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')format("woff");}.ff1{font-family:ff1;line-height:1.145508;font-style:normal;font-weight:normal;visibility:visible;}
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" class="bi x0 y0 w1 h1" alt="" /><div class="c x1 y1 w2 h2"><div class="t m0 x2 h3 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="c x3 y3 w3 h4"><div class="t m0 x2 h5 y4 ff2 fs1 fc1 sc0 ls0 ws0">BDO </div></div><div class="c x4 y3 w4 h4"><div class="t m0 x2 h5 y4 ff2 fs1 fc1 sc0 ls0 ws0">spółka</div></div><div class="c x5 y3 w5 h4"><div class="t m0 x2 h5 y4 ff2 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x6 y3 w6 h4"><div class="t m0 x2 h5 y4 ff2 fs1 fc1 sc0 ls0 ws0">z </div></div><div class="c x7 y3 w7 h4"><div class="t m0 x2 h5 y4 ff2 fs1 fc1 sc0 ls0 ws0">ograniczoną odpowiedz<span class="_ _0"></span>ialnością sp.k.</div></div><div class="c x8 y3 w8 h4"><div class="t m0 x2 h5 y4 ff2 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="t m0 x3 h6 y5 ff1 fs1 fc1 sc0 ls0 ws0">ul. Postępu 12<span class="_ _0"></span> </div><div class="t m0 x3 h6 y6 ff1 fs1 fc1 sc0 ls0 ws0">02-676 Warsza<span class="_ _0"></span>wa </div><div class="t m0 x3 h6 y7 ff1 fs1 fc1 sc0 ls0 ws0">Polska  </div><div class="c x9 y3 w9 h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y3 wa h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0">t</div></div><div class="c xb y3 wb h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0">el</div></div><div class="c xc y3 wc h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0">.</div></div><div class="c xd y3 wd h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0">: +48 22</div></div><div class="c xe y3 w5 h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xf y3 we h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0">543 16 00</div></div><div class="c x10 y3 w8 h4"><div class="t m0 x2 h6 y4 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="t m0 xa h6 y5 ff1 fs1 fc1 sc0 ls0 ws0">fax: +48 22 543 16 01<span class="_ _0"></span> </div><div class="t m0 xa h6 y6 ff1 fs1 fc1 sc0 ls0 ws0">e-mail: office@bdo.pl </div><div class="t m0 xa h6 y7 ff1 fs1 fc1 sc0 ls0 ws0">www.bdo.pl </div><div class="t m0 xa h5 y8 ff2 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y9 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x1 ya wf h8"><div class="t m0 x2 h9 yb ff1 fs2 fc0 sc0 ls0 ws0">BDO <span class="_ _1"> </span>spółka <span class="_ _1"> </span>z <span class="_ _1"> </span>ogran<span class="_ _2"></span>iczoną <span class="_ _1"> </span>odpowiedzi<span class="_ _2"></span>alnością<span class="_ _2"></span> <span class="_ _1"></span>spółka <span class="_ _1"></span>komandytowa</div></div><div class="c x11 ya w10 h8"><div class="t m0 x2 h9 yb ff1 fs2 fc0 sc0 ls0 ws0">,<span class="_ _0"></span> <span class="_ _3"></span>Są<span class="_ _0"></span>d <span class="_ _2"></span>Rej<span class="_ _0"></span>on<span class="_ _0"></span>o<span class="_ _0"></span>w<span class="_ _0"></span>y<span class="_ _0"></span> <span class="_ _3"></span>dla<span class="_ _0"></span> <span class="_ _3"></span>m<span class="_ _0"></span>.<span class="_ _0"></span> <span class="_ _3"></span>st.<span class="_ _0"></span> <span class="_ _3"></span>W<span class="_ _0"></span>a<span class="_ _0"></span>rs<span class="_ _0"></span>za<span class="_ _0"></span>w<span class="_ _0"></span>y,<span class="_ _4"></span> <span class="_ _3"></span>XII<span class="_ _4"></span>I <span class="_ _3"></span>Wy<span class="_ _4"></span>dzi<span class="_ _4"></span>ał <span class="_ _3"></span>G<span class="_ _4"></span>osp<span class="_ _4"></span>oda<span class="_ _4"></span>rcz<span class="_ _4"></span>y, <span class="_ _3"></span>K<span class="_ _4"></span>RS:<span class="_ _4"></span> <span class="_ _3"></span>000<span class="_ _4"></span>0729<span class="_ _4"></span>68<span class="_ _4"></span>4, </div></div><div class="t m0 x1 h9 yc ff1 fs2 fc0 sc0 ls0 ws0">REGON: <span class="_ _5"> </span>141222257<span class="_ _2"></span>,<span class="_ _4"></span> <span class="_ _5"> </span>N<span class="_ _4"></span>IP:<span class="_ _4"></span> <span class="_ _5"> </span>10<span class="_ _4"></span>8-<span class="_ _4"></span>000-<span class="_ _4"></span>42-<span class="_ _4"></span>12<span class="_ _4"></span>. <span class="_ _5"> </span>Wartość <span class="_ _5"> </span>wkładu <span class="_ _5"> </span>kapitałowego <span class="_ _5"> </span>wynosi <span class="_ _5"> </span>10.037.500 <span class="_ _5"> </span>zł. <span class="_ _6"> </span>Biura <span class="_ _5"> </span>BDO <span class="_ _5"> </span>w <span class="_ _5"> </span>Polsce: <span class="_ _5"> </span>Katowice <span class="_ _5"> </span>40-</div><div class="c x12 yd w11 ha"><div class="t m0 x2 h9 yb ff1 fs2 fc0 sc0 ls0 ws0">007, </div></div><div class="t m0 x1 h9 ye ff1 fs2 fc0 sc0 ls0 ws0">ul. U<span class="_ _2"></span>niwersytecka <span class="_ _2"></span>13, tel.:+48 32 <span class="_ _2"></span>661 <span class="_ _2"></span>06 00, <span class="fc2">ka<span class="_ _2"></span>towice@bdo.pl</span>; <span class="_ _2"></span>Kraków <span class="_ _2"></span>31-548, al<span class="_ _2"></span>. Pokoju <span class="_ _2"></span>1, tel.: <span class="_ _2"></span>+48 12 3<span class="_ _2"></span>78 69 00, <span class="_ _2"></span><span class="fc2">krakow@bdo.pl<span class="_ _2"></span></span>; Pozna<span class="_ _2"></span>ń 60-</div><div class="c x12 yf w12 hb"><div class="t m0 x2 h9 yb ff1 fs2 fc0 sc0 ls0 ws0">650, </div></div><div class="t m0 x1 h3 y10 ff1 fs2 fc0 sc0 ls0 ws0">ul. Piątkowska 1<span class="_ _2"></span>65, tel.:+48 61 <span class="_ _2"></span>622 57 00, <span class="fc2">poznan@<span class="_ _2"></span>bdo.pl</span>; Wrocław<span class="_ _2"></span> 53-332, ul. Powsta<span class="_ _2"></span>ńców Śląsk<span class="_ _2"></span>ich 7a, tel.: +48 71 <span class="_ _2"></span>734 28 00, <span class="fc2">wrocla<span class="_ _2"></span>w@bdo.pl</span><span class="fs0"> </span></div><div class="t m0 x13 h9 y11 ff1 fs2 fc0 sc0 ls0 ws0">BDO spółka z<span class="_ _2"></span> ograniczoną <span class="_ _2"></span>odpowiedzialności<span class="_ _2"></span>ą spółka komandyt<span class="_ _2"></span>owa jest<span class="_ _4"></span> członk<span class="_ _4"></span>iem BDO<span class="_ _4"></span> Intern<span class="_ _4"></span>ational<span class="_ _4"></span> Limit<span class="_ _4"></span>ed, bryt<span class="_ _4"></span>yjski<span class="_ _4"></span>ej spółk<span class="_ _4"></span>i i czę<span class="_ _4"></span>ścią </div><div class="t m0 x14 h9 y12 ff1 fs2 fc0 sc0 ls0 ws0">mię<span class="_ _4"></span>dzyna<span class="_ _4"></span>rodowej <span class="_ _4"></span>sieci B<span class="_ _4"></span>DO, z<span class="_ _4"></span>łożonej<span class="_ _4"></span> z niezal<span class="_ _4"></span>eżnych <span class="_ _4"></span>spół<span class="_ _4"></span>ek czło<span class="_ _4"></span>nkowsk<span class="_ _4"></span>ich.