class="ffb">́<span class="ff1"> <span class="_ _0"></span>popr<span class="_ _0"></span>zez <span class="_ _0"></span>nabycie <span class="_ _3"></span>Akcji <span class="_ _0"></span>pr<span class="_ _0"></span>zez <span class="_ _0"></span>Os<span class="_ _0"></span>oby <span class="_ _3"></span>Uprawnione </span></span></div><div class="t m0 x8 h7 y21d ff1 fs4 fc0 sc0 ls0 ws0">nast<span class="ff2">ą</span>pi <span class="_ _7"></span>na <span class="_ _8"></span>p<span class="_ _1"></span>odstawie <span class="_ _7"></span>umowy <span class="_ _7"></span>sprzeda<span class="ff2">ż</span>y <span class="_ _7"></span>Akcji <span class="_ _7"></span>zawartej <span class="_ _7"></span>pomi<span class="ff2">ę</span>dzy <span class="_ _7"></span>Sp<span class="ff2 lsf">ół</span>k<span class="ff2">ą</span> <span class="_ _7"></span>a <span class="_ _8"></span>dan<span class="ff2">ą</span> <span class="_ _7"></span>Osob<span class="ff2">ą</span> </div><div class="t m0 x8 h7 y21e ff1 fs4 fc0 sc0 ls0 ws0">Uprawnion<span class="ff2">ą</span>. W <span class="_ _0"></span>celu realizacji Programu Motywacyjnego, Sp<span class="_ _0"></span><span class="ff2 lsf">ół</span>ka <span class="_ _0"></span>dokona skupu Akcji na </div><div class="t m0 x8 h7 y21f ff1 fs4 fc0 sc0 ls0 ws0">warunkach, <span class="_ _19"> </span>kt<span class="ff2">ó</span>re <span class="_ _1d"> </span>zosta<span class="ff2">ł</span>y <span class="_ _19"> </span>lub <span class="_ _1d"> </span>zostan<span class="ff2">ą</span> <span class="_ _1d"> </span>ustalone <span class="_ _19"> </span>w <span class="_ _1d"> </span>odr<span class="ff2">ę</span>bnej <span class="_ _1d"> </span>uchwale <span class="_ _19"> </span>Walnego </div><div class="t m0 x8 h7 y220 ff2 fs4 fc0 sc0 ls0 ws0">Zgromadzenia <span class="_ _11"> </span>Spółki, <span class="_ _11"> </span>w <span class="_ _11"> </span>celu <span class="_ _f"> </span>ich <span class="_ _f"> </span>zaoferowania <span class="_ _11"> </span>Osobom <span class="_ _11"> </span>Uprawnionym <span class="_ _11"> </span>zgodnie<span class="_ _1"></span> </div><div class="t m0 x8 h7 y221 ff2 fs4 fc0 sc0 ls0 ws0">uchwałą,  przy <span class="_ _9"> </span>czym <span class="_ _9"> </span>w <span class="_ _9"> </span>granicach <span class="_ _9"> </span>przewidzianych  przez <span class="_ _9"> </span>wymienioną <span class="_ _9"> </span>wyżej  uchwałę </div><div class="t m0 x8 h7 y222 ff2 fs4 fc0 sc0 ls0 ws0">Walnego Zgromadz<span class="_ _1"></span>enia, ustalają<span class="_ _1"></span>cą warunki skupu Akcji.  <span class="ff1"> </span></div><div class="t m0 x8 h7 y223 ff1 fs4 fc0 sc0 ls0 ws0">Warunkiem <span class="_ _1f"> </span>realizacji <span class="_ _18"> </span>pro<span class="_ _1"></span>gramu <span class="_ _18"> </span>jest <span class="_ _1f"> </span>zatwierdzenie <span class="_ _1f"> </span>przez <span class="_ _18"> </span>Walne <span class="_ _1f"> </span>Zgromadzenie </div><div class="t m0 x8 h7 y224 ff2 fs4 fc0 sc0 ls0 ws0">Akcjonariuszy <span class="_ _b"> </span>s<span class="_ _0"></span>konsolidowa<span class="_ _1"></span>nego <span class="_ _11"> </span>sprawozdania <span class="_ _11"> </span>finansowego. <span class="_ _11"> </span>W <span class="_ _11"> </span>następnym<span class="_ _1"></span> <span class="_ _11"> </span>kroku </div><div class="t m0 x8 h7 y225 ff2 fs4 fc0 sc0 ls0 ws0">następuje <span class="_ _9"> </span>weryfikacja<span class="_ _1"></span> <span class="_ _9"> </span>przez <span class="_ _9"> </span>Radę <span class="_ _9"> </span>Nadzorczą  spełnienia <span class="_ _9"> </span>kryteriów <span class="_ _9"> </span>lojalnościowyc<span class="_ _1"></span>h <span class="_ _9"> </span>i </div><div class="t m0 x8 h7 y226 ff1 fs4 fc0 sc0 ls0 ws0">ekonomicznych zgodnie z<span class="_ _1"></span> zapisami w re<span class="_ _1"></span>gulaminie progra<span class="_ _1"></span>mu motywacyjnego. </div><div class="t m0 x8 h7 y227 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y228 ff1 fs4 fc0 sc0 ls6 ws0">26.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff1"> <span class="ff2">Informacje <span class="_ _d"> </span>o <span class="_ _d"> </span>znanych <span class="_ _d"> </span>emitentowi <span class="_ _d"> </span>umowach <span class="_ _d"> </span>(w <span class="_ _d"> </span>tym <span class="_ _a"> </span>r<span class="_ _0"></span>ównież <span class="_ _d"> </span>zawartyc<span class="_ _1"></span>h <span class="_ _d"> </span>po <span class="_ _d"> </span>dniu </span></span></span></div><div class="t m0 x8 h7 y229 ff2 fs4 fc0 sc0 ls0 ws0">bilansowym), <span class="_ _5"> </span>w <span class="_ _5"> </span>wyniku <span class="_ _6"> </span>których <span class="_ _5"> </span>mogą <span class="_ _5"> </span>w <span class="_ _5"> </span>pr<span class="_ _0"></span>zeszłości <span class="_ _5"> </span>nastąpić <span class="_ _5"> </span>zmiany <span class="_ _5"> </span>w <span class="_ _5"> </span>proporcjach </div><div class="t m0 x8 h7 y22a ff1 fs4 fc0 sc0 ls0 ws0">posiadanych akcji prze<span class="_ _1"></span>z dotychcza<span class="_ _1"></span>sowych akcjonariuszy i<span class="_ _1"></span> obligatariuszy. </div><div class="t m0 x7 h7 y22b ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y22c ff2 fs4 fc0 sc0 ls0 ws0">Emitentowi nie s<span class="_ _0"></span>ą znane umowy, w <span class="_ _0"></span>wyniku których mogą w <span class="_ _0"></span>przyszłości nastąpić <span class="_ _0"></span>zmia<span class="_ _1"></span>ny </div><div class="t m0 x8 h7 y22d ff1 fs4 fc0 sc0 ls0 ws0">w proporcjach posiadany<span class="_ _1"></span>ch akcji prze<span class="_ _1"></span>z dotychczasowyc<span class="_ _1"></span>h akcjonariuszy. </div><div class="t m0 x8 h7 y22e ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y22f ff1 fs4 fc0 sc0 ls6 ws0">27.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Postępowania <span class="_ _19"> </span>toczące <span class="_ _19"> </span>się <span class="_ _1d"> </span>przed <span class="_ _1d"> </span>sądem <span class="_ _19"> </span>organem <span class="_ _1d"> </span>właściwym <span class="_ _19"> </span>dla <span class="_ _1d"> </span>postępowania </span></span></div><div class="t m0 x8 h7 y230 ff2 fs4 fc0 sc0 ls0 ws0">arbitrażowego lub <span class="_ _1"></span>organem administrac<span class="_ _1"></span>ji publicznej wg stanu na<span class="_ _1"></span> dzień 3<span class="ff1">1.<span class="ls6">12.20</span>23 roku. </span></div><div class="t m0 x8 h7 y231 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y232 ff1 fs4 fc0 sc0 ls0 ws0">W  prezentowanym  okr<span class="_ _0"></span>esie  Lena  Lighting <span class="_ _9"> </span>S.A  i <span class="_ _9"> </span>Luxmat  Investment  Sp. <span class="_ _9"> </span>z <span class="_ _9"> </span>o.o.  nie </div><div class="t m0 x8 h7 y233 ff2 fs4 fc0 sc0 ls0 ws0">wszczynał<span class="ff1">y <span class="_ _11"> </span></span>i <span class="_ _f"> </span>nie <span class="_ _11"> </span>prowadził<span class="ff1">y <span class="_ _11"> </span></span>przed <span class="_ _11"> </span>s<span class="_ _0"></span>ądem <span class="_ _11"> </span>lub <span class="_ _11"> </span>organem <span class="_ _f"> </span>administracji <span class="_ _11"> </span>publicznej </div><div class="t m0 x8 h7 y234 ff2 fs4 fc0 sc0 ls0 ws0">postępowań <span class="_ _f"> </span>dotyczących <span class="_ _10"> </span>zobowiąza<span class="_ _1"></span>ń <span class="_ _10"> </span>lub <span class="_ _10"> </span>wierzytelności, <span class="_ _f"> </span>których <span class="_ _10"> </span>łączna <span class="_ _f"> </span>wartość </div><div class="t m0 x8 h7 y235 ff2 fs4 fc0 sc0 ls0 ws0">przekraczałaby 10<span class="_ _1"></span>% kapitałów własnych <span class="ff1">S</span>pó<span class="_ _1"></span>łki<span class="ff1"> </span>dominując<span class="_ _1"></span>ej<span class="ff1">. </span></div><div class="t m0 x8 h7 y236 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y237 ff1 fs4 fc0 sc0 ls6 ws0">28.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Informacja w za<span class="_ _1"></span>kresie stosowa<span class="_ _1"></span>nia zasad ładu korporac<span class="_ _1"></span>yjnego przez Emitenta.<span class="ff1"> </span></span></span></div><div class="t m0 x8 h7 y238 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y239 ff2 fs4 fc0 sc0 ls0 ws0">Spółka dominująca<span class="_ _1"></span> <span class="ff1">w dniu 25 kwietnia <span class="ls6">202</span>4 r. opublikuj<span class="_ _1"></span>e raport z zakresu przes<span class="_ _1"></span>trzegania </span></div><div class="t m0 x8 h7 y23a ff2 fs4 fc0 sc0 ls0 ws0">zasad ładu <span class="_ _0"></span>korporacyjnego za 20<span class="_ _0"></span><span class="ff1">23 r<span class="_ _0"></span>ok wraz <span class="_ _0"></span>z <span class="_ _0"></span>sprawozdaniem finansowym. W <span class="_ _0"></span>stosunku<span class="_ _1"></span> </span></div><div class="t m0 x8 h7 y23b ff2 fs4 fc0 sc0 ls0 ws0">do <span class="_ _9"> </span>raportu  dotyczącego <span class="_ _9"> </span>zasad  z <span class="_ _9"> </span>zakresu <span class="_ _9"> </span>przestrzegania<span class="_ _1"></span> <span class="_ _9"> </span>ładu <span class="_ _9"> </span>korporacyjnego <span class="_ _9"> </span><span class="ff1">i <span class="_ _9"> </span>jego </span></div><div class="t m0 x8 h7 y23c ff1 fs4 fc0 sc0 ls0 ws0">aktualizacji  opublikow<span class="_ _1"></span>anych  w  2021  roku<span class="ls6">,  </span>nie  wprowadz<span class="_ _1"></span>ono  w  2023  roku  <span class="ff2">żadnych </span></div><div class="t m0 x8 h7 y23d ff1 fs4 fc0 sc0 ls0 ws0">zmian<span class="ls6">. </span> </div><div class="t m0 x8 h7 y23e ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y23f ff1 fs4 fc0 sc0 ls6 ws0">29.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Skład Zarządu i Rady Na<span class="_ _1"></span>dzorczej Lena Lig<span class="_ _1"></span>hting S.A.<span class="ff1"> i Luxmat Inve<span class="_ _1"></span>stment Sp. z o.o. </span></span></span></div><div class="t m0 xa h7 y240 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y6a ff2 fs4 fc0 sc0 ls0 ws0">W skład Zarządu Lena <span class="_ _1"></span>Lighting S.A. na<span class="_ _1"></span> dzień 3<span class="ff1">1 grudnia <span class="ls6">20</span>23 roku wc<span class="_ _1"></span>hodzili:  </span></div><div class="t m0 x62 h7 y161 ff2 fs4 fc0 sc0 ls0 ws0">Włodzimierz Le<span class="_ _1"></span>siński –<span class="ff1"> </span>Prezes Za<span class="_ _1"></span>rządu, <span class="ff1"> </span></div><div class="t m0 x62 h7 y241 ff2 fs4 fc0 sc0 ls0 ws0">Tomasz Wencław<span class="_ _1"></span>ek –<span class="ff1"> </span>Członek Zarządu.<span class="ff1"> </span></div><div class="t m0 xa h7 y242 ff2 fs4 fc0 sc0 ls0 ws0">W skład Rady Nadz<span class="_ _1"></span>orczej Lena Lighting S.A<span class="_ _1"></span>. na dzień <span class="ff1">31 grudnia <span class="ls6">20</span>23 r<span class="_ _1"></span>oku wchodzili:<span class="_ _1"></span>  </span></div><div class="t m0 x62 h7 y70 ff1 fs4 fc0 sc0 ls0 ws0">Andrzej Marian Toma<span class="_ _1"></span>szewski <span class="ff2">–</span> <span class="ff2">Przewodniczą<span class="_ _1"></span>cy Rady Na<span class="_ _1"></span>dzorczej,<span class="ff1"> </span></span></div><div class="t m0 x62 h7 y243 ff2 fs4 fc0 sc0 ls0 ws0">Jakub Byliński<span class="ff1">- </span>Członek<span class="_ _1"></span> Rady Nadzorcze<span class="_ _1"></span>j,<span class="ff1"> </span></div><div class="t m0 x63 h7 y73 ff1 fs4 fc0 sc0 ls0 ws0">Jacek Tomaszew<span class="_ _1"></span>ski <span class="ff2">–</span> <span class="ff2">Członek Rady Nadzorcz<span class="_ _1"></span>ej,<span class="ff1"> </span></span></div><div class="t m0 x63 h7 y244 ff1 fs4 fc0 sc0 ls0 ws0">Wiktor Andraszak <span class="ff2">–</span> <span class="ff2">Cz<span class="_ _1"></span>łonek Rady Nadzorcze<span class="_ _1"></span>j,<span class="ff1"> </span></span></div><div class="t m0 x63 h7 y76 ff2 fs4 fc0 sc0 ls0 ws0">Łukasz Tomkiewicz<span class="ff1"> </span>–<span class="ff1"> </span>C<span class="_ _1"></span>złonek Rady Nadz<span class="_ _1"></span>orczej.<span class="ff1"> </span></div><div class="t m0 x9 h7 y245 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _a"> </span>skład <span class="_ _a"> </span>Zarządu <span class="_ _a"> </span>Luxmat<span class="_ _1"></span> <span class="_ _a"> </span>Investment <span class="_ _a"> </span>Sp. <span class="_ _a"> </span>z <span class="_ _a"> </span>o.o. <span class="_ _a"> </span>na <span class="_ _9"> </span>dzień <span class="_ _a"> </span>31 <span class="_ _a"> </span>grudnia <span class="_ _d"> </span>202<span class="ff1">3 <span class="_ _a"> </span>roku </span></div><div class="t m0 x9 h7 y79 ff1 fs4 fc0 sc0 ls0 ws0">wchodzili: </div><div class="t m0 x62 h7 y246 ff2 fs4 fc0 sc0 ls0 ws0">Tomasz Wencław<span class="_ _1"></span>ek –<span class="ff1"> </span>Prezes Zarzą<span class="_ _1"></span>du.<span class="ff1"> <span class="_ _20"> </span> </span></div></div></div><div class="pi" ></div></div><div id="pf10" class="pf w0 h0" ><div class="pc pc10 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">16<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 xa h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">Kompetencje <span class="_ _8"></span>w <span class="_ _8"> </span>zakresie <span class="_ _4"> </span>powoływania, <span class="_ _8"></span>zawieszania <span class="_ _8"></span>i <span class="_ _4"> </span>odwoływania <span class="_ _8"> </span>członków <span class="_ _4"> </span>Zarządu </div><div class="t m0 xa h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">Spółki <span class="_ _9"> </span>Lena <span class="_ _a"> </span>Lighting <span class="_ _9"> </span>S.A. <span class="_ _9"> </span>należą<span class="ff1"> <span class="_ _a"> </span></span>do <span class="_ _a"> </span>Rady <span class="_ _a"> </span>Nadzorc<span class="_ _1"></span>zej <span class="_ _9"> </span>Spół<span class="_ _0"></span>ki <span class="_ _9"> </span>L<span class="_ _0"></span>ena <span class="_ _9"> </span>Lighting <span class="_ _9"> </span>S.A. </div><div class="t m0 xa h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">Kadencja Za<span class="_ _1"></span>rządu jest wspólna i wy<span class="_ _1"></span>nosi 3 lata, kadencja <span class="_ _1"></span>Rady Nadzorczej <span class="ff1">- 5 lat. </span></div><div class="t m0 xa h7 y9 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h7 ya ff1 fs4 fc0 sc0 ls0 ws0">W dniu 06.10.2017 roku <span class="_ _0"></span><span class="ff2">Rada Nadzorcza Lena Lighting S.A. <span class="_ _0"></span>powołała zgodnie z <span class="_ _0"></span></span>u<span class="ff2">stawą </span></div><div class="t m0 xa h7 yb ff1 fs4 fc0 sc0 ls0 ws0">z <span class="_ _7"></span>dnia <span class="_ _7"></span>11 <span class="_ _7"></span>maja <span class="_ _7"></span>2017 <span class="_ _3"></span>r<span class="_ _0"></span>oku <span class="_ _7"></span><span class="ff2">o <span class="_ _7"></span>biegłych <span class="_ _7"></span>rewidentach, <span class="_ _7"></span>firmach <span class="_ _3"></span>audytorskich <span class="_ _7"></span>oraz <span class="_ _7"></span>nadzorze </span></div><div class="t m0 xa h7 yc ff1 fs4 fc0 sc0 ls0 ws0">publicznym - z swe<span class="_ _1"></span>go grona Komitet Audyt<span class="_ _1"></span>u. </div><div class="t m0 xa h7 yd ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 xa h7 ye ff2 fs4 fc0 sc0 ls0 ws0">W skład Komitetu Audy<span class="_ _1"></span>tu na dz<span class="_ _1"></span>ień 3<span class="ff1">1.<span class="ls6">12.20</span>23 roku wchodzil<span class="_ _1"></span>i: </span></div><div class="t m0 x63 h7 y247 ff2 fs4 fc0 sc0 ls0 ws0">Jakub Byliński <span class="ff1">- </span>Przewodnic<span class="_ _1"></span>zący<span class="_ _1"></span> Komitetu Audytu,<span class="ff1"> </span></div><div class="t m0 x63 h7 y11 ff1 fs4 fc0 sc0 ls0 ws0">Wiktor Andraszak - <span class="ff2">Członek<span class="_ _1"></span> Komitetu Audy<span class="_ _1"></span>tu,<span class="ff1"> </span></span></div><div class="t m0 x63 h7 y248 ff1 fs4 fc0 sc0 ls0 ws0">Jacek Tomaszew<span class="_ _1"></span>ski - <span class="ff2">Członek Komitetu Au<span class="_ _1"></span>dytu.<span class="ff1"> </span></span></div><div class="t m0 x8 h7 y14 ff1 fs4 fc0 sc0 ls0 ws0">Opis zasad zmiany<span class="_ _1"></span> statutu emitenta<span class="_ _1"></span> </div><div class="t m0 x8 h7 y15 ff2 fs4 fc0 sc0 ls0 ws0">Zmiana s<span class="_ _0"></span>tatutu <span class="_ _0"></span>Lena <span class="_ _0"></span>Lighting S.A. <span class="_ _0"></span>wymaga <span class="_ _0"></span>uchwały <span class="_ _0"></span>Wal<span class="_ _0"></span>nego <span class="_ _0"></span>Zgromadzenia i <span class="_ _3"></span>rejestracji </div><div class="t m0 x8 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">zmiany <span class="_ _5"> </span>w <span class="_ _5"> </span>rejestrze <span class="_ _6"> </span>przedsiębiorców. <span class="_ _5"> </span>Uchwała <span class="_ _5"> </span>w <span class="_ _5"> </span>tym <span class="_ _6"> </span>przedmiocie <span class="_ _5"> </span>podejmowana<span class="_ _1"></span> <span class="_ _5"> </span>jest </div><div class="t m0 x8 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">większością <span class="_ _a"> </span>głosów <span class="_ _a"> </span>ustaloną <span class="_ _a"> </span>w <span class="_ _a"> </span>Kodeksie <span class="_ _a"> </span>spółek <span class="_ _a"> </span>handlowych <span class="_ _a"> </span>i <span class="_ _d"> </span>według<span class="_ _1"></span> <span class="_ _a"> </span>zasad <span class="_ _a"> </span>tam </div><div class="t m0 x8 h7 y18 ff1 fs4 fc0 sc0 ls0 ws0">opisanych. </div><div class="t m1 x64 h6 y18 ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">Sposób <span class="_ _3"></span>działania <span class="_ _7"></span><span class="ff1">Walnego <span class="_ _3"></span>Zgromadzenia <span class="_ _3"></span>i <span class="_ _7"></span>jego <span class="_ _3"></span>zasadnicze <span class="_ _3"></span>uprawnienia <span class="_ _3"></span>or<span class="_ _0"></span>az <span class="_ _3"></span>opis <span class="_ _7"></span>praw </span></div><div class="t m0 x8 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">akcjonariuszy <span class="_ _11"> </span>i <span class="_ _11"> </span>sposobu <span class="_ _11"> </span>ic<span class="_ _1"></span>h <span class="_ _11"> </span>wykonywania, <span class="_ _11"> </span>w <span class="_ _11"> </span>szczególności <span class="_ _11"> </span>za<span class="_ _1"></span>sady <span class="_ _11"> </span>wynikające <span class="_ _11"> </span>z </div><div class="t m0 x8 h7 yd1 ff1 fs4 fc0 sc0 ls0 ws0">regulaminu <span class="_ _14"> </span>Walnego <span class="_ _14"> </span>Z<span class="ff2">gromadze<span class="_ _1"></span>nia, <span class="_ _14"> </span>jeżeli <span class="_ _14"> </span>taki <span class="_ _14"> </span>r<span class="_ _0"></span>egulamin <span class="_ _d"> </span>został <span class="_ _14"> </span>uchwalony, <span class="_ _14"> </span>o <span class="_ _14"> </span>ile </span></div><div class="t m0 x8 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">informacje w tym z<span class="_ _1"></span>akresie nie wy<span class="_ _1"></span>nikają wprost z przepisó<span class="_ _1"></span>w prawa<span class="ff1">. </span></div><div class="t m0 x8 h7 yd3 ff2 fs4 fc0 sc0 ls0 ws0">Walne <span class="_ _4"> </span>Zgromadzenie <span class="_ _4"> </span>działa <span class="_ _4"> </span>na <span class="_ _4"> </span>pos<span class="_ _0"></span>iedzeniach, <span class="_ _8"> </span>zwoływanych <span class="_ _4"> </span>i <span class="_ _4"> </span>odbywanych <span class="_ _4"> </span>zgodnie <span class="_ _4"> </span>z </div><div class="t m0 x8 h7 yd4 ff2 fs4 fc0 sc0 ls0 ws0">zasadami <span class="_ _3"></span>Kodeksu <span class="_ _7"></span>spółek <span class="_ _3"></span>handlowych, <span class="_ _3"></span>Statutem <span class="_ _7"></span><span class="ff1">S</span>półki <span class="_ _3"></span>oraz <span class="_ _7"></span>zgodnie <span class="_ _3"></span>z <span class="_ _7"></span>uchwalonym <span class="_ _3"></span>w </div><div class="t m0 x8 h7 yd5 ff1 fs4 fc0 sc0 ls0 ws0">dniu 1 czerwca 20<span class="_ _1"></span>10 r. Regulaminem W<span class="_ _1"></span>alnego Zgromadz<span class="_ _1"></span>enia.  </div><div class="t m0 x8 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">Zasadnicze upraw<span class="_ _1"></span>nienia Walnego Zgroma<span class="_ _1"></span>dzenia obejmują<span class="_ _1"></span>:<span class="ff1"> </span></div><div class="t m0 x8 h8 yd7 ff1 fs4 fc0 sc0 ls1c ws0">a)<span class="ff5 ls0"> <span class="_ _20"> </span><span class="ff2">rozpatrzenie <span class="_ _14"> </span>i <span class="_ _d"> </span>zatwierdzenie <span class="_ _d"> </span>sprawozdania <span class="_ _d"> </span>Zarządu <span class="_ _d"> </span>z <span class="_ _d"> </span>działalności <span class="_ _d"> </span>Spółki <span class="_ _d"> </span>oraz </span></span></div><div class="t m0 x65 h7 yd8 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _8"> </span>finansowego <span class="_ _4"> </span>za <span class="_ _4"> </span>ubiegły <span class="_ _5"> </span>ro<span class="_ _1"></span>k <span class="_ _4"> </span>obrotowy <span class="_ _4"> </span>oraz <span class="_ _4"> </span>udzielenie <span class="_ _4"> </span>absolutorium </div><div class="t m0 x65 h7 yd9 ff2 fs4 fc0 sc0 ls0 ws0">członkom organów Spó<span class="_ _1"></span>łki z<span class="ff1"> </span>wykony<span class="_ _1"></span>wania przez nich ob<span class="_ _1"></span>owiązków,<span class="ff1"> </span></div><div class="t m0 x8 h8 yda ff1 fs4 fc0 sc0 lsf ws0">b)<span class="ff5 ls0"> <span class="_ _19"> </span><span class="ff2">pos<span class="_ _0"></span>tanowienia<span class="_ _1"></span> <span class="_ _1d"> </span>dotyczące <span class="_ _1d"> </span>roszczeń <span class="_ _19"> </span>o <span class="_ _1d"> </span>naprawienie <span class="_ _1d"> </span>szkody <span class="_ _1d"> </span>wyrządzonej <span class="_ _19"> </span>przy </span></span></div><div class="t m0 x65 h7 ydb ff2 fs4 fc0 sc0 ls0 ws0">zawiąza<span class="_ _1"></span>niu Spółki lub sprawowa<span class="_ _1"></span>niu zarządu albo nadzor<span class="_ _1"></span>u,<span class="ff1"> </span></div><div class="t m0 x8 h8 ydc ff1 fs4 fc0 sc0 lsa ws0">c)<span class="ff5 ls0"> <span class="_ _20"> </span><span class="ff2">zbycie <span class="_ _a"> </span>i <span class="_ _a"> </span>wydzierżawienie <span class="_ _a"> </span>przedsiębiorstwa<span class="_ _1"></span> <span class="_ _a"> </span>lub <span class="_ _d"> </span>jego <span class="_ _a"> </span>zorganizow<span class="_ _1"></span>anej <span class="_ _a"> </span>części <span class="_ _a"> </span>oraz </span></span></div><div class="t m0 x65 h7 ydd ff1 fs4 fc0 sc0 ls0 ws0">ustanowienie na nich <span class="_ _1"></span>ograniczoneg<span class="_ _1"></span>o prawa rzeczowego, </div><div class="t m0 x8 h8 yde ff1 fs4 fc0 sc0 ls0 ws0">d)<span class="ff5"> <span class="_ _1d"> </span><span class="ff2">emisja <span class="_ _d"> </span>obligacji <span class="_ _d"> </span>zamiennych <span class="_ _d"> </span>lub <span class="_ _d"> </span>z <span class="_ _d"> </span>pr<span class="_ _0"></span>awem <span class="_ _d"> </span>pierwszeństwa<span class="_ _1"></span> <span class="_ _d"> </span>i <span class="_ _14"> </span>emisja <span class="_ _d"> </span>warrantów </span></span></div><div class="t m0 x65 h7 ydf ff2 fs4 fc0 sc0 ls0 ws0">subskrypcyjnych, o kt<span class="_ _1"></span>órych mowa<span class="_ _1"></span> w art. 435 §2 Kodek<span class="_ _1"></span>su spółek handlowy<span class="_ _1"></span>ch,<span class="ff1"> </span></div><div class="t m0 x8 h8 ye0 ff1 fs4 fc0 sc0 lsa ws0">e)<span class="ff5 ls0"> <span class="_ _20"> </span><span class="ff2">nabycie  własnych <span class="_ _9"> </span>akcji  w  pr<span class="_ _0"></span>zypadkach,  o <span class="_ _9"> </span>których  mowa  w  art. <span class="_ _9"> </span>362 <span class="_ _9"> </span>§1  pkt. <span class="_ _9"> </span>2 </span></span></div><div class="t m0 x65 h7 ye1 ff2 fs4 fc0 sc0 ls0 ws0">Kodeksu spółek handlow<span class="_ _1"></span>ych,<span class="ff1"> </span></div><div class="t m0 x8 h8 ye2 ff1 fs4 fc0 sc0 lse ws0">f)<span class="ff5 ls0"> <span class="_ _1c"> </span><span class="ff2">zawarcie <span class="_ _7"></span>umowy, <span class="_ _7"></span>o <span class="_ _8"></span>której <span class="_ _7"></span>mowa <span class="_ _7"></span>w <span class="_ _7"></span>art. <span class="_ _8"></span>7</span></span></div><div class="t m0 x66 h34 y249 ff1 fs6 fc0 sc0 ls0 ws0">1</div><div class="t m0 x67 h7 ye2 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _7"></span><span class="ff2">Kodeksu <span class="_ _8"></span>spółek <span class="_ _3"></span>handlowych, <span class="_ _7"></span>powzięcie </span></div><div class="t m0 x65 h7 ye3 ff2 fs4 fc0 sc0 ls0 ws0">uchwały o podziale<span class="_ _1"></span> zysku albo o pok<span class="_ _1"></span>ryciu straty.