<span class="ff3"> </span></div><div class="c x1 y13 w13 hc"><div class="t m0 x2 h7 y14 ff3 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 hd y15 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="_ _7"> </span> <span class="_ _8"> </span>Sprawozdanie niezależnego bie<span class="_ _2"></span>głego rewidenta z badania </div><div class="t m0 x15 hd y16 ff2 fs3 fc0 sc0 ls0 ws0">dla Walnego Zgro<span class="_ _2"></span>madzenia i Rady Nadzorczej Cavatina Holding S.A. </div><div class="t m0 x1 hd y17 ff2 fs3 fc0 sc0 ls0 ws0"> <span class="_ _9"> </span> </div><div class="t m0 x1 hd y18 ff2 fs3 fc0 sc0 ls0 ws0">Sprawozdanie z badania roczn<span class="_ _2"></span>ego sprawozdania finansowego </div><div class="t m0 x1 he y19 ff2 fs0 fc0 sc0 ls0 ws0">Opinia<span class="ff4"> </span></div><div class="t m0 x1 h3 y1a ff1 fs0 fc0 sc0 ls0 ws0">Przeprowa<span class="_ _2"></span>dziliśmy <span class="_ _6"> </span>badanie <span class="_ _6"> </span>r<span class="_ _4"></span>o<span class="_ _2"></span>cznego <span class="_ _6"> </span>sprawozdania <span class="_ _6"> </span>finansowego<span class="_ _2"></span> <span class="_ _a"> </span>Cavatina <span class="_ _a"> </span>Holding<span class="_ _2"></span> <span class="_ _a"> </span>S.A.<span class="_ _2"></span>  („<span class="_ _2"></span>Spółka”),  </div><div class="t m0 x1 h3 y1b ff1 fs0 fc0 sc0 ls0 ws0">które  z<span class="_ _4"></span>aw<span class="_ _2"></span>iera <span class="_ _b"> </span>sprawo<span class="_ _2"></span>zdanie <span class="_ _b"> </span>z  sytu<span class="_ _4"></span>ac<span class="_ _2"></span>ji <span class="_ _b"> </span>f<span class="_ _2"></span>inansowej <span class="_ _b"> </span>na <span class="_ _b"> </span>d<span class="_ _2"></span>zień <span class="_ _b"> </span>31  grudn<span class="_ _4"></span>ia<span class="_ _2"></span> <span class="_ _b"> </span>2023<span class="_ _2"></span> <span class="_ _b"> </span>r. <span class="_ _b"> </span>oraz  sp<span class="_ _4"></span>r<span class="_ _2"></span>awozdanie<span class="_ _2"></span>  </div><div class="t m0 x1 h3 y1c ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _b"> </span>c<span class="_ _4"></span>a<span class="_ _2"></span>łkowitych<span class="_ _2"></span> <span class="_ _c"> </span>dochodów<span class="_ _2"></span>, <span class="_ _c"> </span>spra<span class="_ _2"></span>wozdanie <span class="_ _c"> </span>ze <span class="_ _b"> </span>zmian <span class="_ _c"> </span>w<span class="_ _2"></span> <span class="_ _c"> </span>kapital<span class="_ _2"></span>e <span class="_ _c"> </span>własnym, <span class="_ _b"> </span>sprawo<span class="_ _2"></span>zdanie <span class="_ _c"> </span>z <span class="_ _c"> </span>pr<span class="_ _2"></span>zepływów </div><div class="t m0 x1 h3 y1d ff1 fs0 fc0 sc0 ls0 ws0">pieniężnych <span class="_ _1"></span>za <span class="_ _3"></span>rok <span class="_ _3"></span>obro<span class="_ _2"></span>towy <span class="_ _3"></span>o<span class="_ _2"></span>d <span class="_ _3"></span>1 <span class="_ _3"></span>stycznia <span class="_ _3"></span>do <span class="_ _1"></span>31 <span class="_ _3"></span>g<span class="_ _2"></span>rudnia <span class="_ _3"></span>202<span class="_ _2"></span>3 <span class="_ _3"></span>r. <span class="_ _3"></span>oraz <span class="_ _3"></span>zasady <span class="_ _1"></span>(pol<span class="_ _2"></span>ityki) <span class="_ _3"></span>rachunkowoś<span class="_ _2"></span>ci </div><div class="t m0 x1 h3 y1e ff1 fs0 fc0 sc0 ls0 ws0">oraz dodatkowe <span class="_ _2"></span>noty objaś<span class="_ _2"></span>niające („sprawoz<span class="_ _2"></span>danie finanso<span class="_ _2"></span>we”). </div><div class="t m0 x1 h3 y1f ff1 fs0 fc0 sc0 ls0 ws0">Naszym zdani<span class="_ _2"></span>em, załączone s<span class="_ _2"></span>prawozdanie finans<span class="_ _2"></span>owe:<span class="ff5"> </span></div><div class="t m0 x1 h3 y20 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">przedstawia <span class="_ _1"></span>rzet<span class="_ _2"></span>elny <span class="_ _3"></span>i<span class="_ _2"></span> <span class="_ _3"></span>jas<span class="_ _2"></span>ny <span class="_ _3"></span>o<span class="_ _2"></span>braz <span class="_ _3"></span>s<span class="_ _2"></span>ytuacji <span class="_ _1"></span>majątko<span class="_ _2"></span>wej <span class="_ _3"></span>i<span class="_ _2"></span> <span class="_ _1"></span>finanso<span class="_ _2"></span>wej <span class="_ _3"></span>S<span class="_ _2"></span>półki <span class="_ _1"></span>na <span class="_ _1"></span>dzień<span class="_ _2"></span> <span class="_ _3"></span>31 <span class="_ _1"></span>grudnia<span class="_ _2"></span> </span></span></div><div class="t m0 x16 h3 y21 ff1 fs0 fc0 sc0 ls0 ws0">2023 r.<span class="_ _2"></span> <span class="_ _c"> </span>o<span class="_ _2"></span>raz <span class="_ _b"> </span>jej  wyniku <span class="_ _b"> </span>f<span class="_ _2"></span>inansowego  i <span class="_ _c"> </span>pr<span class="_ _2"></span>zepływów  pieniężnych  za <span class="_ _b"> </span>rok <span class="_ _b"> </span>ob<span class="_ _2"></span>rotowy  za<span class="_ _4"></span>k<span class="_ _2"></span>ończony<span class="_ _2"></span>  </div><div class="t m0 x16 h3 y22 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _2"></span>tym <span class="_ _2"></span>dniu <span class="_ _2"></span>zgodni<span class="_ _2"></span>e <span class="_ _2"></span>z <span class="_ _2"></span>mającymi <span class="_ _3"></span>zastosowanie <span class="_ _2"></span>Między<span class="_ _2"></span>narodowymi <span class="_ _3"></span>S<span class="_ _4"></span>t<span class="_ _2"></span>andardami <span class="_ _2"></span>S<span class="_ _2"></span>prawozdawczoś<span class="_ _2"></span>ci </div><div class="t m0 x16 h3 y23 ff1 fs0 fc0 sc0 ls0 ws0">Finansowej <span class="_ _e"> </span>zatwierdzony<span class="_ _2"></span>mi <span class="_ _e"> </span>przez <span class="_ _f"> </span>Unię <span class="_ _e"> </span>Europejs<span class="_ _2"></span>ką <span class="_ _f"> </span>o<span class="_ _2"></span>raz <span class="_ _f"> </span>przyjętymi<span class="_ _2"></span> <span class="_ _f"> </span>zasa<span class="_ _2"></span>dami <span class="_ _f"> </span>(pol<span class="_ _2"></span>ityką) </div><div class="t m0 x16 h3 y24 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości;<span class="_ _2"></span><span class="ff5"> </span></div><div class="t m0 x1 h3 y25 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">jest zgodne co do <span class="_ _2"></span>formy i treści z <span class="_ _2"></span>obowią<span class="_ _2"></span>zującymi Spółk<span class="_ _2"></span>ę przepisami praw<span class="_ _2"></span>a oraz sta<span class="_ _2"></span>tutem Spółki;<span class="ff5"> </span></span></span></div><div class="t m0 x1 h3 y26 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1 fc3">zostało<span class="_ _2"></span> <span class="_ _10"> </span>sporządzone <span class="_ _10"> </span>na<span class="_ _2"></span> <span class="_ _10"> </span>podst<span class="_ _2"></span>awie <span class="_ _10"> </span>prawi<span class="_ _2"></span>dłowo <span class="_ _10"> </span>pr<span class="_ _2"></span>owadzonych <span class="_ _11"> </span>ksiąg <span class="_ _10"> </span>r<span class="_ _2"></span>achunkowych <span class="_ _11"> </span>zgodnie  </span></span></div><div class="t m0 x16 h3 y27 ff1 fs0 fc3 sc0 ls0 ws0">z <span class="_ _5"> </span>przepi<span class="_ _2"></span>sami <span class="_ _10"> </span>rozdziału <span class="_ _10"> </span>2 <span class="_ _10"> </span>ustawy <span class="_ _10"> </span>z <span class="_ _10"> </span>dnia <span class="_ _10"> </span>29 <span class="_ _5"> </span>wr<span class="_ _2"></span>ześnia <span class="_ _10"> </span>1994 <span class="_ _10"> </span>r. <span class="_ _10"> </span>o <span class="_ _10"> </span>rachunkowości <span class="_ _10"> </span>(„U<span class="_ _2"></span>stawa <span class="_ _4"></span> </div><div class="t m0 x16 h3 y28 ff1 fs0 fc3 sc0 ls0 ws0">o rachunkowoś<span class="_ _2"></span>ci”- t.j. <span class="_ _2"></span>Dz. U. z 2023 <span class="_ _2"></span>r., poz. 120 z późn. zm.)