<span class="ff1"> </span></div><div class="t m0 x8 h7 ye4 ff2 fs4 fc0 sc0 ls0 ws0">Postanowienia <span class="_ _1f"> </span>Statutu <span class="_ _1f"> </span>oraz <span class="_ _1f"> </span>Regulaminu<span class="_ _1"></span> <span class="_ _1f"> </span>Walnego <span class="_ _18"> </span>Zgromadzenia<span class="_ _1"></span> <span class="_ _1f"> </span>nie <span class="_ _18"> </span>odbi<span class="_ _1"></span>egają </div><div class="t m0 x8 h7 ye5 ff2 fs4 fc0 sc0 ls0 ws0">zasadniczo <span class="_ _c"> </span>od <span class="_ _19"> </span>r<span class="_ _0"></span>eguł <span class="_ _c"> </span>ustanowionych <span class="_ _19"> </span>Kodeksem <span class="_ _c"> </span>Spółek <span class="_ _19"> </span>Handlowych, <span class="_ _c"> </span>a <span class="_ _19"> </span>jedynie </div><div class="t m0 x8 h7 ye6 ff2 fs4 fc0 sc0 ls0 ws0">uszczegóławia<span class="_ _1"></span>ją jego postanowienia<span class="_ _1"></span> m.in. w zakresie tec<span class="_ _1"></span>hnicznego przebiegu ob<span class="_ _1"></span>rad. Akty </div><div class="t m0 x8 h7 ye7 ff2 fs4 fc0 sc0 ls0 ws0">te <span class="_ _20"> </span>nie <span class="_ _20"> </span>przewidują <span class="_ _20"> </span>możli<span class="_ _1"></span>wości <span class="_ _20"> </span>uczestniczenia <span class="_ _18"> </span>w <span class="_ _20"> </span><span class="ff1">Walnym <span class="_ _20"> </span>Zgromadzeniu <span class="_ _18"> </span>pr<span class="_ _0"></span>zy </span></div><div class="t m0 x8 h7 yf8 ff2 fs4 fc0 sc0 ls0 ws0">wykorzystaniu ś<span class="_ _0"></span>rodków <span class="_ _0"></span>komunikacji <span class="_ _0"></span>elektronicznej, <span class="_ _0"></span>wypowia<span class="_ _1"></span>dania <span class="_ _0"></span>się <span class="_ _3"></span>w <span class="_ _0"></span>trakcie <span class="_ _0"></span>walnego </div><div class="t m0 x8 h7 yf9 ff2 fs4 fc0 sc0 ls0 ws0">zgromadzenia <span class="_ _0"></span>przy <span class="_ _0"></span>wykorzystaniu środków <span class="_ _3"></span>komunika<span class="_ _1"></span>cji <span class="_ _0"></span>elektronicznej <span class="_ _0"></span>ani <span class="_ _0"></span>wykonywania </div><div class="t m0 x8 h7 yfa ff2 fs4 fc0 sc0 ls0 ws0">prawa <span class="_ _3"></span>głosu <span class="_ _3"></span>drogą <span class="_ _3"></span>korespondencyjną, <span class="_ _3"></span>czy <span class="_ _0"></span>też<span class="_ _0"></span> <span class="_ _3"></span>przy <span class="_ _3"></span>wykorzystaniu <span class="_ _3"></span>środków <span class="_ _3"></span>komunikacji </div><div class="t m0 x8 h7 yfb ff1 fs4 fc0 sc0 ls0 ws0">elektronicznej. </div><div class="t m0 x8 h7 yfc ff1 fs4 fc0 sc0 ls0 ws0">Akcjonariusze <span class="_ _5"> </span>posiadaj<span class="ff2">ą <span class="_ _5"> </span>prawa <span class="_ _5"> </span>uregulowane <span class="_ _5"> </span>w <span class="_ _5"> </span>Kodeksie <span class="_ _6"> </span>Spółek <span class="_ _5"> </span></span>Handlowych, <span class="_ _5"> </span>z <span class="_ _5"> </span>tym </div><div class="t m0 x8 h7 yef ff2 fs4 fc0 sc0 ls0 ws0">uzupełnieniem, <span class="_ _8"></span>że <span class="_ _4"> </span>akcjonariusz <span class="_ _8"></span>posiadający <span class="_ _8"></span>pakiet <span class="_ _4"> </span>akcji <span class="_ _8"></span>spółki <span class="_ _4"> </span>stanowiący <span class="_ _8"></span>co <span class="_ _4"> </span>najmniej </div><div class="t m0 x8 h7 yf0 ff2 fs4 fc0 sc0 ls0 ws0">iloraz <span class="_ _0"></span>ogólnej <span class="_ _0"></span>liczby akcji <span class="_ _0"></span>oraz <span class="_ _0"></span>każ<span class="ff1">dorazowo <span class="_ _0"></span>ustalonej <span class="_ _0"></span>przez<span class="_ _1"></span> <span class="_ _0"></span>Walne <span class="_ _0"></span>Zgromadzenie <span class="_ _0"></span>liczby </span></div><div class="t m0 x8 h7 yfd ff2 fs4 fc0 sc0 ls0 ws0">członków <span class="_ _3"></span>Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>może <span class="_ _3"></span>wskazać <span class="_ _7"></span>(mianować<span class="_ _1"></span>) <span class="_ _3"></span>członka <span class="_ _7"></span>Rady <span class="_ _3"></span>Nadzorczej <span class="_ _3"></span>(bądź </div><div class="t m0 x8 h7 yfe ff2 fs4 fc0 sc0 ls0 ws0">proporcjonalną <span class="_ _8"> </span>ich <span class="_ _4"> </span>wielokrotność). <span class="_ _8"> </span>Po<span class="_ _0"></span>stanowienie <span class="_ _8"></span>to <span class="_ _4"> </span>nie <span class="_ _4"> </span>wyłącza <span class="_ _8"></span>prawa <span class="_ _4"> </span>akcjonariuszy </div><div class="t m0 x8 h7 yff ff2 fs4 fc0 sc0 ls0 ws0">mniejszościowyc<span class="_ _1"></span>h <span class="_ _9"> </span>do <span class="_ _a"> </span>żądania <span class="_ _9"> </span>przeprowadzenia  wyboru <span class="_ _a"> </span>członków <span class="_ _9"> </span>Rady <span class="_ _9"> </span>Nadzorczej </div><div class="t m0 x8 h7 y100 ff2 fs4 fc0 sc0 ls0 ws0">grupami <span class="_ _5"> </span>na <span class="_ _5"> </span>podstawie <span class="_ _5"> </span>art. <span class="_ _5"> </span>385 <span class="_ _5"> </span>§ <span class="_ _5"> </span>3 <span class="_ _5"> </span>§ <span class="_ _5"> </span>9 <span class="_ _5"> </span>Kodeksu <span class="_ _5"> </span>spółek <span class="_ _5"> </span>handlowy<span class="_ _1"></span>ch. <span class="_ _5"> </span>Członek <span class="_ _5"> </span>Rady </div><div class="t m0 x8 h7 y156 ff2 fs4 fc0 sc0 ls0 ws0">Nadzorczej wskaza<span class="_ _1"></span>ny w tym trybie może<span class="_ _1"></span> zostać odwołan<span class="_ _1"></span>y przez Walne<span class="_ _1"></span> Zgromadzenie.<span class="ff1"> </span></div><div class="t m0 x8 h7 yf6 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div></div><div class="pi" ></div></div><div id="pf11" class="pf w0 h0" ><div class="pc pc11 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">17<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h8 y6 ff1 fs4 fc0 sc0 ls6 ws0">30.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Opis <span class="_ _a"> </span>głównych <span class="_ _9"> </span>cech <span class="_ _a"> </span>stosowa<span class="_ _1"></span>nych <span class="_ _a"> </span>w <span class="_ _9"> </span>przedsiębiorstwie <span class="_ _9"> </span>emitenta <span class="_ _a"> </span>systemów <span class="_ _a"> </span>kontroli </span></span></div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">wewnętrznej <span class="_ _0"></span>i <span class="_ _0"></span>zarządzania <span class="_ _0"></span>ryzykiem <span class="_ _0"></span>w <span class="_ _3"></span>odniesieniu do <span class="_ _3"></span>procesu sporządzania <span class="_ _0"></span>sprawozdań </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">finansowych i skon<span class="_ _1"></span>solidowanych sprawozda<span class="_ _1"></span>ń finansowyc<span class="_ _1"></span>h.<span class="ff1"> </span></div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">Sprawozdania <span class="_ _10"> </span>finansowe <span class="_ _f"> </span>są <span class="_ _10"> </span>przygotowywane <span class="_ _10"> </span>przez <span class="_ _10"> </span>Głównego<span class="_ _1"></span> <span class="_ _10"> </span>Księgowego <span class="_ _f"> </span>or<span class="_ _0"></span>az </div><div class="t m0 x8 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">Dyrektora <span class="_ _a"> </span>Finansowego <span class="_ _a"> </span>zgodnie <span class="_ _a"> </span>z <span class="_ _a"> </span>pr<span class="_ _0"></span>zepisami <span class="_ _a"> </span>prawa <span class="_ _a"> </span>oraz <span class="_ _a"> </span>obowiązującą <span class="_ _a"> </span>w <span class="_ _a"> </span>Spółce </div><div class="t m0 x8 h7 yb ff2 fs4 fc0 sc0 ls0 ws0">dominującej <span class="_ _3"></span>polityką <span class="_ _3"></span>rachunkowości <span class="_ _3"></span>oraz <span class="_ _3"></span>weryfikowane <span class="_ _3"></span>na <span class="_ _3"></span>bieżąco <span class="_ _3"></span>pr<span class="_ _0"></span>zez <span class="_ _3"></span>Zarząd, <span class="_ _3"></span>który </div><div class="t m0 x8 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">jest <span class="_ _3"></span>odpowiedzialny <span class="_ _3"></span>za <span class="_ _3"></span>rzetelność <span class="_ _3"></span>i <span class="_ _3"></span>zgodność <span class="_ _3"></span>sporządzanych <span class="_ _0"></span>r<span class="_ _0"></span>aportów. <span class="_ _3"></span>Dane <span class="_ _3"></span>finansowe </div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">będące <span class="_ _18"> </span>podstawą <span class="_ _20"> </span>sprawozdań <span class="_ _18"> </span>finansowych <span class="_ _18"> </span>pochodzą <span class="_ _18"> </span>z <span class="_ _20"> </span>s<span class="_ _0"></span>ystemu <span class="_ _18"> </span>księgowo <span class="_ _20"> </span>–<span class="ff1"> </span></div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls0 ws0">finansowego, <span class="_ _f"> </span>w <span class="_ _10"> </span>którym <span class="_ _f"> </span>rejestrowane <span class="_ _f"> </span>są <span class="_ _10"> </span>zdarzenia <span class="_ _f"> </span>księgowe <span class="_ _10"> </span>zgodnie<span class="_ _1"></span> <span class="_ _10"> </span>z <span class="_ _10"> </span>polity<span class="_ _1"></span>ką </div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">rachunkową <span class="_ _10"> </span>Spółki <span class="_ _f"> </span>opartą <span class="_ _10"> </span>na <span class="_ _10"> </span>Międzynarodowych <span class="_ _f"> </span>Standardach <span class="_ _10"> </span>Rachunkowoś<span class="_ _1"></span>ci <span class="_ _10"> </span>i </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">Międzynarodowych <span class="_ _7"></span>Standardac<span class="_ _1"></span>h <span class="_ _8"></span>Sprawozdaw<span class="_ _1"></span>czości <span class="_ _7"></span>Finansowej. <span class="_ _7"></span>Spółka<span class="_ _0"></span><span class="ff1"> <span class="_ _8"></span></span>domi<span class="_ _1"></span>nująca<span class="ff1"> <span class="_ _7"></span>na </span></div><div class="t m0 x8 h7 y11 ff2 fs4 fc0 sc0 ls0 ws0">bieżąco śledzi <span class="_ _0"></span>zmiany <span class="_ _0"></span>wymagane <span class="_ _0"></span>przez <span class="_ _0"></span>przepisy <span class="_ _3"></span>i r<span class="_ _0"></span>egulacje zewnętrzne <span class="_ _0"></span>odnoszące <span class="_ _0"></span>się <span class="_ _0"></span>do </div><div class="t m0 x8 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">wymogów <span class="_ _9"> </span>sprawozdawczośc<span class="_ _1"></span>i <span class="_ _9"> </span>giełdowej <span class="_ _9"> </span>i <span class="_ _a"> </span>przygotowuje <span class="_ _9"> </span>się <span class="_ _9"> </span>do <span class="_ _9"> </span>ich <span class="_ _a"> </span>wprowadzenia <span class="_ _9"> </span>z </div><div class="t m0 x8 h7 y13 ff1 fs4 fc0 sc0 ls0 ws0">odpowiednim <span class="_ _8"></span>wyprzedzenie<span class="_ _1"></span>m <span class="_ _8"></span>czasowym. <span class="_ _8"></span>Sprawozdania <span class="_ _8"></span>finansowe <span class="_ _8"></span>zatwie<span class="_ _1"></span>rdzone <span class="_ _8"></span>przez </div><div class="t m0 x8 h7 y14 ff2 fs4 fc0 sc0 ls0 ws0">Zarząd weryfikowane <span class="_ _0"></span>są <span class="_ _0"></span>przez <span class="_ _0"></span>niezależnego audytora <span class="_ _3"></span>–<span class="ff1"> <span class="_ _0"></span></span>biegłego <span class="_ _0"></span>rewidenta, <span class="_ _0"></span>wybiera<span class="_ _1"></span>nego </div><div class="t m0 x8 h7 y15 ff2 fs4 fc0 sc0 ls0 ws0">przez <span class="_ _7"></span>R<span class="_ _0"></span>adę <span class="_ _7"></span>Nadzorczą <span class="_ _7"></span>Spółki <span class="_ _8"></span>spośr<span class="_ _1"></span>ód <span class="_ _8"></span>renomowa<span class="_ _1"></span>nych <span class="_ _7"></span>firm <span class="_ _8"></span>audyto<span class="_ _1"></span>rskich <span class="_ _7"></span>po <span class="_ _8"></span>uzyska<span class="_ _1"></span>niu </div><div class="t m0 x8 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">pozytywnej <span class="_ _3"></span>rekomendacji <span class="_ _3"></span>Komitetu <span class="_ _7"></span>Audytu. <span class="_ _3"></span>Pion <span class="_ _7"></span>Finansowy <span class="_ _3"></span>oraz <span class="_ _7"></span>Dyrektorzy <span class="_ _7"></span>Działów<span class="_ _1"></span> </div><div class="t m0 x8 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">przygotowują  na  potrzeby  Zarzą<span class="_ _1"></span>du  okresowe  raporty  dotyczące<span class="_ _1"></span>  kluczowych  danych </div><div class="t m0 x8 h7 y18 ff2 fs4 fc0 sc0 ls0 ws0">finansowych <span class="_ _a"> </span>i <span class="_ _a"> </span>wskaźników<span class="_ _1"></span> <span class="_ _a"> </span>operacyjnych <span class="_ _9"> </span>segmentów <span class="_ _a"> </span>biznesowych. <span class="_ _9"> </span>W <span class="_ _a"> </span>Spół<span class="_ _0"></span>ce <span class="_ _9"> </span>Lena </div><div class="t m0 x8 h7 y19 ff2 fs4 fc0 sc0 ls0 ws0">Lighting S.A. w d<span class="_ _1"></span>niu 06.10.2017 r. zos<span class="_ _1"></span>tał powołany Kom<span class="_ _1"></span>itet Audytu Rady Na<span class="_ _1"></span>dzorczej. <span class="ff1"> </span></div><div class="t m0 x8 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _d"> </span>skład <span class="_ _d"> </span>Komitetu <span class="_ _d"> </span>Audytu <span class="_ _a"> </span>Rady <span class="_ _d"> </span>Nadzorczej <span class="_ _d"> </span>w <span class="_ _d"> </span>roku <span class="_ _d"> </span>202<span class="_ _0"></span><span class="ff1">3 <span class="_ _d"> </span></span>wchodzili <span class="_ _d"> </span>następujący </div><div class="t m0 x8 h7 yd1 ff2 fs4 fc0 sc0 ls0 ws0">członkowie Rady Nadz<span class="_ _1"></span>orczej: Jakub Byliń<span class="_ _1"></span>ski, Wiktor An<span class="_ _1"></span>draszak<span class="ff1">,  Jacek Tomaszewski<span class="_ _1"></span>. </span></div><div class="t m0 x9 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">Osobami spełniają<span class="_ _1"></span>cymi ustawow<span class="_ _1"></span>e kryteria niezależ<span class="_ _1"></span>ności byli::<span class="ff1"> </span></div><div class="t m0 x9 h7 yd3 ff1 fs4 fc0 sc0 ls0 ws0">- <span class="ff2">Jakub Byliński</span>; </div><div class="t m0 x9 h7 yd4 ff1 fs4 fc0 sc0 ls0 ws0">- Wiktor Andraszak.<span class="_ _1"></span> </div><div class="t m0 x9 h7 yd5 ff2 fs4 fc0 sc0 ls0 ws0">Osobą <span class="_ _11"> </span>posiada<span class="_ _1"></span>jącą <span class="_ _11"> </span>wiedzę<span class="_ _1"></span> <span class="_ _11"> </span>i <span class="_ _11"> </span>umiejętności <span class="_ _b"> </span>w <span class="_ _11"> </span>zakresie<span class="_ _1"></span> <span class="_ _11"> </span>rachunkowości <span class="_ _b"> </span>lub <span class="_ _11"> </span>badania </div><div class="t m0 x9 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdań <span class="_ _3"></span>finansowych <span class="_ _3"></span><span class="ff1">jest <span class="_ _7"></span></span>Pan <span class="_ _3"></span>Jacek <span class="_ _3"></span>Tomaszewski, <span class="_ _3"></span>który <span class="_ _3"></span>nabył <span class="_ _3"></span>ww. <span class="_ _7"></span>wiedze <span class="_ _3"></span>poprzez </div><div class="t m0 x9 h7 yd7 ff2 fs4 fc0 sc0 ls0 ws0">kierunkowe <span class="_ _1f"> </span>wykształcenie <span class="_ _1f"> </span>wyższe <span class="_ _18"> </span>w <span class="_ _1f"> </span>zakresie <span class="_ _18"> </span>finansów <span class="_ _18"> </span>i <span class="_ _1f"> </span>rachunkowości <span class="_ _1f"> </span>oraz </div><div class="t m0 x9 h7 yd8 ff2 fs4 fc0 sc0 ls0 ws0">doświadczenie z<span class="_ _1"></span>awodowe.<span class="ff1"> </span></div><div class="t m0 x9 h7 yd9 ff2 fs4 fc0 sc0 ls0 ws0">Wiedzę i umie<span class="_ _1"></span>jętności z zakresu branży<span class="_ _1"></span>, w której dzia<span class="_ _1"></span>ła emitent, posiada:<span class="ff1"> </span></div><div class="t m0 x9 h7 yda ff1 fs4 fc0 sc0 ls0 ws0">- <span class="_ _3"></span><span class="ff2">Pan <span class="_ _7"></span>Wiktor <span class="_ _3"></span>Andraszak, <span class="_ _3"></span>który <span class="_ _3"></span>nabył <span class="_ _3"></span>ww. <span class="_ _3"></span>wiedzę <span class="_ _3"></span>i <span class="_ _7"></span>doświadc<span class="_ _1"></span>zenie <span class="_ _7"></span><span class="ff1">podczas <span class="_ _3"></span>swojej <span class="_ _3"></span>pracy </span></span></div><div class="t m0 x9 h7 ydb ff2 fs4 fc0 sc0 ls0 ws0">zawodowej, w<span class="_ _1"></span> której to realizował i nadz<span class="_ _1"></span>orował wiele projektów<span class="_ _1"></span> budowlanych.<span class="ff1"> </span></div><div class="t m0 x2 h7 ydc ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 ydd ff2 fs4 fc0 sc0 ls0 ws0">Firma <span class="_ _2"> </span>audytorska, <span class="_ _20"> </span>badająca <span class="_ _20"> </span>spr<span class="_ _0"></span>awozdanie <span class="_ _18"> </span>f<span class="_ _0"></span>inansowe<span class="_ _1"></span> <span class="_ _2"> </span>emitenta, <span class="_ _2"> </span>nie <span class="_ _20"> </span>świadczyła </div><div class="t m0 x9 h7 yde ff2 fs4 fc0 sc0 ls0 ws0">dozwolonych <span class="_ _a"> </span>usług <span class="_ _9"> </span>niebędących <span class="_ _9"> </span>badaniem <span class="_ _a"> </span>w <span class="_ _a"> </span>związku <span class="_ _a"> </span>z <span class="_ _a"> </span>tym <span class="_ _a"> </span>nie <span class="_ _a"> </span>dokonano <span class="_ _a"> </span>oceny </div><div class="t m0 x9 h7 ydf ff2 fs4 fc0 sc0 ls0 ws0">niezależności tej fir<span class="_ _1"></span>my audytorskiej ani nie<span class="_ _1"></span> wyrażano zgo<span class="_ _1"></span>dy na świadczenie<span class="_ _1"></span> tych usług.<span class="ff1"> </span></div><div class="t m0 x2 h7 ye0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 ye1 ff1 fs4 fc0 sc0 ls0 ws0">Polityka w zakresie w<span class="_ _1"></span>yboru firmy audy<span class="_ _1"></span>torskiej. </div><div class="t m0 x9 h7 ye2 ff2 fs4 fc0 sc0 ls0 ws0">Główne <span class="_ _0"></span>założenia <span class="_ _0"></span>dotyczące <span class="_ _0"></span>wyboru <span class="_ _0"></span>firmy <span class="_ _3"></span>audyto<span class="_ _1"></span>rskiej <span class="_ _0"></span>do <span class="_ _3"></span>przeprowadz<span class="_ _1"></span>ania <span class="_ _0"></span>przeglądu <span class="_ _0"></span>i </div><div class="t m0 x9 h7 ye3 ff2 fs4 fc0 sc0 ls0 ws0">badania <span class="_ _0"></span>ustawowego <span class="_ _3"></span>sprawozda<span class="_ _1"></span>nia <span class="_ _3"></span>finansowego <span class="_ _0"></span>Spółki <span class="_ _3"></span>i <span class="_ _3"></span>ewentual<span class="_ _1"></span>nie <span class="_ _3"></span>skonsolidowane<span class="_ _1"></span>go </div><div class="t m0 x9 h7 ye4 ff1 fs4 fc0 sc0 ls0 ws0">sprawozdania finansowe<span class="_ _1"></span>go Grupy k<span class="ff2">apitałowe<span class="_ _1"></span>j za dany rok obro<span class="_ _1"></span>towy są następując<span class="_ _1"></span>e:<span class="ff1"> </span></span></div><div class="t m0 x2 h7 ye5 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 ye6 ff1 fs4 fc0 sc0 ls6 ws0">1)<span class="ls0"> <span class="_ _0"></span><span class="ff2">Wybór firmy audytorskiej dokonywany jest <span class="_ _0"></span>przez Radę Nadzorczą <span class="_ _0"></span>Spółki</span> <span class="_ _0"></span><span class="ff2">dominujące<span class="_ _1"></span>j<span class="ff1"> </span></span></span></div><div class="t m0 x9 h7 ye7 ff2 fs4 fc0 sc0 ls0 ws0">w formie uchwały <span class="_ _1"></span>po zapoznaniu się z<span class="_ _1"></span> rekomendacją<span class="_ _1"></span> Komitetu Audytu;  <span class="ff1"> </span></div><div class="t m0 x9 h7 yf8 ff1 fs4 fc0 sc0 ls6 ws0">2)<span class="ls0"> <span class="_ _9"> </span><span class="ff2">Wybór <span class="_ _9"> </span>firmy  audytorskiej  dokonywany <span class="_ _9"> </span>jest <span class="_ _9"> </span>z <span class="_ _9"> </span>odpowiednim  wyprzedzeniem,  aby </span></span></div><div class="t m0 x9 h7 yf9 ff2 fs4 fc0 sc0 ls0 ws0">umowa <span class="_ _d"> </span>o <span class="_ _d"> </span>badanie <span class="_ _a"> </span>sprawozdania <span class="_ _d"> </span>finansowego <span class="_ _a"> </span>mogła <span class="_ _d"> </span>zostać <span class="_ _a"> </span>podpisana <span class="_ _d"> </span>w <span class="_ _d"> </span>terminie </div><div class="t m0 x9 h7 yfa ff2 fs4 fc0 sc0 ls0 ws0">umożliwiający<span class="_ _1"></span>m <span class="_ _a"> </span>firmie <span class="_ _d"> </span>audytorskiej <span class="_ _a"> </span>udział <span class="_ _a"> </span>w <span class="_ _a"> </span>inwentaryzacji <span class="_ _a"> </span>znaczących <span class="_ _a"> </span>składników </div><div class="t m0 x9 h7 yfb ff2 fs4 fc0 sc0 ls0 ws0">majątkowych; <span class="ff1"> </span></div><div class="t m0 x9 h7 yfc ff1 fs4 fc0 sc0 ls6 ws0">3)<span class="ls0"> <span class="_ _a"> </span><span class="ff2">Przy <span class="_ _9"> </span>wyborze <span class="_ _a"> </span>firmy <span class="_ _9"> </span>audytorskiej <span class="_ _a"> </span>Komitet <span class="_ _9"> </span>Audytu <span class="_ _9"> </span>oraz <span class="_ _a"> </span>Rada <span class="_ _9"> </span>Nadzorcza <span class="_ _a"> </span>Spółki </span></span></div><div class="t m0 x9 h7 yef ff2 fs4 fc0 sc0 ls0 ws0">dominującej  zwracają  szczególną  uwagę  na  konieczność  zachowania  bezstronności  i </div><div class="t m0 x9 h7 yf0 ff2 fs4 fc0 sc0 ls0 ws0">niezależności <span class="_ _3"></span>firmy <span class="_ _3"></span>audytorskiej <span class="_ _3"></span>i <span class="_ _3"></span>biegłego <span class="_ _7"></span>rewidenta, <span class="_ _3"></span>w <span class="_ _3"></span>szczególności <span class="_ _3"></span>Komitet <span class="_ _3"></span>Audytu, </div><div class="t m0 x9 h7 yfd ff2 fs4 fc0 sc0 ls0 ws0">przedstawiając <span class="_ _11"> </span>rekomendację<span class="_ _1"></span> <span class="_ _11"> </span>R<span class="_ _0"></span>adzie <span class="_ _11"> </span>Nadzorczej <span class="_ _11"> </span>Spółki, <span class="_ _f"> </span>uwzględnia <span class="_ _11"> </span>zakres <span class="_ _f"> </span>usług </div><div class="t m0 x9 h7 yfe ff2 fs4 fc0 sc0 ls0 ws0">wykonywany<span class="_ _1"></span>ch przez firmę audytorską i biegłego rewide<span class="_ _1"></span>nta w okresie ostat<span class="_ _1"></span>nich pięciu lat </div><div class="t m0 x9 h7 yff ff2 fs4 fc0 sc0 ls0 ws0">poprzedzającyc<span class="_ _1"></span>h <span class="_ _9"> </span>wybór  firmy  audytorskiej,  podlega  to <span class="_ _9"> </span>kontroli  i <span class="_ _9"> </span>monitorowani<span class="_ _1"></span>u  na </div><div class="t m0 x9 h7 y100 ff2 fs4 fc0 sc0 ls0 ws0">każdym etapie proce<span class="_ _1"></span>dury wyboru audyto<span class="_ _1"></span>ra;  <span class="ff1"> </span></div><div class="t m0 x9 h7 y156 ff1 fs4 fc0 sc0 ls6 ws0">4)<span class="ls0"> <span class="_ _5"> </span><span class="ff2">Wybór <span class="_ _4"> </span>firmy <span class="_ _5"> </span>audy<span class="_ _1"></span>torskiej <span class="_ _4"> </span>dokonywany <span class="_ _4"> </span>jest <span class="_ _5"> </span>z <span class="_ _5"> </span>uwz<span class="_ _1"></span>ględnieniem <span class="_ _4"> </span>doświadczenia <span class="_ _4"> </span>firmy </span></span></div><div class="t m0 x9 h7 yf6 ff2 fs4 fc0 sc0 ls0 ws0">audytorskiej <span class="_ _10"> </span>w <span class="_ _10"> </span>zakresie <span class="_ _10"> </span>ustawowego <span class="_ _10"> </span>badania <span class="_ _10"> </span>sprawozdań <span class="_ _f"> </span>f<span class="_ _0"></span>inansowych <span class="_ _f"> </span>jednostek </div></div></div><div class="pi" ></div></div><div id="pf12" class="pf w0 h0" ><div class="pc pc12 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">18<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x9 h7 y6 ff2 fs4 fc0 sc0 ls0 ws0">zainteresowania <span class="_ _c"> </span>publicznego, <span class="_ _10"> </span>w <span class="_ _19"> </span>tym <span class="_ _c"> </span>spółek <span class="_ _c"> </span>notowanych <span class="_ _c"> </span>na <span class="_ _19"> </span>Giełdzie <span class="_ _c"> </span>Papierów<span class="_ _1"></span> </div><div class="t m0 x9 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">Wartościowych w W<span class="_ _1"></span>arszawie S.A<span class="_ _1"></span>., <span class="ff1"> </span></div><div class="t m0 x9 h7 y8 ff1 fs4 fc0 sc0 ls6 ws0">5)<span class="ls0"> <span class="_ _8"></span><span class="ff2">Wybór <span class="_ _7"></span>firmy <span class="_ _8"></span>audytor<span class="_ _1"></span>skiej <span class="_ _8"></span>dokonywa<span class="_ _1"></span>ny <span class="_ _8"></span>jest <span class="_ _7"></span>z <span class="_ _8"></span>uwzględnie<span class="_ _1"></span>niem <span class="_ _8"></span>ce<span class="_ _1"></span>ny <span class="_ _8"></span>zaproponow<span class="_ _1"></span>anej </span></span></div><div class="t m0 x9 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">przez <span class="_ _b"> </span>podmiot <span class="_ _b"> </span>uprawnion<span class="_ _1"></span>y <span class="_ _b"> </span>do <span class="_ _11"> </span>badania<span class="_ _1"></span> <span class="_ _b"> </span>oraz <span class="_ _b"> </span>możliwości <span class="_ _14"> </span>zapewnienia <span class="_ _b"> </span>świadczenia </div><div class="t m0 x9 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">wymaganego z<span class="_ _1"></span>akresu usług;<span class="ff1"> </span></div><div class="t m0 x9 h7 yb ff1 fs4 fc0 sc0 ls6 ws0">6)<span class="ls0"> <span class="_ _5"> </span><span class="ff2">Wybór <span class="_ _5"> </span>firmy <span class="_ _5"> </span>audytorskie<span class="_ _1"></span>j <span class="_ _5"> </span>dokonywany <span class="_ _5"> </span>jest <span class="_ _5"> </span>z <span class="_ _5"> </span>uwzględnie<span class="_ _1"></span>niem <span class="_ _5"> </span>zasady <span class="_ _5"> </span>rotacji <span class="_ _5"> </span>firmy </span></span></div><div class="t m0 x9 h7 yc ff2 fs4 fc0 sc0 ls0 ws0">audytorskiej  i <span class="_ _9"> </span>kluczowego  biegłego  rewidenta  w <span class="_ _9"> </span>taki  sposób, <span class="_ _9"> </span>aby  maksymalny  czas </div><div class="t m0 x9 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">nieprzerwanego  t<span class="_ _1"></span>rwania  zlece<span class="_ _1"></span>ń  badań  ustawowy<span class="_ _1"></span>ch  przeprowadzany<span class="_ _1"></span>ch  przez  tę  s<span class="_ _1"></span>amą </div><div class="t m0 x9 h7 ye ff2 fs4 fc0 sc0 ls0 ws0">firmę <span class="_ _1d"> </span>audyto<span class="_ _1"></span>rską <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>firmę<span class="_ _1"></span> <span class="_ _1d"> </span>audytorską <span class="_ _19"> </span>powiązaną <span class="_ _1d"> </span>z <span class="_ _19"> </span>tą <span class="_ _1d"> </span>firmą <span class="_ _1d"> </span>audytorską <span class="_ _19"> </span>lub </div><div class="t m0 x9 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">jakiegokolwie<span class="_ _1"></span>k <span class="_ _0"></span>członka <span class="_ _3"></span>sieci <span class="_ _0"></span>działającej <span class="_ _3"></span>w <span class="_ _0"></span>państwach <span class="_ _0"></span>Unii <span class="_ _3"></span>Europejskiej, <span class="_ _0"></span>do <span class="_ _3"></span>której <span class="_ _0"></span>należą </div><div class="t m0 x9 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">te <span class="_ _a"> </span>firmy <span class="_ _d"> </span>audytorskie, <span class="_ _a"> </span>nie <span class="_ _a"> </span>przekraczał <span class="_ _a"> </span>pięciu <span class="_ _a"> </span>lat, <span class="_ _a"> </span>zaś <span class="_ _d"> </span>kluczowy<span class="_ _1"></span> <span class="_ _a"> </span>biegły <span class="_ _d"> </span>rewident <span class="_ _a"> </span>nie </div><div class="t m0 x9 h7 y11 ff2 fs4 fc0 sc0 ls0 ws0">przeprowadzał <span class="_ _3"></span>badania <span class="_ _3"></span>usta<span class="_ _1"></span>wowego <span class="_ _3"></span>w <span class="_ _3"></span>Spółce <span class="_ _3"></span>przez <span class="_ _3"></span>okres <span class="_ _3"></span>dłuższy <span class="_ _3"></span>niż <span class="_ _3"></span>pięć <span class="_ _3"></span>lat <span class="_ _3"></span>(w <span class="_ _3"></span>takim </div><div class="t m0 x9 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">przypadku <span class="_ _3"></span>kluczowy <span class="_ _0"></span>biegły <span class="_ _3"></span>rewident <span class="_ _3"></span>może <span class="_ _3"></span>ponownie <span class="_ _0"></span>przeprowadzać <span class="_ _3"></span>badanie <span class="_ _3"></span>ustawowe<span class="_ _1"></span> </div><div class="t m0 x9 h7 y13 ff2 fs4 fc0 sc0 ls0 ws0">w <span class="_ _14"> </span>Spółce <span class="_ _14"> </span>po <span class="_ _14"> </span>upływie <span class="_ _14"> </span>co <span class="_ _14"> </span>najmniej <span class="_ _14"> </span>trzech <span class="_ _14"> </span>lat <span class="_ _14"> </span>od <span class="_ _14"> </span>zakończenia <span class="_ _14"> </span>ostatniego <span class="_ _14"> </span>badania </div><div class="t m0 x9 h7 y14 ff1 fs4 fc0 sc0 ls0 ws0">ustawowego);  </div><div class="t m0 x9 h7 y15 ff1 fs4 fc0 sc0 ls6 ws0">7)<span class="ls0"> <span class="_ _14"> </span><span class="ff2">Pierwsza <span class="_ _14"> </span>umowa <span class="_ _14"> </span>o <span class="_ _14"> </span>badanie <span class="_ _14"> </span>sprawozdania <span class="_ _d"> </span>finansowego <span class="_ _14"> </span>jest <span class="_ _14"> </span>zawierana <span class="_ _14"> </span>z <span class="_ _14"> </span>firmą </span></span></div><div class="t m0 x9 h7 y16 ff2 fs4 fc0 sc0 ls0 ws0">audytorską <span class="_ _3"></span>na <span class="_ _7"></span>okres <span class="_ _3"></span>nie <span class="_ _7"></span>krótszy <span class="_ _3"></span>niż <span class="_ _7"></span>dwa <span class="_ _3"></span>lata <span class="_ _7"></span>z <span class="_ _3"></span>możliwością <span class="_ _3"></span>pr<span class="_ _0"></span>zedłużenia <span class="_ _3"></span>na <span class="_ _3"></span>kolejne, <span class="_ _7"></span>co </div><div class="t m0 x9 h7 y17 ff2 fs4 fc0 sc0 ls0 ws0">najmniej <span class="_ _5"> </span>dwuletnie <span class="_ _5"> </span>okresy, <span class="_ _5"> </span>z <span class="_ _6"> </span>uwzględnie<span class="_ _1"></span>niem <span class="_ _5"> </span>wynikających <span class="_ _5"> </span>z <span class="_ _6"> </span>przepisów <span class="_ _5"> </span>prawa <span class="_ _5"> </span>zasad </div><div class="t m0 x9 h7 y18 ff2 fs4 fc0 sc0 ls0 ws0">rotacji firmy audytor<span class="_ _1"></span>skiej i kluczow<span class="_ _1"></span>ego biegłego rewident<span class="_ _1"></span>a. <span class="ff1"> </span></div><div class="t m0 x2 h7 y19 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 yd0 ff2 fs4 fc0 sc0 ls0 ws0">Główne <span class="_ _9"> </span>założenia <span class="_ _a"> </span>polityki <span class="_ _9"> </span>w <span class="_ _a"> </span>zakresie <span class="_ _9"> </span>świadczenia <span class="_ _9"> </span>dodatkowych <span class="_ _a"> </span>usług <span class="_ _9"> </span>niebędących </div><div class="t m0 x9 h7 yd1 ff2 fs4 fc0 sc0 ls0 ws0">badaniem, <span class="_ _7"></span>przez <span class="_ _8"></span>firmę <span class="_ _7"></span>audytorską, <span class="_ _7"></span>podmiot <span class="_ _8"></span>powiązany <span class="_ _7"></span>z <span class="_ _8"></span>firmą <span class="_ _7"></span>audytorską <span class="_ _8"></span>lub <span class="_ _7"></span>członka </div><div class="t m0 x9 h7 yd2 ff2 fs4 fc0 sc0 ls0 ws0">jego sieci są następuj<span class="_ _1"></span>ące:<span class="ff1"> </span></div><div class="t m0 x9 h7 yd3 ff2 fs4 fc0 sc0 ls0 ws0">1) <span class="_ _d"> </span>Biegły <span class="_ _d"> </span>rewident, <span class="_ _d"> </span>firma <span class="_ _d"> </span>audytorska, <span class="_ _d"> </span>przeprowadza<span class="_ _1"></span>jąca <span class="_ _d"> </span>ustawowe <span class="_ _d"> </span>badanie <span class="_ _d"> </span>Spółki, </div><div class="t m0 x9 h7 yd4 ff2 fs4 fc0 sc0 ls0 ws0">podmiot <span class="_ _4"> </span>powiązany <span class="_ _4"> </span>z <span class="_ _5"> </span>firmą<span class="_ _1"></span> <span class="_ _4"> </span>audytorska, <span class="_ _5"> </span>ani <span class="_ _8"> </span>żaden <span class="_ _5"> </span>z <span class="_ _4"> </span>członków <span class="_ _5"> </span>siec<span class="_ _1"></span>i, <span class="_ _4"> </span>do <span class="_ _5"> </span>której <span class="_ _4"> </span>należy </div><div class="t m0 x9 h7 yd5 ff2 fs4 fc0 sc0 ls0 ws0">biegły rewident lub firma audy<span class="_ _1"></span>torska, nie mogą świadczyć be<span class="_ _1"></span>zpośrednio ani pośrednio na </div><div class="t m0 x9 h7 yd6 ff2 fs4 fc0 sc0 ls0 ws0">rzecz <span class="_ _4"> </span>Spółki <span class="_ _5"> </span>do<span class="_ _1"></span>minującej <span class="_ _4"> </span>ani <span class="_ _4"> </span>jednostek <span class="_ _4"> </span>z <span class="_ _5"> </span>nią <span class="_ _4"> </span>powiązanych <span class="_ _8"> </span>z <span class="_ _5"> </span>Grupy <span class="_ _4"> </span><span class="ff1">k</span>apitałowej <span class="_ _8"> </span>Lena </div><div class="t m0 x9 h7 yd7 ff2 fs4 fc0 sc0 ls0 ws0">Lighting <span class="_ _1f"> </span>S.A. <span class="_ _1f"> </span>żadnych <span class="_ _1f"> </span>zabronionych <span class="_ _1f"> </span>usług <span class="_ _1f"> </span>niebę<span class="_ _1"></span>dących <span class="_ _1f"> </span>badaniem <span class="_ _1d"> </span>s<span class="_ _0"></span>prawozdań </div><div class="t m0 x9 h7 yd8 ff2 fs4 fc0 sc0 ls0 ws0">finansowych ani czy<span class="_ _1"></span>nnościami rew<span class="_ _1"></span>izji finansowej.<span class="ff1"> </span></div><div class="t m0 x9 h7 yd9 ff2 fs4 fc0 sc0 ls0 ws0">2) Us<span class="_ _0"></span>ługami zabronionym nie są <span class="_ _0"></span>usługi <span class="_ _0"></span>wskazane w <span class="_ _0"></span>art. 136 <span class="_ _0"></span>ust. <span class="_ _0"></span>2 ustawy z <span class="_ _0"></span>dnia <span class="_ _0"></span>11 maja </div><div class="t m0 x9 h7 yda ff2 fs4 fc0 sc0 ls0 ws0">2017 r. o biegłych <span class="_ _1"></span>rewidentac<span class="_ _1"></span>h, firmach audytorskic<span class="_ _1"></span>h oraz nadzorze public<span class="_ _1"></span>znym.<span class="ff1"> </span></div><div class="t m0 x9 h7 ydb ff2 fs4 fc0 sc0 ls0 ws0">3) <span class="_ _a"> </span>Świadczenie <span class="_ _9"> </span>usług, <span class="_ _a"> </span>o <span class="_ _a"> </span>których <span class="_ _9"> </span>mowa <span class="_ _a"> </span>w <span class="_ _a"> </span>pkt <span class="_ _a"> </span>2, <span class="_ _a"> </span>możliwe<span class="_ _1"></span> <span class="_ _a"> </span>jest <span class="_ _a"> </span>jedynie <span class="_ _a"> </span>w <span class="_ _a"> </span>zakre<span class="_ _1"></span>sie </div><div class="t m0 x9 h7 ydc ff2 fs4 fc0 sc0 ls0 ws0">niezwiąza<span class="_ _1"></span>nym <span class="_ _0"></span>z <span class="_ _3"></span>polityką <span class="_ _0"></span>po<span class="_ _0"></span>datkową <span class="_ _0"></span>Spółki, <span class="_ _3"></span>po <span class="_ _0"></span>przeprowadzeniu pr<span class="_ _0"></span>zez <span class="_ _0"></span>Komitet <span class="_ _3"></span>Audytu </div><div class="t m0 x9 h7 ydd ff2 fs4 fc0 sc0 ls0 ws0">oceny  zagrożeń  i  zabezpiec<span class="_ _1"></span>zeń  niezależności,  <span class="ff1">wymaga  to  zgody  Komitetu<span class="_ _1"></span>  Audytu  i </span></div><div class="t m0 x9 h7 yde ff2 fs4 fc0 sc0 ls0 ws0">wytycznyc<span class="_ _1"></span>h w zakresie świadczonej u<span class="_ _1"></span>sługi.<span class="ff1"> </span></div><div class="t m0 x9 h7 ydf ff2 fs4 fc0 sc0 ls0 ws0">4) Zarząd <span class="_ _0"></span>informuje Komitet Audytu <span class="_ _0"></span>każdorazowo o <span class="_ _0"></span>wykony<span class="_ _1"></span>waniu usług <span class="_ _0"></span>wymienionyc<span class="_ _1"></span>h </div><div class="t m0 x9 h7 ye0 ff2 fs4 fc0 sc0 ls0 ws0">w ust. 3 przez firmę a<span class="_ _1"></span>udytorską, podmi<span class="_ _1"></span>ot z nią powiązan<span class="_ _1"></span>y lub członka jego siec<span class="_ _1"></span>i.<span class="ff1"> </span></div><div class="t m0 x9 h7 y24a ff2 fs4 fc0 sc0 ls0 ws0">Rekomendacja <span class="_ _11"> </span>dotycząc<span class="_ _1"></span>a <span class="_ _11"> </span>wyboru <span class="_ _11"> </span>firmy <span class="_ _11"> </span>audytorskiej <span class="_ _11"> </span>do <span class="_ _11"> </span>przeprowadzenia <span class="_ _11"> </span>badania </div><div class="t m0 x9 h7 y24b ff2 fs4 fc0 sc0 ls0 ws0">sprawozdania finansowe<span class="_ _1"></span>go emitenta s<span class="_ _1"></span>pełniała obowiąz<span class="_ _1"></span>ujące warunki.<span class="ff1"> </span></div><div class="t m0 x9 h7 y24c ff2 fs4 fc0 sc0 ls0 ws0">W przypadkach, w <span class="_ _0"></span>których wybór firmy audytorskiej nie <span class="_ _0"></span>dotyczył przedłużenia umowy o </div><div class="t m0 x9 h7 y24d ff2 fs4 fc0 sc0 ls0 ws0">badanie <span class="_ _0"></span>sprawozdania <span class="_ _0"></span>finansowego, <span class="_ _0"></span>rekomendacja<span class="_ _1"></span> <span class="_ _3"></span>ta <span class="_ _0"></span>została <span class="_ _0"></span>sporządzona <span class="_ _0"></span>w <span class="_ _0"></span>następstwie </div><div class="t m0 x9 h7 y24e ff2 fs4 fc0 sc0 ls0 ws0">zorganizowanej przez<span class="_ _1"></span> emitenta procedu<span class="_ _1"></span>ry wyboru spełni<span class="_ _1"></span>ającej obowią<span class="_ _1"></span>zujące kryteria.<span class="ff1"> </span></div><div class="t m0 x2 h7 y24f ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x9 h7 y250 ff2 fs4 fc0 sc0 ls0 ws0">Liczba posiedzeń <span class="_ _1"></span>Rady Nadzorcze<span class="_ _1"></span>j i Komitetu Audytu<span class="ff1"> S</span>półki do<span class="_ _1"></span>minującej<span class="ff1">. </span></div><div class="t m0 x9 h7 y251 ff1 fs4 fc0 sc0 ls0 ws0">W roku 2023 <span class="ff2">liczba odbytyc<span class="_ _1"></span>h posiedzeń k<span class="_ _1"></span>omitetu audyt<span class="_ _1"></span>u i rady nadzorczej w<span class="_ _1"></span>ynosiła:<span class="ff1"> </span></span></div><div class="t m0 x9 h7 y252 ff1 fs4 fc0 sc0 ls0 ws0">Komitet Audytu:<span class="_ _1"></span> <span class="_ _22"> </span>2 posiedzenia  </div><div class="t m0 x9 h7 y253 ff1 fs4 fc0 sc0 ls0 ws0">Rada Nadzorcza: <span class="_ _1"></span> <span class="_ _23"> </span><span class="ff2">6 posiedzeń</span> </div><div class="t m0 x9 h7 y254 ff2 fs4 fc0 sc0 ls0 ws0">Rada Nadzorcza w 20<span class="_ _1"></span>23 roku podjęła 1<span class="_ _1"></span>2 uchwał z czego<span class="_ _1"></span> 0 w trybie obiegow<span class="_ _1"></span>ym<span class="ff1">. </span></div><div class="t m0 x8 h7 y255 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y256 ff1 fs4 fc0 sc0 ls6 ws0">31.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Wszelkie <span class="_ _4"> </span>umowy <span class="_ _5"> </span>zaw<span class="_ _1"></span>arte <span class="_ _5"> </span>między <span class="_ _4"> </span>emitentem<span class="ff1">, <span class="_ _5"> </span></span>a <span class="_ _4"> </span>os<span class="_ _0"></span>obami <span class="_ _4"> </span>zarządzającymi, <span class="_ _4"> </span>przewidujące </span></span></div><div class="t m0 x8 h7 y257 ff2 fs4 fc0 sc0 ls0 ws0">rekompensatę w przypadku ich rezygnacji lub <span class="_ _0"></span>zwolnienia z zajmowanego stanowiska bez </div><div class="t m0 x8 h7 y258 ff2 fs4 fc0 sc0 ls0 ws0">ważnej <span class="_ _0"></span>przyczyny <span class="_ _3"></span>lub <span class="_ _3"></span>gdy <span class="_ _0"></span>ich <span class="_ _3"></span>odwołanie <span class="_ _3"></span>lub <span class="_ _3"></span>zwolnienie<span class="_ _1"></span> <span class="_ _3"></span>następuje <span class="_ _3"></span>z <span class="_ _0"></span>powodu <span class="_ _3"></span>połączenia<span class="_ _1"></span> </div><div class="t m0 x8 h7 y259 ff2 fs4 fc0 sc0 ls0 ws0">emitenta przez przejęc<span class="_ _1"></span>ie.<span class="ff1"> </span></div><div class="t m0 x7 h7 y25a ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y25b ff2 fs4 fc0 sc0 ls0 ws0">Nie <span class="_ _8"></span>zostały <span class="_ _8"></span>zaw<span class="_ _1"></span>arte <span class="_ _8"></span>żadne <span class="_ _8"></span>umowy<span class="_ _1"></span> <span class="_ _8"></span>pomiędzy <span class="_ _8"></span>Emitente<span class="_ _1"></span>m<span class="ff1">, <span class="_ _8"></span></span>a <span class="_ _8"></span>osobami <span class="_ _8"></span>zarządzają<span class="_ _1"></span>cymi <span class="_ _8"></span>w </div><div class="t m0 x8 h7 y25c ff1 fs4 fc0 sc0 ls0 ws0">ww. zakresie. </div></div></div><div class="pi" ></div></div><div id="pf13" class="pf w0 h0" ><div class="pc pc13 w0 h0"><img class="bi x0 y25d w1 h35" alt="" src="data:image/png;base64,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"/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">19<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h8 y6 ff1 fs4 fc0 sc0 ls6 ws0">32.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Informacje <span class="_ _11"> </span>o <span class="_ _11"> </span>wszelkich <span class="_ _11"> </span>zobowiązania<span class="_ _1"></span>ch <span class="_ _11"> </span>wynikających <span class="_ _11"> </span>z <span class="_ _11"> </span>emerytur <span class="_ _11"> </span>i <span class="_ _11"> </span>świadczeń <span class="_ _11"> </span>o </span></span></div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">podobnym <span class="_ _9"> </span>charakterze <span class="_ _9"> </span>dla <span class="_ _a"> </span>byłych <span class="_ _9"> </span>osób <span class="_ _a"> </span>zarządzający<span class="_ _1"></span>ch, <span class="_ _a"> </span>nadzorującyc<span class="_ _1"></span>h <span class="_ _a"> </span>albo <span class="_ _9"> </span>byłych </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">członków <span class="_ _3"></span>or<span class="_ _0"></span>ganów <span class="_ _7"></span>adminis<span class="_ _1"></span>trujących <span class="_ _3"></span>or<span class="_ _0"></span>az <span class="_ _7"></span>o <span class="_ _7"></span>zobowiązaniach <span class="_ _3"></span>zaciągniętych <span class="_ _3"></span>w <span class="_ _7"></span>związku <span class="_ _7"></span>z </div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">tymi emeryturami, z<span class="_ _1"></span>e wskazaniem kw<span class="_ _1"></span>oty ogółem dla każde<span class="_ _1"></span>j kategorii organu<span class="ff1">. </span></div><div class="t m0 x8 h7 ya ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 yb ff2 fs4 fc0 sc0 ls0 ws0">W <span class="_ _9"> </span>spół<span class="ff1">kach <span class="_ _9"> </span>Grupy <span class="_ _9"> </span>k</span>apitałowe<span class="_ _1"></span>j <span class="_ _9"> </span>nie <span class="_ _9"> </span>występują <span class="_ _9"> </span>tego  r<span class="_ _0"></span>odzaju <span class="_ _9"> </span>zobowiązania<span class="ff1">  </span>na <span class="_ _9"> </span>d<span class="_ _0"></span>zień </div><div class="t m0 x8 h7 yc ff1 fs4 fc0 sc0 ls6 ws0">31.12.202<span class="ls0">3 r. </span></div><div class="t m0 x8 h7 yd ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 ye ff1 fs4 fc0 sc0 ls6 ws0">33.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Wartość <span class="_ _7"></span>wynagrodzeń, <span class="_ _8"></span>nagród <span class="_ _7"></span>i <span class="_ _8"></span>korzyści, <span class="_ _7"></span>w <span class="_ _8"></span>tym <span class="_ _7"></span>programów <span class="_ _8"></span>dla <span class="_ _7"></span>os<span class="_ _0"></span>ób <span class="_ _8"></span>zarzą<span class="_ _1"></span>dzających <span class="_ _7"></span>i </span></span></div><div class="t m0 x8 h7 yf ff2 fs4 fc0 sc0 ls0 ws0">nadzorujących.<span class="ff1"> </span></div><div class="t m0 x8 h7 y10 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x8 h7 y11 ff1 fs4 fc0 sc0 ls0 ws0"> </div></div><div class="c xa y25e w2e h36"><div class="t m0 x68 ha y25f ff3 fs2 fc0 sc0 ls1d ws0">Wyszczególnie<span class="_ _0"></span>nie wynagrodze<span class="_ _0"></span>ń, nag<span class="_ _0"></span>ród i </div><div class="t m0 x68 ha y219 ff3 fs2 fc0 sc0 ls0 ws0">korzyści bez programów motywacyjnych (w zł) </div><div class="t m0 x68 ha y21a ff3 fs2 fc0 sc0 ls0 ws0">na rzecz Zarządu i Rady Nadzorczej Spółki </div><div class="t m0 x68 ha ya7 ff3 fs2 fc0 sc0 ls0 ws0">dominującej Lena Lighting S.A.<span class="ff4"> </span></div></div><div class="c x69 y25e w2f h36"><div class="t m0 x6a ha y260 ff4 fs2 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x6b y25e w30 h36"><div class="t m0 x6a ha y260 ff4 fs2 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xa y261 w2e h37"><div class="t m0 x68 ha y87 ff3 fs2 fc0 sc0 ls0 ws0">Wynagrodzenia Zarządu<span class="ff4"> </span></div></div><div class="c x69 y261 w2f h37"><div class="t m0 x48 ha y87 ff4 fs2 fc0 sc0 ls0 ws0">1 <span class="lsd">829</span> 822,25 </div></div><div class="c x6b y261 w30 h37"><div class="t m0 x13 ha y87 ff4 fs2 fc0 sc0 ls0 ws0">1 511 438,94 </div></div><div class="c xa y262 w2e h38"><div class="t m0 x68 h5 y263 ff2 fs2 fc0 sc0 ls0 ws0">Włodzimierz Lesiński –<span class="ff1"> </span>Prezes Zarządu<span class="ff1"> </span></div></div><div class="c x66 y262 w31 h38"><div class="t m0 x48 h5 y263 ff1 fs2 fc0 sc0 ls0 ws0">1 <span class="lsd">219</span> 110,98 </div></div><div class="c x6b y262 w30 h38"><div class="t m0 x48 h5 y263 ff1 fs2 fc0 sc0 ls0 ws0">1 070 502,69 </div></div><div class="c xa y264 w2e h21"><div class="t m0 x68 h5 y44 ff2 fs2 fc0 sc0 ls0 ws0">Tomasz Wencławek –<span class="ff1"> </span>Członek Zarządu<span class="ff1"> </span></div></div><div class="c x66 y264 w31 h21"><div class="t m0 x22 h5 y44 ff1 fs2 fc0 sc0 lsd ws0">610<span class="ls0"> 711,27 </span></div></div><div class="c x6b y264 w30 h21"><div class="t m0 x48 h5 y44 ff1 fs2 fc0 sc0 ls1 ws0">  <span class="ls0">440 936,25   </span></div></div><div class="c xa yd0 w2e h30"><div class="t m0 x68 ha y212 ff4 fs2 fc0 sc0 ls0 ws0">Wynagrodzenia Rady Nadzorczej </div></div><div class="c x69 yd0 w2f h30"><div class="t m0 x24 ha y212 ff4 fs2 fc0 sc0 ls0 ws0">78 066,20 </div></div><div class="c x6b yd0 w30 h30"><div class="t m0 x6c ha y212 ff4 fs2 fc0 sc0 lsd ws0">57<span class="ls0"> 649,17 </span></div></div><div class="c xa y265 w2e h30"><div class="t m0 x68 h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">Andrzej Tomaszewski <span class="ff2">–</span> <span class="ff2">Przewodniczący Rady </span></div><div class="t m0 x68 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">Nadzorczej  </div></div><div class="c x66 y265 w31 h30"><div class="t m0 x6c h5 y214 ff1 fs2 fc0 sc0 lsd ws0">24<span class="ls0"> 000,00 </span></div></div><div class="c x6b y265 w30 h30"><div class="t m0 x24 h5 y214 ff1 fs2 fc0 sc0 lsd ws0">17<span class="ls0"> 000,00 </span></div></div><div class="c xa y266 w2e h39"><div class="t m0 x68 h5 ya7 ff2 fs2 fc0 sc0 ls0 ws0">Jakub Byliński –<span class="ff1"> </span>Członek Rady Nadzorczej<span class="ff1"> </span></div></div><div class="c x66 y266 w31 h39"><div class="t m0 x6c h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">14 210,00 </div></div><div class="c x6b y266 w30 h39"><div class="t m0 x24 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">10 635,00 </div></div><div class="c xa y267 w2e h4"><div class="t m0 x68 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">Jacek Tomaszewski <span class="ff2">–</span> <span class="ff2">Członek Rady Nadzorczej </span> </div></div><div class="c x66 y267 w31 h4"><div class="t m0 x6c h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">14 201,20 </div></div><div class="c x6b y267 w30 h4"><div class="t m0 x10 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">8 605,00 </div></div><div class="c xa y268 w2e h30"><div class="t m0 x68 h5 y210 ff2 fs2 fc0 sc0 ls0 ws0">Michał Deiksler <span class="ff1">-</span>Członek Rady Nadzorczej do </div><div class="t m0 x68 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">10.06.2022 r. </div></div><div class="c x66 y268 w31 h30"><div class="t m0 x0 h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6b y268 w30 h30"><div class="t m0 x10 h5 y214 ff1 fs2 fc0 sc0 ls0 ws0">5 249,17 </div></div><div class="c xa y269 w2e h39"><div class="t m0 x68 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">Wiktor Andraszak <span class="ff2">–</span> <span class="ff2">Członek Rady Nadzorczej </span> </div></div><div class="c x66 y269 w31 h39"><div class="t m0 x6c h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">13 520,00 </div></div><div class="c x6b y269 w30 h39"><div class="t m0 x24 h5 ya7 ff1 fs2 fc0 sc0 lsd ws0">10<span class="ls0"> 860,00 </span></div></div><div class="c xa y26a w2e h3a"><div class="t m0 x68 h5 y26b ff2 fs2 fc0 sc0 ls0 ws0">Łukasz Tomkiewicz –<span class="ff1"> </span>Członek Rady Nadzorczej od </div><div class="t m0 x68 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">13.06.2022 r. </div></div><div class="c x66 y26a w31 h3a"><div class="t m0 x6c h5 y26c ff1 fs2 fc0 sc0 lsd ws0">12<span class="ls0"> 135,00 </span></div></div><div class="c x6b y26a w30 h3a"><div class="t m0 x10 h5 y26c ff1 fs2 fc0 sc0 ls0 ws0">5 300,00 </div></div><div class="c xa y26d w2e h39"><div class="t m0 x68 ha ya7 ff4 fs2 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x69 y26d w2f h39"><div class="t m0 x48 ha ya7 ff4 fs2 fc0 sc0 ls0 ws0">1 <span class="lsd">90</span>7 888,45 </div></div><div class="c x6b y26d w30 h39"><div class="t m0 x13 ha ya7 ff4 fs2 fc0 sc0 ls0 ws0">1 <span class="lsd">569</span> 088,11 </div></div><div class="c x1 y1 w2 h0"><div class="t m0 x7 h8 y26e ff1 fs4 fc0 sc0 ls6 ws0">34.