<span class="_ _2"></span>.<span class="ff5 fc0"> </span></div><div class="t m0 x1 h3 y29 ff1 fs0 fc0 sc0 ls0 ws0">Niniejsza o<span class="_ _2"></span>pinia <span class="_ _2"></span>jest <span class="_ _2"></span>spójna <span class="_ _2"></span>ze s<span class="_ _2"></span>prawozdaniem <span class="_ _2"></span>dodatk<span class="_ _2"></span>owym dla <span class="_ _2"></span>Komitet<span class="_ _2"></span>u Audy<span class="_ _2"></span>tu, któ<span class="_ _2"></span>re wy<span class="_ _2"></span>daliśmy d<span class="_ _2"></span>nia </div><div class="t m0 x1 h3 y2a ff1 fs0 fc0 sc0 ls0 ws0">30 kwiet<span class="_ _2"></span>nia 2024 r. </div><div class="t m0 x1 he y2b ff2 fs0 fc0 sc0 ls0 ws0">Podstawa opinii<span class="_ _2"></span> <span class="ff4"> </span></div><div class="t m0 x1 h3 y2c ff1 fs0 fc0 sc0 ls0 ws0">Nasze <span class="_ _12"> </span>badanie <span class="_ _13"> </span>przeprowadzil<span class="_ _2"></span>iśmy <span class="_ _12"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _12"> </span>z <span class="_ _12"> </span>Krajowymi <span class="_ _12"> </span>Standa<span class="_ _2"></span>rdami <span class="_ _12"> </span>Badania <span class="_ _13"> </span>w <span class="_ _12"> </span>brzmieniu </div><div class="t m0 x1 h3 y2d ff1 fs0 fc0 sc0 ls0 ws0">Międzynarodowy<span class="_ _2"></span>ch <span class="_ _5"> </span>Standardów <span class="_ _5"> </span>Ba<span class="_ _2"></span>dania <span class="_ _5"> </span>przyjętymi <span class="_ _10"> </span>uchwałą <span class="_ _5"> </span>Krajowe<span class="_ _2"></span>j <span class="_ _6"> </span>Rady<span class="_ _2"></span> <span class="_ _5"> </span>Biegłych <span class="_ _5"> </span>Rewide<span class="_ _2"></span>ntów </div><div class="t m0 x1 h3 y2e ff1 fs0 fc0 sc0 ls0 ws0">(„KS<span class="_ _2"></span>B”), <span class="_ _a"> </span>a <span class="_ _a"> </span>także  s<span class="_ _2"></span>tosown<span class="_ _2"></span>ie <span class="_ _a"> </span>do <span class="_ _a"> </span>ustawy <span class="_ _a"> </span>z <span class="_ _a"> </span>dnia <span class="_ _a"> </span>11 <span class="_ _a"> </span>maja <span class="_ _a"> </span>2<span class="_ _2"></span>017 r. <span class="_ _a"> </span>o <span class="_ _a"> </span>biegłych<span class="_ _2"></span> <span class="_ _a"> </span>rewidentach, <span class="_ _a"> </span>firmac<span class="_ _2"></span>h </div><div class="t m0 x1 h3 y2f ff1 fs0 fc0 sc0 ls0 ws0">audytorskich  oraz  nadzorze  publicznym  („Ustawa  o  biegłych <span class="_ _b"> </span>rewi<span class="_ _2"></span>dentach”–  t.j.  Dz. <span class="_ _b"> </span>U.  z  2023  r.,  </div><div class="t m0 x1 h3 y30 ff1 fs0 fc0 sc0 ls0 ws0">poz. <span class="_ _14"> </span>1015 <span class="_ _14"> </span>z <span class="_ _14"> </span>późn. <span class="_ _14"> </span>zm<span class="_ _4"></span>.<span class="_ _2"></span>) <span class="_ _14"> </span>oraz <span class="_ _14"> </span>Rozporządze<span class="_ _2"></span>nia <span class="_ _14"> </span>UE <span class="_ _15"> </span>nr <span class="_ _15"> </span>5<span class="_ _2"></span>37/2014 <span class="_ _14"> </span>z <span class="_ _15"> </span>dnia<span class="_ _2"></span> <span class="_ _15"> </span>16 <span class="_ _14"> </span>kwietnia <span class="_ _14"> </span>2014 <span class="_ _14"> </span>r. <span class="_ _15"> </span>w<span class="_ _2"></span> <span class="_ _15"> </span>sprawie<span class="_ _2"></span> </div><div class="t m0 x1 h3 y31 ff1 fs0 fc0 sc0 ls0 ws0">szczegóło<span class="_ _2"></span>wych <span class="_ _1"></span>wymog<span class="_ _2"></span>ów <span class="_ _16"></span>dotyczących <span class="_ _16"> </span>usta<span class="_ _2"></span>wowych <span class="_ _16"></span>badań <span class="_ _1"></span>s<span class="_ _2"></span>prawozdań <span class="_ _16"></span>fina<span class="_ _2"></span>nsowych <span class="_ _16"></span>jednostek <span class="_ _16"></span>interesu </div><div class="t m0 x1 h3 y32 ff1 fs0 fc0 sc0 ls0 ws0">publicznego,<span class="_ _2"></span> <span class="_ _6"> </span>(„<span class="_ _2"></span>Rozporządzenie <span class="_ _5"> </span>UE” <span class="_ _6"> </span>– <span class="_ _5"> </span>Dz. <span class="_ _6"> </span>U. <span class="_ _5"> </span>UE <span class="_ _6"> </span>L1<span class="_ _2"></span>58). <span class="_ _5"> </span>Nasza <span class="_ _5"> </span>odpowiedzialność <span class="_ _5"> </span>zgodnie <span class="_ _6"> </span>z <span class="_ _5"> </span>tymi<span class="_ _2"></span> </div><div class="t m0 x1 h3 y33 ff1 fs0 fc0 sc0 ls0 ws0">standardami zo<span class="_ _2"></span>stała dalej <span class="_ _2"></span>opis<span class="_ _2"></span>ana w sekcji <span class="_ _2"></span>naszego spraw<span class="_ _2"></span>ozdania <span class="ff5">Odpo<span class="_ _2"></span>wiedzialno<span class="_ _2"></span>ść biegłeg<span class="_ _2"></span>o rewidenta </span></div><div class="t m0 x1 h3 y34 ff5 fs0 fc0 sc0 ls0 ws0">za badanie spr<span class="_ _2"></span>awozdania finansoweg<span class="_ _2"></span>o.<span class="ff1"> </span></div><div class="t m0 x1 h3 y35 ff1 fs0 fc0 sc0 ls0 ws0">Jesteśmy <span class="_ _14"> </span>niezal<span class="_ _2"></span>eżni <span class="_ _14"> </span>od <span class="_ _14"> </span>Spó<span class="_ _2"></span>łki <span class="_ _15"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _15"> </span>z <span class="_ _14"> </span>Międz<span class="_ _2"></span>ynarodowym <span class="_ _14"> </span>kodeks<span class="_ _2"></span>em <span class="_ _14"> </span>etyki <span class="_ _14"> </span>za<span class="_ _2"></span>wodowych <span class="_ _15"> </span>k<span class="_ _2"></span>sięgowych <span class="_ _2"></span> </div><div class="t m0 x1 h3 y36 ff1 fs0 fc0 sc0 ls0 ws0">(w <span class="_ _6"> </span>tym <span class="_ _5"> </span>Między<span class="_ _2"></span>narodowymi <span class="_ _5"> </span>standardam<span class="_ _2"></span>i <span class="_ _6"> </span>niezale<span class="_ _2"></span>żności) <span class="_ _5"> </span>Rady <span class="_ _6"> </span>Mię<span class="_ _2"></span>dzynarodow<span class="_ _2"></span>ych <span class="_ _6"> </span>Sta<span class="_ _2"></span>ndardów <span class="_ _5"> </span>Etyki  </div><div class="t m0 x1 h3 y37 ff1 fs0 fc0 sc0 ls0 ws0">dla <span class="_ _2"></span>Księgo<span class="_ _2"></span>wych („K<span class="_ _2"></span>odeks I<span class="_ _2"></span>ESBA”) <span class="_ _2"></span>przyjętym <span class="_ _2"></span>uchwał<span class="_ _2"></span>ą <span class="_ _2"></span>Krajowej <span class="_ _2"></span>Rady <span class="_ _2"></span>Biegłych <span class="_ _2"></span>Rew<span class="_ _2"></span>identów o<span class="_ _2"></span>raz <span class="_ _2"></span>z <span class="_ _2"></span>innymi </div><div class="t m0 x1 h3 y38 ff1 fs0 fc0 sc0 ls0 ws0">wymogami <span class="_ _10"> </span>etycznymi, <span class="_ _5"> </span>k<span class="_ _2"></span>tóre <span class="_ _5"> </span>m<span class="_ _2"></span>ają <span class="_ _10"> </span>zasto<span class="_ _2"></span>sowanie <span class="_ _5"> </span>do<span class="_ _2"></span> <span class="_ _5"> </span>badania <span class="_ _10"> </span>sprawozdań<span class="_ _2"></span> <span class="_ _5"> </span>fi<span class="_ _2"></span>nansowych <span class="_ _5"> </span>w<span class="_ _2"></span> <span class="_ _5"> </span>Pols<span class="_ _2"></span>ce. </div><div class="t m0 x1 h3 y39 ff1 fs0 fc0 sc0 ls0 ws0">Wypełniliśmy <span class="_ _14"> </span>nasz<span class="_ _2"></span>e <span class="_ _16"> </span>i<span class="_ _2"></span>nne <span class="_ _14"> </span>obow<span class="_ _2"></span>iązki <span class="_ _15"> </span>etyczne <span class="_ _14"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _15"> </span>z <span class="_ _14"> </span>tymi <span class="_ _14"> </span>wymogam<span class="_ _2"></span>i <span class="_ _15"> </span>i <span class="_ _14"> </span>Kod<span class="_ _2"></span>eksem <span class="_ _15"> </span>IESBA.<span class="_ _2"></span> <span class="_ _15"> </span>W <span class="_ _14"> </span>trakcie </div><div class="t m0 x1 h3 y3a ff1 fs0 fc0 sc0 ls0 ws0">przeprowa<span class="_ _2"></span>dzania bada<span class="_ _2"></span>nia kluczowy <span class="_ _2"></span>biegły rewid<span class="_ _2"></span>ent ora<span class="_ _2"></span>z firma audytorska<span class="_ _2"></span> pozost<span class="_ _2"></span>ali niezależ<span class="_ _2"></span>ni od Spółki </div><div class="t m0 x1 h3 y3b ff1 fs0 fc0 sc0 ls0 ws0">zgodnie <span class="_ _13"> </span>z <span class="_ _17"> </span>wymogami <span class="_ _17"> </span>niezależności <span class="_ _13"> </span>o<span class="_ _2"></span>kreślo<span class="_ _2"></span>nymi <span class="_ _13"> </span>w <span class="_ _13"> </span>Usta<span class="_ _2"></span>wie <span class="_ _12"> </span>o<span class="_ _2"></span> <span class="_ _17"> </span>biegłych <span class="_ _13"> </span>rewidenta<span class="_ _2"></span>ch <span class="_ _13"> </span>oraz<span class="_ _2"></span>  </div><div class="t m0 x1 h3 y3c ff1 fs0 fc0 sc0 ls0 ws0">w Rozporządzeniu U<span class="_ _2"></span>E. </div><div class="t m0 x1 h3 y3d ff1 fs0 fc0 sc0 ls0 ws0">Uważamy, <span class="_ _a"> </span>że <span class="_ _a"> </span>dowody<span class="_ _2"></span> <span class="_ _a"> </span>badania, <span class="_ _a"> </span>któr<span class="_ _2"></span>e <span class="_ _a"> </span>uzyskal<span class="_ _2"></span>iśmy <span class="_ _a"> </span>są <span class="_ _a"> </span>wystarczające<span class="_ _2"></span> <span class="_ _a"> </span>i <span class="_ _a"> </span>odpowiednie,<span class="_ _2"></span> <span class="_ _a"> </span>aby <span class="_ _a"> </span>stanowić </div><div class="t m0 x1 h3 y3e ff1 fs0 fc0 sc0 ls0 ws0">podstawę dla na<span class="_ _2"></span>szej opinii<span class="_ _2"></span>. </div></div><div class="pi"></div></div>
<div id="pf2" class="pf w0 h0"><div class="pc pc2 w0 h0"><img 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" class="bi x17 y3f w14 hf" alt="" /><div class="t m0 x1 h7 y40 ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">2 </div><div class="c x19 y13 w15 h10"><div class="t m0 x2 h3 y4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 he y42 ff2 fs0 fc0 sc0 ls0 ws0">Kluczowe spraw<span class="_ _2"></span>y badania<span class="_ _2"></span> </div><div class="t m0 x1 h3 y43 ff1 fs0 fc0 sc0 ls0 ws0">Kluczowe <span class="_ _c"> </span>sprawy<span class="_ _2"></span> <span class="_ _14"> </span>bada<span class="_ _2"></span>nia <span class="_ _c"> </span>są <span class="_ _c"> </span>to <span class="_ _c"> </span>sprawy, <span class="_ _c"> </span>któr<span class="_ _2"></span>e <span class="_ _14"> </span>w<span class="_ _2"></span>edług <span class="_ _c"> </span>naszeg<span class="_ _2"></span>o <span class="_ _14"> </span>zaw<span class="_ _2"></span>odowego <span class="_ _c"> </span>osądu <span class="_ _c"> </span>były<span class="_ _2"></span> <span class="_ _14"> </span>naj<span class="_ _2"></span>bardziej </div><div class="t m0 x1 h3 y44 ff1 fs0 fc0 sc0 ls0 ws0">znaczące <span class="_ _1"></span>po<span class="_ _2"></span>dczas <span class="_ _3"></span>ba<span class="_ _2"></span>dania <span class="_ _16"></span>sprawozdania <span class="_ _1"></span>finans<span class="_ _2"></span>owego<span class="_ _2"></span> <span class="_ _3"></span>za bieżący<span class="_ _2"></span> <span class="_ _1"></span>okres <span class="_ _1"></span>s<span class="_ _2"></span>prawozdawczy. <span class="_ _1"></span>O<span class="_ _2"></span>bejmują <span class="_ _1"></span>one </div><div class="t m0 x1 h3 y45 ff1 fs0 fc0 sc0 ls0 ws0">najbardziej  znacz<span class="_ _2"></span>ące  oceni<span class="_ _2"></span>one  rodzaje  ry<span class="_ _2"></span>zyka  istotnego  zni<span class="_ _2"></span>ekształcenia,  w  ty<span class="_ _2"></span>m  ocenione  rodzaj<span class="_ _2"></span>e </div><div class="t m0 x1 h3 y46 ff1 fs0 fc0 sc0 ls0 ws0">ryzyka <span class="_ _e"> </span>istotnego <span class="_ _e"> </span>znieks<span class="_ _2"></span>ztałcenia <span class="_ _19"> </span>spowodowanego <span class="_ _19"> </span>oszustwem. <span class="_ _e"> </span>Do<span class="_ _2"></span> <span class="_ _f"> </span>s<span class="_ _2"></span>praw <span class="_ _e"> </span>tych <span class="_ _f"> </span>odnieś<span class="_ _2"></span>liśmy <span class="_ _e"> </span>się </div><div class="t m0 x1 h3 y47 ff1 fs0 fc0 sc0 ls0 ws0">w kontekście<span class="_ _2"></span> <span class="_ _16"></span>naszego <span class="_ _15"> </span>badani<span class="_ _2"></span>a <span class="_ _1"></span>s<span class="_ _2"></span>prawozda<span class="_ _2"></span>nia <span class="_ _16"></span>finanso<span class="_ _2"></span>wego <span class="_ _15"> </span>jako <span class="_ _16"> </span>całości<span class="_ _2"></span> <span class="_ _16"> </span>oraz <span class="_ _16"> </span>pr<span class="_ _2"></span>zy <span class="_ _16"> </span>form<span class="_ _2"></span>ułowaniu <span class="_ _15"> </span>naszej </div><div class="t m0 x1 h3 y48 ff1 fs0 fc0 sc0 ls0 ws0">opinii <span class="_ _2"></span>oraz <span class="_ _2"></span>podsumowal<span class="_ _2"></span>iśmy <span class="_ _2"></span>naszą<span class="_ _2"></span> reak<span class="_ _2"></span>cję <span class="_ _2"></span>na <span class="_ _2"></span>te <span class="_ _2"></span>rodzaje <span class="_ _3"></span>ryzy<span class="_ _4"></span>ka,<span class="_ _2"></span> <span class="_ _2"></span>a w pr<span class="_ _2"></span>zypadkach, <span class="_ _2"></span>w k<span class="_ _2"></span>tórych <span class="_ _3"></span>uznaliśmy </div><div class="t m0 x1 h3 y49 ff1 fs0 fc0 sc0 ls0 ws0">za <span class="_ _1a"> </span>stosowne <span class="_ _1a"> </span>pr<span class="_ _2"></span>zedstawili<span class="_ _2"></span>śmy <span class="_ _1a"> </span>najważniejsz<span class="_ _2"></span>e <span class="_ _1a"> </span>spostrzeżeni<span class="_ _2"></span>a <span class="_ _1a"> </span>związan<span class="_ _2"></span>e <span class="_ _1a"> </span>z <span class="_ _1a"> </span>tymi <span class="_ _1a"> </span>rodzajami <span class="_ _1a"> </span>ryzyka. <span class="_ _2"></span> </div><div class="t m0 x1 h3 y4a ff1 fs0 fc0 sc0 ls0 ws0">Nie wyrażamy os<span class="_ _2"></span>obnej opin<span class="_ _2"></span>ii na temat tych spraw.