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff1"> </span></span></div></div><div class="c xa y26f w2e h3b"><div class="t m0 xd ha y270 ff3 fs2 fc0 sc0 ls1d ws0">Wyszczególnie<span class="_ _0"></span>nie posiadanyc<span class="_ _0"></span>h akcj<span class="_ _0"></span>i Spółki </div><div class="t m0 xd ha y271 ff3 fs2 fc0 sc0 ls0 ws0">dominującej Lena Lighting S.A.<span class="ff4"> </span></div></div><div class="c x69 y26f w32 h3b"><div class="t m0 x39 ha y272 ff4 fs2 fc0 sc0 ls0 ws0">23.04.2024 </div></div><div class="c x6d y26f w33 h3b"><div class="t m0 x45 ha y272 ff4 fs2 fc0 sc0 ls0 ws0">31.12.2023 </div></div><div class="c x5f y26f w34 h3b"><div class="t m0 x45 ha y272 ff4 fs2 fc0 sc0 ls0 ws0">31.12.2022 </div></div><div class="c xa y273 w2e h3c"><div class="t m0 xd ha y274 ff3 fs2 fc0 sc0 ls0 ws0">Zarząd<span class="ff4"> </span></div></div><div class="c x69 y273 w32 h3c"><div class="t m0 x45 ha yea ff4 fs2 fc0 sc0 ls1e ws0">14<span class="ls0"> 855 339 </span></div></div><div class="c x6d y273 w33 h3c"><div class="t m0 x45 ha yea ff4 fs2 fc0 sc0 ls1e ws0">14<span class="ls0"> 855 339 </span></div></div><div class="c x5f y273 w34 h3c"><div class="t m0 x45 ha yea ff4 fs2 fc0 sc0 ls1e ws0">14<span class="ls0"> 855 339 </span></div></div><div class="c xa y23e w2e h3d"><div class="t m0 xd h5 y275 ff2 fs2 fc0 sc0 ls0 ws0">Włodzimierz Lesiński –<span class="ff1"> </span>Prezes Zarządu<span class="ff1"> </span></div></div><div class="c x69 y23e w32 h3d"><div class="t m0 x39 h5 y276 ff1 fs2 fc0 sc0 lsd ws0">14<span class="ls0"> 855 339<span class="ff4"> </span></span></div></div><div class="c x6d y23e w33 h3d"><div class="t m0 x39 h5 y276 ff1 fs2 fc0 sc0 lsd ws0">14<span class="ls0"> 855 339<span class="ff4"> </span></span></div></div><div class="c x5f y23e w34 h3d"><div class="t m0 x6e h5 y276 ff1 fs2 fc0 sc0 lsd ws0">14<span class="ls0"> 855 339<span class="ff4"> </span></span></div></div><div class="c xa y277 w2e h3e"><div class="t m0 xd h5 y278 ff2 fs2 fc0 sc0 ls0 ws0">Tomasz Wencławek –<span class="ff1"> </span>Członek Zarządu<span class="ff1"> </span></div></div><div class="c x69 y277 w32 h3e"><div class="t m0 x48 h5 y279 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y277 w33 h3e"><div class="t m0 x48 h5 y279 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y277 w34 h3e"><div class="t m0 x48 h5 y279 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y27a w2e h3f"><div class="t m0 xd ha y214 ff4 fs2 fc0 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x69 y27a w32 h3f"><div class="t m0 x48 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y27a w33 h3f"><div class="t m0 x48 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y27a w34 h3f"><div class="t m0 x48 h5 y83 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y1bf w2e h30"><div class="t m0 x68 h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">Andrzej Tomaszewski <span class="ff2">–</span> <span class="ff2">Przewodniczący Rady </span></div><div class="t m0 x68 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">Nadzorczej  </div></div><div class="c x69 y1bf w32 h30"><div class="t m0 x48 h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y1bf w33 h30"><div class="t m0 x48 h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y1bf w34 h30"><div class="t m0 x48 h5 y210 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y27b w2e h15"><div class="t m0 x68 h5 y87 ff2 fs2 fc0 sc0 ls0 ws0">Jakub Byliński –<span class="ff1"> </span>Członek Rady Nadzorczej<span class="ff1"> </span></div></div><div class="c x69 y27b w32 h15"><div class="t m0 x48 h5 y27c ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y27b w33 h15"><div class="t m0 x48 h5 y27c ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y27b w34 h15"><div class="t m0 x48 h5 y27c ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y27d w2e h39"><div class="t m0 x68 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">Jacek Tomaszewski <span class="ff2">–</span> <span class="ff2">Członek Rady Nadzorczej </span> </div></div><div class="c x69 y27d w32 h39"><div class="t m0 x48 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y27d w33 h39"><div class="t m0 x48 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y27d w34 h39"><div class="t m0 x48 h5 ya7 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y242 w2e h4"><div class="t m0 x68 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">Wiktor Andraszak <span class="ff2">–</span> <span class="ff2">Członek Rady Nadzorczej </span> </div></div><div class="c x69 y242 w32 h4"><div class="t m0 x48 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y242 w33 h4"><div class="t m0 x48 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y242 w34 h4"><div class="t m0 x48 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y27e w2e h4"><div class="t m0 x68 h5 y5 ff2 fs2 fc0 sc0 ls0 ws0">Łukasz Tomkiewicz –<span class="ff1"> </span>Członek Rady Nadzorczej<span class="ff1"> </span></div></div><div class="c x69 y27e w32 h4"><div class="t m0 x48 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x6d y27e w33 h4"><div class="t m0 x48 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c x5f y27e w34 h4"><div class="t m0 x48 h5 y5 ff1 fs2 fc0 sc0 ls0 ws0">- </div></div><div class="c xa y27f w2e h39"><div class="t m0 xd ha ya7 ff4 fs2 fc0 sc0 ls0 ws0">Razem </div></div><div class="c x69 y27f w35 h39"><div class="t m0 x6e ha ya7 ff4 fs2 fc0 sc0 ls1e ws0">14<span class="ls0"> 855 339 </span></div></div><div class="c x6d y27f w36 h39"><div class="t m0 x39 ha ya7 ff4 fs2 fc0 sc0 ls1e ws0">14<span class="ls0"> 855 339 </span></div></div><div class="c x5f y27f w37 h39"><div class="t m0 x39 ha ya7 ff4 fs2 fc0 sc0 ls1e ws0">14<span class="ls0"> 855 339 </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y280 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y281 ff1 fs4 fc0 sc0 ls6 ws0">35.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Zarząd<span class="ff1"> <span class="_ _10"> </span>S</span>półki <span class="_ _10"> </span>dominujące<span class="_ _1"></span>j<span class="ff1"> <span class="_ _10"> </span></span>oś<span class="_ _0"></span>wiadcza, <span class="_ _f"> </span>że <span class="_ _10"> </span>wedle <span class="_ _10"> </span><span class="ff1">wiedzy <span class="_ _10"> </span>roczne <span class="_ _10"> </span>s<span class="_ _0"></span>konsolido<span class="_ _1"></span>wane </span></span></span></div><div class="t m0 x8 h7 y282 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdanie <span class="_ _19"> </span>finansowe <span class="_ _19"> </span>i <span class="_ _19"> </span>dane <span class="_ _19"> </span>porównywalne <span class="_ _19"> </span>zostały <span class="_ _19"> </span>sporządzone <span class="_ _19"> </span>zgodnie <span class="_ _19"> </span>z </div><div class="t m0 x8 h7 y283 ff2 fs4 fc0 sc0 ls0 ws0">obowiązującymi <span class="_ _6"> </span>zasadami  rachunkow<span class="_ _1"></span>ości  oraz  odzwie<span class="_ _1"></span>rciedlają  w  sposób  p<span class="_ _1"></span>rawdziwy, </div><div class="t m0 x8 h7 y284 ff2 fs4 fc0 sc0 ls0 ws0">rzetelny, <span class="_ _0"></span>jasny <span class="_ _0"></span>s<span class="_ _0"></span>ytuacje <span class="_ _0"></span>majątkową <span class="_ _0"></span>i <span class="_ _3"></span>finansową <span class="_ _0"></span><span class="ff1">Gr<span class="_ _0"></span>upy <span class="_ _0"></span>k</span>apitałowej <span class="_ _0"></span>Lena <span class="_ _3"></span>Lighting <span class="_ _0"></span><span class="ff1">oraz <span class="_ _3"></span>jej </span></div><div class="t m0 x8 h7 y285 ff2 fs4 fc0 sc0 ls0 ws0">wynik <span class="_ _b"> </span>finansowy. <span class="_ _b"> </span>Zarząd <span class="_ _14"> </span>oś<span class="_ _0"></span>wiadcza <span class="_ _14"> </span>również, <span class="_ _b"> </span>że <span class="_ _11"> </span>roczne <span class="_ _14"> </span>s<span class="_ _0"></span>prawozdanie <span class="_ _14"> </span>zarządu <span class="_ _b"> </span>z </div><div class="t m0 x8 h7 y286 ff2 fs4 fc0 sc0 ls0 ws0">działalności <span class="_ _a"> </span><span class="ff1">Grupy <span class="_ _a"> </span>k</span>apitałow<span class="_ _1"></span>ej <span class="_ _a"> </span>zawiera <span class="_ _a"> </span>prawdziwy<span class="_ _1"></span> <span class="_ _a"> </span>obr<span class="_ _0"></span>az <span class="_ _a"> </span>rozwoju <span class="_ _a"> </span>i <span class="_ _a"> </span>osiągnięć <span class="_ _a"> </span>oraz </div><div class="t m0 x8 h7 y287 ff1 fs4 fc0 sc0 ls0 ws0">sytuacji E<span class="ff2">mitenta, w tym <span class="_ _1"></span>opis podstaw<span class="_ _1"></span>owych zagrożeń i <span class="_ _1"></span>ryzyka.<span class="ff1"> </span></span></div><div class="t m0 x7 h7 y288 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y289 ff1 fs4 fc0 sc0 ls6 ws0">36.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff2">Zarząd<span class="ff1">  S</span>półki  dominującej  oświadcza  również,  że  <span class="ff1">podmiot  uprawniony  do  badania </span></span></span></div><div class="t m0 x8 h7 y28a ff1 fs4 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _5"> </span>finansowego, <span class="_ _6"> </span>(B-think  A<span class="_ _1"></span>udit <span class="_ _6"> </span>Sp.  z<span class="_ _1"></span> <span class="_ _6"> </span>o.o.) <span class="_ _6"> </span><span class="ff2">dokonujący <span class="_ _5"> </span></span>badania  rocz<span class="_ _1"></span>nego </div></div></div><div class="pi" ></div></div><div id="pf14" class="pf w0 h0" ><div class="pc pc14 w0 h0"><img class="bi x0 yf7 w1 h1e" alt="" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA0QAAAABCAIAAABxBvk7AAAACXBIWXMAABYlAAAWJQFJUiTwAAAAGUlEQVRIx+3BAQ0AAADCoPdPbQ43oAAAuDUJzQABkb4ROwAAAABJRU5ErkJggg=="/><div class="c x1 y1 w2 h0"><div class="t m0 x2 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Sprawo<span class="ff2">zdanie Zar<span class="_ _0"></span>ządu z działalności<span class="_ _0"></span></span><span class="ls1">                     <span class="_ _1"></span>                  <span class="_ _1"></span>          <span class="_ _1"></span>      <span class="ls0">Grupa k<span class="ff2">apitałowa </span><span class="ls2">Le</span>na Lighting <span class="_ _0"></span> </span></span></div><div class="t m0 x2 h3 y3 ff1 fs1 fc0 sc0 ls0 ws0"> </div></div><div class="c x57 y4 w27 h4"><div class="t m0 x1 h5 y5 ff1 fs2 fc0 sc0 lsd ws0">20<span class="ls0"> </span></div></div><div class="c x1 y1 w2 h0"><div class="t m0 x8 h7 y6 ff1 fs4 fc0 sc0 ls0 ws0">sprawozdania  fina<span class="_ _1"></span>nsowego  z<span class="_ _1"></span>a  okres  od  1 <span class="_ _6"> </span>stycznia  do  31  grudnia  <span class="ls6">20</span>23  <span class="ff2">roku <span class="_ _6"> </span>został </span></div><div class="t m0 x8 h7 y7 ff2 fs4 fc0 sc0 ls0 ws0">wybrany <span class="_ _d"> </span>zgodnie <span class="_ _d"> </span>z <span class="_ _14"> </span>przepisami <span class="_ _d"> </span>prawa <span class="_ _d"> </span>oraz <span class="_ _d"> </span>że <span class="_ _14"> </span>podmiot <span class="_ _d"> </span>ten <span class="_ _d"> </span>oraz <span class="_ _14"> </span>biegli <span class="_ _d"> </span>rewidenci </div><div class="t m0 x8 h7 y8 ff2 fs4 fc0 sc0 ls0 ws0">dokonujący <span class="_ _5"> </span>badania <span class="_ _6"> </span>tego <span class="_ _6"> </span>sprawozdania<span class="_ _1"></span> <span class="_ _6"> </span>spełniali <span class="_ _5"> </span>warunki <span class="_ _6"> </span>do <span class="_ _6"> </span>wyrażenia <span class="_ _5"> </span>bezstronnej <span class="_ _5"> </span>i </div><div class="t m0 x8 h7 y9 ff2 fs4 fc0 sc0 ls0 ws0">niezależnej <span class="_ _1f"> </span>opinii <span class="_ _1f"> </span>o <span class="_ _18"> </span>badany<span class="_ _1"></span>m <span class="_ _1f"> </span>r<span class="_ _0"></span>ocznym <span class="_ _1f"> </span>sprawozdaniu <span class="_ _1f"> </span>finansowym, <span class="_ _1f"> </span>zgodnie <span class="_ _1f"> </span>z </div><div class="t m0 x8 h7 ya ff2 fs4 fc0 sc0 ls0 ws0">obowiązującymi prze<span class="_ _1"></span>pisami i normami zawod<span class="_ _1"></span>owymi.