<span class="_ _2"></span> </div><div class="t m0 x1 he y4b ff2 fs0 fc0 sc0 ls0 ws0">1 <span class="_ _1b"> </span>Wy<span class="_ _0"></span>cen<span class="_ _2"></span>a inwestycji <span class="_ _2"></span>w inne jednostk<span class="_ _2"></span>i (w tym udz<span class="_ _2"></span>iały i pożyczk<span class="_ _2"></span>i) </div><div class="t m0 x1 h3 y4c ff1 fs0 fc0 sc0 ls0 ws0">Inwestycje <span class="_ _3"></span>w<span class="_ _2"></span> <span class="_ _3"></span>jed<span class="_ _2"></span>nostkach <span class="_ _1"></span>zależnych <span class="_ _3"></span>i<span class="_ _2"></span> <span class="_ _3"></span>współko<span class="_ _2"></span>ntrolo<span class="_ _2"></span>wanych <span class="_ _3"></span>oraz<span class="_ _2"></span> <span class="_ _3"></span>pożycz<span class="_ _2"></span>ki <span class="_ _3"></span>udziel<span class="_ _2"></span>one <span class="_ _3"></span>stanowią <span class="_ _1"></span>łącz<span class="_ _2"></span>nie </div><div class="t m0 x1 h3 y4d ff1 fs0 fc0 sc0 ls0 ws0">99,3<span class="_ _2"></span>% <span class="_ _e"> </span>sumy <span class="_ _19"> </span>ak<span class="_ _2"></span>tywów <span class="_ _19"> </span>Spółki <span class="_ _19"> </span>na <span class="_ _19"> </span>dzień <span class="_ _19"> </span>31.1<span class="_ _2"></span>2.2023 <span class="_ _19"> </span>r. <span class="_ _19"> </span>I<span class="_ _2"></span>nwestycje <span class="_ _19"> </span>w <span class="_ _19"> </span>jednostkac<span class="_ _2"></span>h <span class="_ _e"> </span>zal<span class="_ _2"></span>eżnych </div><div class="c x19 y4e w16 h11"><div class="t m0 x2 h3 y4f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y50 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _a"> </span>ws<span class="_ _2"></span>półkontrolo<span class="_ _2"></span>wanych <span class="_ _a"> </span>są <span class="_ _6"> </span>wyceniane <span class="_ _6"> </span>w <span class="_ _a"> </span>opa<span class="_ _2"></span>rciu <span class="_ _a"> </span>o <span class="_ _6"> </span>metodę <span class="_ _6"> </span>praw <span class="_ _6"> </span>własności,<span class="_ _2"></span> <span class="_ _a"> </span>natomia<span class="_ _2"></span>st <span class="_ _a"> </span>udziel<span class="_ _2"></span>one </div><div class="t m0 x1 h3 y51 ff1 fs0 fc0 sc0 ls0 ws0">pożyczki wyce<span class="_ _2"></span>niane są w z<span class="_ _2"></span>amortyzowanym kosz<span class="_ _2"></span>cie lub w <span class="_ _2"></span>wartości godziw<span class="_ _2"></span>ej.  </div><div class="t m0 x1 h3 y52 ff1 fs0 fc0 sc0 ls0 ws0">Wycena <span class="_ _3"></span>inwestycji <span class="_ _3"></span>zost<span class="_ _2"></span>ała <span class="_ _3"></span>uznana <span class="_ _3"></span>za <span class="_ _2"></span>kl<span class="_ _2"></span>uczową <span class="_ _3"></span>sprawę <span class="_ _3"></span>badania<span class="_ _2"></span> <span class="_ _2"></span>w<span class="_ _2"></span> <span class="_ _3"></span>związku <span class="_ _3"></span>z <span class="_ _3"></span>istotnością<span class="_ _2"></span> <span class="_ _2"></span>k<span class="_ _2"></span>wotową <span class="_ _3"></span>oraz </div><div class="t m0 x1 h3 y53 ff1 fs0 fc0 sc0 ls0 ws0">znacznym wpływem<span class="_ _2"></span> osądów <span class="_ _2"></span>i szacunków na u<span class="_ _2"></span>jawnione w sprawo<span class="_ _2"></span>zdaniu finansow<span class="_ _2"></span>ym wartości<span class="_ _2"></span>. </div><div class="t m0 x1 he y54 ff2 fs0 fc0 sc0 ls0 ws0">Ujawnienia <span class="_ _2"></span>w sprawozdan<span class="_ _2"></span>iu finansow<span class="_ _2"></span>ym </div><div class="t m0 x1 h3 y55 ff1 fs0 fc0 sc0 ls0 ws0">Szczegóły <span class="_ _1"></span> <span class="_ _1"></span>stos<span class="_ _2"></span>owanej <span class="_ _3"></span> <span class="_ _1"></span>przez <span class="_ _1"></span> <span class="_ _1"></span>Spółkę <span class="_ _1"></span> <span class="_ _3"></span>po<span class="_ _2"></span>lityki <span class="_ _1"></span> <span class="_ _1"></span>rachunkowości <span class="_ _1"></span> <span class="_ _1"></span>w <span class="_ _3"></span> <span class="_ _1"></span>zakresi<span class="_ _2"></span>e <span class="_ _3"></span>in<span class="_ _2"></span>westycji <span class="_ _3"></span>w <span class="_ _1"></span>jed<span class="_ _2"></span>nostkach </div><div class="t m0 x1 h3 y56 ff1 fs0 fc0 sc0 ls0 ws0">zależnych <span class="_ _16"></span>i <span class="_ _16"></span>współko<span class="_ _2"></span>ntrolowanych <span class="_ _16"></span>oraz <span class="_ _16"></span>po<span class="_ _2"></span>życzek <span class="_ _1"></span>u<span class="_ _2"></span>dzielonych <span class="_ _16"></span>zostały <span class="_ _16"> </span>zaw<span class="_ _2"></span>arte <span class="_ _16"></span>w <span class="_ _16"></span>notach <span class="_ _16"></span>9.2, <span class="_ _16"> </span>9.<span class="_ _2"></span>3 <span class="_ _1"></span>oraz </div><div class="t m0 x1 h3 y57 ff1 fs0 fc0 sc0 ls0 ws0">9.5 <span class="_ _1c"> </span>zasad <span class="_ _19"> </span>(po<span class="_ _2"></span>lityki) <span class="_ _1c"> </span>rach<span class="_ _4"></span>unk<span class="_ _2"></span>owości <span class="_ _1c"> </span>oraz <span class="_ _19"> </span>doda<span class="_ _2"></span>tkowy<span class="_ _2"></span>ch <span class="_ _e"> </span>no<span class="_ _2"></span>t <span class="_ _19"> </span>o<span class="_ _2"></span>bjaśniając<span class="_ _2"></span>ych <span class="_ _19"> </span>do <span class="_ _19"> </span>s<span class="_ _2"></span>prawozdania<span class="_ _2"></span> </div><div class="t m0 x1 h3 y58 ff1 fs0 fc0 sc0 ls0 ws0">finansowego.<span class="_ _2"></span> Ujawnienia<span class="_ _2"></span> dotyczące <span class="_ _2"></span>inwestycji <span class="_ _2"></span>w jedn<span class="_ _2"></span>ostkach <span class="_ _2"></span>zależnych i <span class="_ _2"></span>współk<span class="_ _2"></span>ontrolowanych <span class="_ _2"></span>zostały </div><div class="t m0 x1 h3 y59 ff1 fs0 fc0 sc0 ls0 ws0">zawarte <span class="_ _16"> </span>w <span class="_ _16"> </span>no<span class="_ _2"></span>cie <span class="_ _16"></span>14 <span class="_ _15"> </span>natomias<span class="_ _2"></span>t <span class="_ _16"></span>w <span class="_ _16"></span>odniesieniu <span class="_ _16"> </span>do <span class="_ _15"> </span>udzielonyc<span class="_ _2"></span>h <span class="_ _16"></span>pożyczek <span class="_ _16"> </span>w <span class="_ _15"> </span>nocie <span class="_ _16"> </span>15.<span class="_ _2"></span>1 <span class="_ _16"> </span>zasad<span class="_ _2"></span> <span class="_ _1"></span>(po<span class="_ _2"></span>lityki) </div><div class="t m0 x1 h3 y5a ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _2"></span>oraz dodatko<span class="_ _2"></span>wych not objaśnia<span class="_ _2"></span>jących do s<span class="_ _2"></span>prawozdania finansow<span class="_ _2"></span>ego. </div><div class="t m0 x1 he y5b ff2 fs0 fc0 sc0 ls0 ws0">Procedur<span class="_ _2"></span>y biegłego re<span class="_ _2"></span>widenta w odpo<span class="_ _2"></span>wiedzi na zid<span class="_ _2"></span>entyfikowane ry<span class="_ _2"></span>zyko </div><div class="t m0 x1 h3 y5c ff1 fs0 fc0 sc0 ls0 ws0">Nasze <span class="_ _16"></span>procedu<span class="_ _2"></span>ry <span class="_ _1"></span>ba<span class="_ _2"></span>dania, <span class="_ _16"> </span>w <span class="_ _16"> </span>o<span class="_ _2"></span>dniesieniu <span class="_ _16"> </span>do <span class="_ _16"></span>opisane<span class="_ _2"></span>j <span class="_ _1"></span>kl<span class="_ _2"></span>uczowej <span class="_ _16"> </span>sprawy<span class="_ _2"></span> <span class="_ _16"></span>badania,<span class="_ _2"></span> <span class="_ _1"></span>był<span class="_ _2"></span>y <span class="_ _1"></span>międ<span class="_ _2"></span>zy <span class="_ _16"></span>innymi </div><div class="t m0 x1 h3 y5d ff1 fs0 fc0 sc0 ls0 ws0">następujące:  </div><div class="t m0 x1 h3 y5e ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Uzyskanie  zrozumienia <span class="_ _b"> </span>or<span class="_ _2"></span>az <span class="_ _b"> </span>dokona<span class="_ _2"></span>nie <span class="_ _b"> </span>k<span class="_ _2"></span>rytycznej  oceny <span class="_ _b"> </span>proc<span class="_ _2"></span>esu  wyceny <span class="_ _b"> </span>in<span class="_ _2"></span>westycji, <span class="_ _b"> </span>w<span class="_ _2"></span> <span class="_ _b"> </span>tym<span class="_ _2"></span> </span></span></div><div class="t m0 x16 h3 y5f ff1 fs0 fc0 sc0 ls0 ws0">kontroli wewnętrz<span class="_ _2"></span>nych wys<span class="_ _2"></span>tępujących w S<span class="_ _2"></span>półce; </div><div class="t m0 x1 h3 y60 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Przeanalizowani<span class="_ _2"></span>e sto<span class="_ _2"></span>sowan<span class="_ _2"></span>ej pr<span class="_ _2"></span>zez Spół<span class="_ _2"></span>kę po<span class="_ _2"></span>litykę <span class="_ _2"></span>rachunko<span class="_ _2"></span>wości <span class="_ _2"></span>w <span class="_ _2"></span>zakresie <span class="_ _2"></span>wyceny<span class="_ _2"></span> inwest<span class="_ _2"></span>ycji </span></span></div><div class="t m0 x16 h3 y61 ff1 fs0 fc0 sc0 ls0 ws0">oraz uzyskanie info<span class="_ _2"></span>rmacji czy wys<span class="_ _2"></span>tąpiły zmiany<span class="_ _2"></span> polityki rachunkow<span class="_ _2"></span>ości; </div><div class="t m0 x1 h3 y62 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Weryfikacja <span class="_ _1"></span>prawidłow<span class="_ _2"></span>ości <span class="_ _3"></span>wyce<span class="_ _2"></span>ny <span class="_ _3"></span>inwestycji <span class="_ _3"></span>w<span class="_ _2"></span> <span class="_ _3"></span>jedno<span class="_ _2"></span>stki <span class="_ _3"></span>zależne<span class="_ _2"></span> <span class="_ _3"></span>i <span class="_ _3"></span>współ<span class="_ _2"></span>zależne <span class="_ _3"></span>metodą<span class="_ _2"></span> <span class="_ _3"></span>praw<span class="_ _2"></span> </span></span></div><div class="t m0 x16 h3 y63 ff1 fs0 fc0 sc0 ls0 ws0">własności,<span class="_ _2"></span> <span class="_ _f"> </span>w <span class="_ _e"> </span>tym <span class="_ _f"> </span>z <span class="_ _e"> </span>uwzględnienie<span class="_ _2"></span>m <span class="_ _f"> </span>wiedzy <span class="_ _e"> </span>i <span class="_ _e"> </span>wniosków<span class="_ _2"></span> <span class="_ _f"> </span>z <span class="_ _f"> </span>bada<span class="_ _2"></span>nia <span class="_ _f"> </span>sk<span class="_ _2"></span>onsolidowanego </div><div class="t m0 x16 h3 y64 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _15"> </span>fi<span class="_ _2"></span>nansowego <span class="_ _14"> </span>Grupy <span class="_ _15"> </span>Cavati<span class="_ _2"></span>na <span class="_ _15"> </span>Holding <span class="_ _14"> </span>(„Grupa”), <span class="_ _14"> </span>w <span class="_ _15"> </span>której <span class="_ _15"> </span>Spó<span class="_ _2"></span>łka <span class="_ _15"> </span>jest <span class="_ _15"> </span>je<span class="_ _2"></span>dnostką </div><div class="t m0 x16 h3 y65 ff1 fs0 fc0 sc0 ls0 ws0">dominującą; </div><div class="t m0 x1 h3 y66 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Dokonanie <span class="_ _17"> </span>oc<span class="_ _2"></span>en<span class="_ _4"></span>y<span class="_ _2"></span> <span class="_ _17"> </span>prawidłow<span class="_ _2"></span>ości <span class="_ _17"> </span>klasy<span class="_ _2"></span>fikacji <span class="_ _17"> </span>udzielonych <span class="_ _17"> </span>pożyczek <span class="_ _17"> </span>na <span class="_ _17"> </span>te <span class="_ _17"> </span>wy<span class="_ _2"></span>ceniane </span></span></div><div class="c x19 y67 w16 h11"><div class="t m0 x2 h3 y68 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x16 h3 y69 ff1 fs0 fc0 sc0 ls0 ws0">w zamortyzowan<span class="_ _2"></span>ym koszcie oraz <span class="_ _2"></span>w wartości go<span class="_ _2"></span>dziwej; </div><div class="t m0 x1 h3 y6a ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Weryfikacja <span class="_ _1d"> </span>prawi<span class="_ _2"></span>dłowości <span class="_ _1d"> </span>wyceny <span class="_ _1d"> </span>pożyczek <span class="_ _1d"> </span>w<span class="_ _2"></span> <span class="_ _1d"> </span>zamortyzowanym <span class="_ _1d"> </span>kos<span class="_ _2"></span>zcie <span class="_ _1d"> </span>(w <span class="_ _1d"> </span>tym </span></span></div><div class="c x1a y6b w5 h12"><div class="t m0 x2 h3 y68 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x16 h3 y6c ff1 fs0 fc0 sc0 ls0 ws0">z uwzględnieni<span class="_ _2"></span>em rezerwy na <span class="_ _2"></span>oczekiwane straty k<span class="_ _2"></span>redytow<span class="_ _2"></span>e) oraz w wartoś<span class="_ _2"></span>ci godziwej; </div><div class="t m0 x1 h3 y6d ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Zapoznanie <span class="_ _1"></span>się <span class="_ _3"></span>i <span class="_ _3"></span>kry<span class="_ _2"></span>tyczna<span class="_ _2"></span> <span class="_ _3"></span>ocena <span class="_ _3"></span>anal<span class="_ _2"></span>izy <span class="_ _3"></span>Zarzą<span class="_ _2"></span>du <span class="_ _3"></span>w <span class="_ _1"></span>zakresie <span class="_ _3"></span>i<span class="_ _2"></span>nnych <span class="_ _1"></span>przesłanek<span class="_ _2"></span> <span class="_ _3"></span>utraty <span class="_ _3"></span>w<span class="_ _2"></span>artości </span></span></div><div class="t m0 x16 h3 y6e ff1 fs0 fc0 sc0 ls0 ws0">inwestycji  z  uwzględnieni<span class="_ _2"></span>em  oceny <span class="_ _b"> </span>prawi<span class="_ _2"></span>dłowości  ustale<span class="_ _2"></span>nia  ewentualnych  odpisów  z  tytułu </div><div class="t m0 x16 h3 y6f ff1 fs0 fc0 sc0 ls0 ws0">utraty wartości<span class="_ _2"></span>; </div><div class="t m0 x1 h3 y70 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Ocena popraw<span class="_ _2"></span>ności oraz ko<span class="_ _2"></span>mpletność wymaga<span class="_ _2"></span>nych ujawni<span class="_ _2"></span>eń w sprawozdaniu fi<span class="_ _2"></span>nansowym;<span class="_ _2"></span> </span></span></div><div class="t m0 x1 h3 y71 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Ocena wpływu z<span class="_ _2"></span>darzeń po dniu bil<span class="_ _2"></span>ansowym na szac<span class="_ _2"></span>unki wykonane <span class="_ _2"></span>na dzień bilan<span class="_ _2"></span>sowy. </span></span></div><div class="t m0 x1 h3 y72 ff1 fs0 fc0 sc0 ls0 ws0">  </div><div class="t m0 x1 h3 y73 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi"></div></div>