<span class="ff1"> </span></div><div class="t m0 x2 h7 yb ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 yc ff1 fs4 fc0 sc0 ls6 ws0">37.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff1">W <span class="_ _3"></span>2023 <span class="_ _0"></span>r. <span class="_ _3"></span>podmiot <span class="_ _3"></span>uprawniony <span class="_ _3"></span>do <span class="_ _0"></span>badania <span class="_ _3"></span>sprawozdania <span class="_ _0"></span>finansowego <span class="_ _3"></span>jednostkowego <span class="_ _0"></span>i </span></span></div><div class="t m0 x8 h7 yd ff2 fs4 fc0 sc0 ls0 ws0">skonsolidowanego <span class="_ _9"> </span>został <span class="_ _9"> </span>wybrany <span class="_ _a"> </span>na <span class="_ _9"> </span>podstawie <span class="_ _a"> </span>Uchwały <span class="_ _9"> </span>Rady <span class="_ _a"> </span>Nadzorczej <span class="_ _9"> </span>z <span class="_ _a"> </span>dnia </div><div class="t m0 x8 h7 ye ff2 fs4 fc0 sc0 ls6 ws0">08.06.2022 r<span class="_ _0"></span>. na <span class="_ _0"></span>okres <span class="_ _0"></span>dwóch lat <span class="_ _0"></span>(2022 <span class="_ _0"></span>i 2023). <span class="_ _3"></span><span class="ls0">Umowę<span class="_ _1"></span> zawarto w <span class="_ _0"></span>dniu <span class="_ _0"></span>13 czerwca 2022 </span></div><div class="t m0 x8 h7 yf ff1 fs4 fc0 sc0 ls0 ws0">roku.  W<span class="_ _1"></span>ynagrodzenie<span class="_ _1"></span>  pod<span class="_ _1"></span>miotu <span class="_ _6"> </span>(B-think <span class="_ _6"> </span>Audit <span class="_ _5"> </span>Sp. <span class="_ _6"> </span>z  o.o.) <span class="_ _5"> </span>za  bada<span class="_ _1"></span>nie <span class="_ _5"> </span>s<span class="_ _0"></span>prawozdania<span class="_ _1"></span> </div><div class="t m0 x8 h7 y10 ff2 fs4 fc0 sc0 ls0 ws0">finansowego <span class="_ _7"></span>jednostkowego <span class="_ _7"></span>i <span class="_ _8"></span>skonsolidowanego <span class="_ _7"></span>wraz <span class="_ _8"></span>z <span class="_ _7"></span>wydaniem <span class="_ _7"></span>opinii <span class="_ _8"></span>i <span class="_ _8"></span>przeglądem </div><div class="t m0 x8 h7 y11 ff2 fs4 fc0 sc0 ls0 ws0">śródrocznym  sprawozda<span class="_ _1"></span>nia  za  2023  rok  wynosi:  130  tys.  z<span class="_ _1"></span>łotych  netto  (w  tym:  za </div><div class="t m0 x8 h7 y12 ff2 fs4 fc0 sc0 ls0 ws0">przegląd <span class="_ _0"></span>ś<span class="_ _0"></span>ródroczny <span class="_ _0"></span>jednostkowy<span class="_ _1"></span> <span class="_ _3"></span>i <span class="_ _3"></span>skonsolidowa<span class="_ _1"></span>ny <span class="_ _3"></span>spraw<span class="_ _1"></span>ozdania: <span class="_ _3"></span>38 <span class="_ _0"></span>tys. <span class="_ _3"></span>złotych <span class="_ _3"></span>netto, </div><div class="t m0 x8 h7 y13 ff2 fs4 fc0 sc0 ls0 ws0">za <span class="_ _6"> </span>badanie <span class="_ _6"> </span>rocznego <span class="_ _5"> </span>sprawozdania: <span class="_ _6"> </span>78 <span class="_ _6"> </span>tys. <span class="_ _6"> </span>złotych <span class="_ _6"> </span>netto, <span class="_ _6"> </span>ocenę <span class="_ _5"> </span>sprawozdania <span class="_ _6"> </span>Rady </div><div class="t m0 x8 h7 y14 ff2 fs4 fc0 sc0 ls0 ws0">Nadzorczej <span class="_ _4"> </span>o <span class="_ _5"> </span>wynagrodzenia<span class="_ _1"></span>ch <span class="_ _5"> </span>6 <span class="_ _4"> </span>tys. <span class="_ _5"> </span>złotych <span class="_ _4"> </span>netto, <span class="_ _5"> </span>ocenę <span class="_ _4"> </span>taksonomii <span class="_ _5"> </span>8 <span class="_ _4"> </span>tys. <span class="_ _5"> </span>złotych </div><div class="t m0 x8 h7 y15 ff1 fs4 fc0 sc0 ls0 ws0">netto).  </div><div class="t m0 x8 h7 y16 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x7 h8 y28b ff1 fs4 fc0 sc0 ls6 ws0">38.<span class="ff5 ls0"> <span class="_ _4"></span><span class="ff1">W <span class="_ _3"></span>2022 <span class="_ _0"></span>r. <span class="_ _3"></span>podmiot <span class="_ _3"></span>uprawniony <span class="_ _3"></span>do <span class="_ _0"></span>badania <span class="_ _3"></span>sprawozdania <span class="_ _0"></span>finansowego <span class="_ _3"></span>jednostkowego <span class="_ _0"></span>i </span></span></div><div class="t m0 x8 h7 y28c ff2 fs4 fc0 sc0 ls0 ws0">skonsolidowanego <span class="_ _9"> </span>został <span class="_ _9"> </span>wybrany <span class="_ _a"> </span>na <span class="_ _9"> </span>podstawie <span class="_ _a"> </span>Uchwały <span class="_ _9"> </span>Rady <span class="_ _a"> </span>Nadzorczej <span class="_ _9"> </span>z <span class="_ _a"> </span>dnia </div><div class="t m0 x8 h7 y28d ff2 fs4 fc0 sc0 ls6 ws0">08.06.2022 r<span class="_ _0"></span>. na <span class="_ _0"></span>okres <span class="_ _0"></span>dwóch lat <span class="_ _0"></span>(2022 <span class="_ _0"></span>i 2023). <span class="_ _3"></span><span class="ls0">Umowę<span class="_ _1"></span> zawarto w <span class="_ _0"></span>dniu <span class="_ _0"></span>13 czerwca 2022 </span></div><div class="t m0 x8 h7 y28e ff1 fs4 fc0 sc0 ls0 ws0">roku.  W<span class="_ _1"></span>ynagrodzenie<span class="_ _1"></span>  pod<span class="_ _1"></span>miotu <span class="_ _6"> </span>(B-think <span class="_ _6"> </span>Audit <span class="_ _5"> </span>Sp. <span class="_ _6"> </span>z  o.o.) <span class="_ _5"> </span>za  bada<span class="_ _1"></span>nie <span class="_ _5"> </span>s<span class="_ _0"></span>prawozdania<span class="_ _1"></span> </div><div class="t m0 x8 h7 y28f ff2 fs4 fc0 sc0 ls0 ws0">finansowego <span class="_ _f"> </span>Spółki <span class="_ _f"> </span>jednostkowe <span class="_ _11"> </span>i <span class="_ _10"> </span>skonsolidowane<span class="_ _1"></span> <span class="_ _f"> </span> <span class="_ _f"> </span>wraz <span class="_ _f"> </span>z <span class="_ _10"> </span>wydaniem <span class="_ _11"> </span>opi<span class="_ _0"></span>nii <span class="_ _f"> </span>i </div><div class="t m0 x8 h7 y290 ff2 fs4 fc0 sc0 ls0 ws0">przeglądem <span class="_ _8"></span>śródroczny<span class="_ _1"></span>m <span class="_ _8"></span>sprawozdania <span class="_ _8"></span>za <span class="_ _8"></span>2022 <span class="_ _7"></span>rok <span class="_ _4"> </span>wynosi: <span class="_ _8"></span>120 <span class="_ _8"></span>tys.<span class="_ _1"></span> <span class="_ _8"></span>złotych <span class="_ _8"></span>netto <span class="_ _8"></span>(w </div><div class="t m0 x8 h7 y291 ff2 fs4 fc0 sc0 ls0 ws0">tym: <span class="_ _d"> </span>za <span class="_ _a"> </span>przegląd <span class="_ _d"> </span>śródroczny <span class="_ _a"> </span>jednostkowy <span class="_ _d"> </span>i <span class="_ _d"> </span>skonsoli<span class="_ _1"></span>dowany <span class="_ _a"> </span>sprawozdania: <span class="_ _d"> </span>36 <span class="_ _a"> </span>tys. </div><div class="t m0 x8 h7 y292 ff2 fs4 fc0 sc0 ls0 ws0">złotych <span class="_ _11"> </span>netto, <span class="_ _11"> </span>za <span class="_ _11"> </span>badanie <span class="_ _11"> </span>rocznego <span class="_ _11"> </span>sprawozdania: <span class="_ _b"> </span>71 <span class="_ _f"> </span>tys. <span class="_ _11"> </span>złotych <span class="_ _11"> </span>netto, <span class="_ _11"> </span>ocenę </div><div class="t m0 x8 h7 y293 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _11"> </span>R<span class="_ _0"></span>ady <span class="_ _f"> </span>Nadzorczej <span class="_ _f"> </span>o <span class="_ _10"> </span>wynagro<span class="_ _1"></span>dzeniach <span class="_ _f"> </span>5 <span class="_ _10"> </span>tys. <span class="_ _f"> </span>złotych <span class="_ _f"> </span>netto, <span class="_ _f"> </span>ocenę </div><div class="t m0 x8 h7 y294 ff2 fs4 fc0 sc0 ls0 ws0">taksonomii <span class="_ _0"></span>8 <span class="_ _3"></span>tys. <span class="_ _0"></span>złotych <span class="_ _0"></span>netto). <span class="_ _3"></span>Wynagrodzenie <span class="_ _0"></span>podmiotu <span class="_ _0"></span>(B<span class="ff1">-think <span class="_ _0"></span>Audit <span class="_ _3"></span>Sp. <span class="_ _0"></span>z <span class="_ _3"></span>o.o.) <span class="_ _0"></span>za </span></div><div class="t m0 x8 h7 y8a ff1 fs4 fc0 sc0 ls0 ws0">badanie <span class="_ _1d"> </span>sprawozdania <span class="_ _1d"> </span>f<span class="_ _0"></span>ina<span class="_ _1"></span>nsowego <span class="_ _1f"> </span>jedn<span class="_ _1"></span>ostkowego <span class="_ _1d"> </span>i <span class="_ _1d"> </span>s<span class="_ _0"></span>konsolidowanego<span class="_ _1"></span> <span class="_ _1f"> </span>wraz<span class="_ _1"></span> <span class="_ _1f"> </span>z </div><div class="t m0 x8 h7 y295 ff2 fs4 fc0 sc0 ls0 ws0">wydaniem <span class="_ _3"></span>opinii <span class="_ _7"></span>i <span class="_ _3"></span>przeglądem <span class="_ _7"></span>śródrocznym <span class="_ _3"></span>sprawozdania <span class="_ _3"></span>za <span class="_ _3"></span>2023 <span class="_ _7"></span>rok <span class="_ _7"></span>wynosi: <span class="_ _3"></span>130 <span class="_ _7"></span>tys. </div><div class="t m0 x8 h7 y296 ff2 fs4 fc0 sc0 ls0 ws0">złotych <span class="_ _19"> </span>netto <span class="_ _19"> </span>(w <span class="_ _19"> </span>tym: <span class="_ _19"> </span>za <span class="_ _1d"> </span>przegląd <span class="_ _19"> </span>śródroczny <span class="_ _19"> </span>jednostkowy <span class="_ _19"> </span>i <span class="_ _19"> </span>skonsolidowany </div><div class="t m0 x8 h7 y297 ff2 fs4 fc0 sc0 ls0 ws0">sprawozdania: <span class="_ _3"></span>38 <span class="_ _7"></span>tys. <span class="_ _3"></span>złotych <span class="_ _3"></span>netto, <span class="_ _7"></span>za <span class="_ _3"></span>badanie <span class="_ _7"></span>rocznego <span class="_ _3"></span>spr<span class="_ _0"></span>awozdania: <span class="_ _3"></span>78 <span class="_ _3"></span>tys. <span class="_ _7"></span>złotych </div><div class="t m0 x8 h7 y298 ff2 fs4 fc0 sc0 ls0 ws0">netto, <span class="_ _5"> </span>oce<span class="_ _1"></span>nę <span class="_ _4"> </span>sprawozdania <span class="_ _4"> </span>Rady <span class="_ _5"> </span>Nadzo<span class="_ _1"></span>rczej <span class="_ _4"> </span>o <span class="_ _5"> </span>wynagrodze<span class="_ _1"></span>niach <span class="_ _5"> </span>6 <span class="_ _4"> </span>tys. <span class="_ _4"> </span>złotych <span class="_ _5"> </span>ne<span class="_ _1"></span>tto, </div><div class="t m0 x8 h7 y299 ff2 fs4 fc0 sc0 ls0 ws0">ocenę taksonomii 8 ty<span class="_ _1"></span>s. złotych netto). <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x2 h7 y29a ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h7 y29b ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h7 y29c ff2 fs4 fc0 sc0 ls0 ws0">Środa Wlkp.<span class="ff1">, dnia 23 kwie<span class="_ _1"></span>tnia <span class="ls6">20</span>24 <span class="ls7">r.</span>         <span class="_ _1"></span> </span></div><div class="t m1 x2 h6 y29d ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x2 h6 y29e ff4 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m1 x6f h6 y29f ff3 fs3 fc0 sc0 ls0 ws0">Zarząd Lena Light<span class="_ _1"></span>ing S.A.<span class="ff4">:    <span class="_ _d"> </span>         </span></div><div class="t m0 x70 h7 y29f ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x71 h7 y2a0 ff1 fs4 fc0 sc0 ls0 ws0"> <span class="_ _24"> </span> </div><div class="t m0 x72 h7 y1f0 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6f h7 y1f1 ff2 fs4 fc0 sc0 ls0 ws0">Włodzimierz Le<span class="_ _1"></span>siński<span class="ff1"> - </span>Prezes Za<span class="_ _1"></span>rządu <span class="ff1"> </span></div><div class="t m0 x2 h7 y1f2 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h7 y1f3 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x2 h7 y1f4 ff1 fs4 fc0 sc0 ls0 ws0"> </div><div class="t m0 x6f h7 y2a1 ff2 fs4 fc0 sc0 ls0 ws0">Tomasz Wencław<span class="_ _1"></span>ek<span class="ff1"> - </span>Członek Z<span class="_ _1"></span>arządu<span class="ff1"> </span></div></div></div><div class="pi" ></div></div></div><div class="loading-indicator"><img alt="" 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