<div id="pf3" class="pf w0 h0"><div class="pc pc3 w0 h0"><img 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" class="bi x17 y3f w14 hf" alt="" /><div class="t m0 x1 h7 y40 ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">3 </div><div class="c x19 y13 w15 h10"><div class="t m0 x2 h3 y4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y74 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y75 ff2 fs0 fc0 sc0 ls0 ws0">2 <span class="_ _1b"> </span>Finansowanie dzi<span class="_ _2"></span>ałalności ora<span class="_ _2"></span>z kontynuacja d<span class="_ _2"></span>ziałalnoś<span class="_ _2"></span>ci </div><div class="t m0 x1 h3 y76 ff1 fs0 fc0 sc0 ls0 ws0">Spółka <span class="_ _15"> </span>jest <span class="_ _15"> </span>Jednostką <span class="_ _15"> </span>Domi<span class="_ _2"></span>nującą <span class="_ _15"> </span>Grupy, <span class="_ _16"> </span>jej <span class="_ _15"> </span>dział<span class="_ _2"></span>alnoś<span class="_ _2"></span>ć <span class="_ _16"></span>jest <span class="_ _15"> </span>ściśle <span class="_ _15"> </span>powiązana<span class="_ _2"></span> <span class="_ _16"> </span>z <span class="_ _15"> </span>działa<span class="_ _2"></span>lnością <span class="_ _15"> </span>całej </div><div class="t m0 x1 h3 y77 ff1 fs0 fc0 sc0 ls0 ws0">Grupy, w wynik<span class="_ _2"></span>u czego konty<span class="_ _2"></span>nuacja dział<span class="_ _2"></span>alności Spółki <span class="_ _2"></span>jest zależna od sy<span class="_ _2"></span>tuacji Grupy.<span class="_ _2"></span> </div><div class="t m0 x1 h3 y78 ff1 fs0 fc0 sc0 ls0 ws0">Grupa <span class="_ _3"></span>fi<span class="_ _2"></span>nansuje <span class="_ _3"></span>s<span class="_ _2"></span>woją <span class="_ _3"></span>d<span class="_ _2"></span>ziałalnoś<span class="_ _2"></span>ć <span class="_ _3"></span>przez <span class="_ _1"></span>różnego <span class="_ _1"></span>rodz<span class="_ _2"></span>aju <span class="_ _3"></span>i<span class="_ _2"></span>nstrumenty <span class="_ _1"></span>finansow<span class="_ _2"></span>e <span class="_ _3"></span>w <span class="_ _1"></span>postaci<span class="_ _2"></span> <span class="_ _3"></span>kredytów,<span class="_ _2"></span> </div><div class="t m0 x1 h3 y79 ff1 fs0 fc0 sc0 ls0 ws0">pożyczek, <span class="_ _15"> </span>o<span class="_ _2"></span>bligacji <span class="_ _15"> </span>o<span class="_ _2"></span>raz <span class="_ _15"> </span>fak<span class="_ _2"></span>toringu. <span class="_ _15"> </span>Instr<span class="_ _2"></span>umenty <span class="_ _15"> </span>te<span class="_ _2"></span> <span class="_ _15"> </span>stano<span class="_ _2"></span>wiły <span class="_ _15"> </span>55,1<span class="_ _2"></span>% <span class="_ _15"> </span>sumy <span class="_ _15"> </span>pasyw<span class="_ _2"></span>ów <span class="_ _14"> </span>Grupy <span class="_ _15"> </span>na <span class="_ _15"> </span>dzie<span class="_ _2"></span>ń </div><div class="t m0 x1 h3 y7a ff1 fs0 fc0 sc0 ls0 ws0">31.12<span class="_ _2"></span>.2023 r. </div><div class="t m0 x1 h3 y7b ff1 fs0 fc0 sc0 ls0 ws0">Umowy <span class="_ _2"></span>o<span class="_ _2"></span> <span class="_ _2"></span>finans<span class="_ _2"></span>owanie <span class="_ _2"></span>or<span class="_ _2"></span>az <span class="_ _2"></span>w<span class="_ _2"></span>arunki <span class="_ _3"></span>emisji <span class="_ _2"></span>obl<span class="_ _2"></span>igacji <span class="_ _2"></span>na<span class="_ _2"></span>kładają <span class="_ _3"></span>na <span class="_ _2"></span>Grup<span class="_ _2"></span>ę <span class="_ _2"></span>szer<span class="_ _2"></span>eg <span class="_ _2"></span>wymog<span class="_ _2"></span>ów <span class="_ _2"></span>związ<span class="_ _2"></span>anych </div><div class="t m0 x1 h3 y7c ff1 fs0 fc0 sc0 ls0 ws0">między <span class="_ _10"> </span>innymi<span class="_ _2"></span> <span class="_ _10"> </span>z <span class="_ _10"> </span>koniec<span class="_ _2"></span>znością <span class="_ _10"> </span>s<span class="_ _2"></span>pełnienia <span class="_ _10"> </span>ok<span class="_ _2"></span>reślo<span class="_ _2"></span>nych <span class="_ _10"> </span>wskaźników<span class="_ _2"></span> <span class="_ _10"> </span>finanso<span class="_ _2"></span>wych <span class="_ _10"> </span>(„kowena<span class="_ _2"></span>nty”). </div><div class="c x1a y7d w5 h13"><div class="t m0 x2 h3 y68 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y7e ff1 fs0 fc0 sc0 ls0 ws0">Brak <span class="_ _a"> </span>spełnienia <span class="_ _6"> </span>wymogó<span class="_ _2"></span>w <span class="_ _a"> </span>wy<span class="_ _2"></span>nikających <span class="_ _a"> </span>z <span class="_ _6"> </span>umów <span class="_ _6"> </span>oraz <span class="_ _a"> </span>waru<span class="_ _2"></span>nków <span class="_ _a"> </span>emis<span class="_ _2"></span>ji <span class="_ _a"> </span>może <span class="_ _a"> </span>p<span class="_ _2"></span>rowadzić <span class="_ _6"> </span>do <span class="_ _a"> </span>ich </div><div class="t m0 x1 h3 y7f ff1 fs0 fc0 sc0 ls0 ws0">wypowiedzenia o<span class="_ _2"></span>raz obowią<span class="_ _2"></span>zku wcześniejszej <span class="_ _2"></span>spłaty zadłu<span class="_ _2"></span>żenia. </div><div class="t m0 x1 h3 y80 ff1 fs0 fc0 sc0 ls0 ws0">Finanso<span class="_ _2"></span>wanie działal<span class="_ _2"></span>ności <span class="_ _2"></span>Spółki <span class="_ _2"></span>oraz <span class="_ _2"></span>kontynuacja <span class="_ _2"></span>d<span class="_ _2"></span>ziałalno<span class="_ _2"></span>ści <span class="_ _2"></span>została ok<span class="_ _2"></span>reślone <span class="_ _2"></span>jako <span class="_ _2"></span>kluczowa <span class="_ _2"></span>sprawa </div><div class="t m0 x1 h3 y81 ff1 fs0 fc0 sc0 ls0 ws0">badania  z  u<span class="_ _4"></span>w<span class="_ _2"></span>agi  n<span class="_ _4"></span>a<span class="_ _2"></span>  istotną  wartość <span class="_ _b"> </span>sal<span class="_ _2"></span>da <span class="_ _b"> </span>zadłu<span class="_ _2"></span>żenia,  istotnoś<span class="_ _2"></span>cią  z<span class="_ _4"></span>ag<span class="_ _2"></span>adnienia  zasady  kontynuacji </div><div class="t m0 x1 h3 y82 ff1 fs0 fc0 sc0 ls0 ws0">działalno<span class="_ _2"></span>ści <span class="_ _16"> </span>o<span class="_ _2"></span>raz <span class="_ _15"> </span>znacznym <span class="_ _14"> </span>wpływem<span class="_ _2"></span> <span class="_ _15"> </span>osądów <span class="_ _15"> </span>i <span class="_ _15"> </span>s<span class="_ _2"></span>zacunków <span class="_ _15"> </span>na <span class="_ _14"> </span>przyjmo<span class="_ _2"></span>wane <span class="_ _15"> </span>założenia <span class="_ _14"> </span>co <span class="_ _15"> </span>do <span class="_ _15"> </span>pl<span class="_ _2"></span>anów </div><div class="c x1a y83 w16 h11"><div class="t m0 x2 h3 y4f ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y84 ff1 fs0 fc0 sc0 ls0 ws0">i możliw<span class="_ _2"></span>ości ich realizacji <span class="_ _2"></span>w przyszłości<span class="_ _2"></span>. </div><div class="t m0 x1 he y85 ff2 fs0 fc0 sc0 ls0 ws0">Ujawnienia <span class="_ _2"></span>w sprawozdan<span class="_ _2"></span>iu finansow<span class="_ _2"></span>ym </div><div class="t m0 x1 h3 y86 ff1 fs0 fc0 sc0 ls0 ws0">Szczegóły <span class="_ _16"> </span> <span class="_ _15"> </span>sto<span class="_ _2"></span>sowanej <span class="_ _16"> </span> <span class="_ _15"> </span>przez <span class="_ _16"> </span>S<span class="_ _2"></span>półkę <span class="_ _16"> </span> <span class="_ _15"> </span>polityk<span class="_ _2"></span>i <span class="_ _16"></span> <span class="_ _16"> </span>rachunkowoś<span class="_ _2"></span>ci <span class="_ _16"> </span> <span class="_ _16"> </span>w<span class="_ _2"></span> <span class="_ _16"> </span> <span class="_ _16"> </span>z<span class="_ _2"></span>akresie <span class="_ _15"> </span>zobowiązań <span class="_ _15"> </span>finansowyc<span class="_ _2"></span>h </div><div class="t m0 x1 h3 y87 ff1 fs0 fc0 sc0 ls0 ws0">zostały <span class="_ _5"> </span>zawarte <span class="_ _6"> </span>w <span class="_ _5"> </span>notach <span class="_ _6"> </span>9<span class="_ _2"></span>.8 <span class="_ _6"> </span>o<span class="_ _2"></span>raz <span class="_ _6"> </span>9.10 <span class="_ _5"> </span>zasad <span class="_ _6"> </span>(poli<span class="_ _2"></span>tyki) <span class="_ _5"> </span>rachunkowości <span class="_ _5"> </span>oraz <span class="_ _6"> </span>dodatkowyc<span class="_ _2"></span>h <span class="_ _6"> </span>not </div><div class="t m0 x1 h3 y88 ff1 fs0 fc0 sc0 ls0 ws0">objaśniających <span class="_ _15"> </span>do <span class="_ _16"> </span>sprawoz<span class="_ _2"></span>dania <span class="_ _16"> </span>f<span class="_ _2"></span>inansowego. <span class="_ _15"> </span>Ujawnienia <span class="_ _16"> </span>do<span class="_ _2"></span>tyczące <span class="_ _16"> </span>konty<span class="_ _2"></span>nuacji <span class="_ _16"></span>działalnoś<span class="_ _2"></span>ci <span class="_ _16"> </span>został<span class="_ _2"></span>y </div><div class="t m0 x1 h3 y89 ff1 fs0 fc0 sc0 ls0 ws0">zawarte <span class="_ _16"></span>w <span class="_ _16"></span>noci<span class="_ _2"></span>e <span class="_ _16"></span>7, <span class="_ _16"></span>natomia<span class="_ _2"></span>st <span class="_ _16"></span>dotyczące <span class="_ _16"> </span>zobo<span class="_ _2"></span>wiązań <span class="_ _16"> </span>finans<span class="_ _2"></span>owych <span class="_ _16"> </span>Spółki<span class="_ _2"></span> <span class="_ _1"></span>w <span class="_ _15"> </span>nocie <span class="_ _16"> </span>20 <span class="_ _16"> </span>zasa<span class="_ _2"></span>d <span class="_ _16"></span>(polityki) </div><div class="t m0 x1 h3 y8a ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _2"></span>oraz dodatko<span class="_ _2"></span>wych not objaśnia<span class="_ _2"></span>jących do s<span class="_ _2"></span>prawozdania finansow<span class="_ _2"></span>ego. </div><div class="t m0 x1 he y8b ff2 fs0 fc0 sc0 ls0 ws0">Procedur<span class="_ _2"></span>y biegłego re<span class="_ _2"></span>widenta w odpo<span class="_ _2"></span>wiedzi na zid<span class="_ _2"></span>entyfikowane ry<span class="_ _2"></span>zyko </div><div class="t m0 x1 h3 y8c ff1 fs0 fc0 sc0 ls0 ws0">Nasze <span class="_ _16"></span>procedu<span class="_ _2"></span>ry <span class="_ _1"></span>ba<span class="_ _2"></span>dania, <span class="_ _16"> </span>w <span class="_ _16"> </span>o<span class="_ _2"></span>dn<span class="_ _4"></span>i<span class="_ _2"></span>esieniu <span class="_ _15"> </span>do <span class="_ _1"></span>o<span class="_ _2"></span>pisanej <span class="_ _16"> </span>kluc<span class="_ _2"></span>zowej <span class="_ _16"></span>sprawy <span class="_ _16"> </span>badan<span class="_ _2"></span>ia, <span class="_ _16"> </span>były <span class="_ _16"> </span>między <span class="_ _16"> </span>in<span class="_ _2"></span>nymi </div><div class="t m0 x1 h3 y8d ff1 fs0 fc0 sc0 ls0 ws0">następujące:  </div><div class="t m0 x1 h3 y8e ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Uzyskanie <span class="_ _1"></span>z<span class="_ _2"></span>rozumienia<span class="_ _2"></span> <span class="_ _1"></span>oraz <span class="_ _16"></span>dokonanie <span class="_ _16"></span>krytycznej <span class="_ _16"></span>oceny <span class="_ _16"></span>procesu <span class="_ _16"></span>zarządza<span class="_ _2"></span>nia <span class="_ _1"></span>p<span class="_ _2"></span>łynnością <span class="_ _16"></span>Grupy </span></span></div><div class="t m0 x16 h3 y8f ff1 fs0 fc0 sc0 ls0 ws0">oraz <span class="_ _1a"> </span>weryfikacji <span class="_ _1a"> </span>kowenantów <span class="_ _1a"> </span>bankowych, <span class="_ _1a"> </span>w <span class="_ _1e"> </span>tym <span class="_ _1e"> </span>kontrol<span class="_ _2"></span>i <span class="_ _1e"> </span>wewnętrz<span class="_ _2"></span>nych <span class="_ _1a"> </span>występujących<span class="_ _2"></span> </div><div class="c x1a y5d w16 h11"><div class="t m0 x2 h3 y68 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x16 h3 y90 ff1 fs0 fc0 sc0 ls0 ws0">w Grupie; </div><div class="t m0 x1 h3 y91 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Uzyskanie <span class="_ _5"> </span>i<span class="_ _2"></span> <span class="_ _5"> </span>uzgodnie<span class="_ _2"></span>nie <span class="_ _5"> </span>do<span class="_ _2"></span> <span class="_ _5"> </span>jednostkow<span class="_ _2"></span>ego <span class="_ _5"> </span>i <span class="_ _10"> </span>skonsol<span class="_ _2"></span>idowanego <span class="_ _10"> </span>sprawozdania<span class="_ _2"></span> <span class="_ _5"> </span>finansow<span class="_ _2"></span>ego </span></span></div><div class="t m0 x16 h3 y92 ff1 fs0 fc0 sc0 ls0 ws0">zestawienia <span class="_ _10"> </span>finansow<span class="_ _2"></span>ania <span class="_ _10"> </span>zewnętrz<span class="_ _2"></span>nego <span class="_ _5"> </span>oraz<span class="_ _2"></span> <span class="_ _5"> </span>niez<span class="_ _2"></span>ależnych <span class="_ _10"> </span>potwierd<span class="_ _2"></span>zeń <span class="_ _5"> </span>s<span class="_ _2"></span>ald <span class="_ _5"> </span>od <span class="_ _10"> </span>inst<span class="_ _2"></span>ytucji </div><div class="t m0 x16 h3 y93 ff1 fs0 fc0 sc0 ls0 ws0">finansujących; </div><div class="t m0 x1 h3 y94 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Uzyskanie <span class="_ _b"> </span>i  re<span class="_ _4"></span>k<span class="_ _2"></span>alkulacj<span class="_ _2"></span>a <span class="_ _b"> </span>wsk<span class="_ _2"></span>aźników <span class="_ _c"> </span>f<span class="_ _2"></span>inansowych  wymaganych <span class="_ _b"> </span>przez<span class="_ _2"></span> <span class="_ _c"> </span>i<span class="_ _2"></span>nstytucje <span class="_ _b"> </span>finans<span class="_ _2"></span>ujące, </span></span></div><div class="t m0 x16 h3 y95 ff1 fs0 fc0 sc0 ls0 ws0">ocena spełnienia<span class="_ _2"></span> wymagań zgo<span class="_ _2"></span>dnie z umow<span class="_ _2"></span>ami i warunkam<span class="_ _2"></span>i emisji;  </div><div class="t m0 x1 h3 y96 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Identyfikacja <span class="_ _11"> </span>wymogów<span class="_ _2"></span> <span class="_ _10"> </span>które <span class="_ _11"> </span>powinny <span class="_ _11"> </span>spełniać <span class="_ _11"> </span>poszczeg<span class="_ _2"></span>ólne <span class="_ _10"> </span>spół<span class="_ _2"></span>ki <span class="_ _10"> </span>Grup<span class="_ _2"></span>y, <span class="_ _10"> </span>w<span class="_ _2"></span>ynikających </span></span></div><div class="c x1a y97 w16 h11"><div class="t m0 x2 h3 y98 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x16 h3 y99 ff1 fs0 fc0 sc0 ls0 ws0">z umów o finansow<span class="_ _2"></span>anie; </div><div class="t m0 x1 h3 y9a ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Omówienie <span class="_ _2"></span>z Z<span class="_ _2"></span>arządem <span class="_ _2"></span>dals<span class="_ _2"></span>zych<span class="_ _0"></span> <span class="_ _2"></span>planów <span class="_ _2"></span>biznesowy<span class="_ _2"></span>ch uw<span class="_ _2"></span>zględniających <span class="_ _2"></span>źródła<span class="_ _2"></span> fi<span class="_ _2"></span>nansowania <span class="_ _2"></span>pod </span></span></div><div class="t m0 x16 h3 y9b ff1 fs0 fc0 sc0 ls0 ws0">kątem <span class="_ _12"> </span>i<span class="_ _2"></span>dentyfikacji <span class="_ _13"> </span>innych <span class="_ _13"> </span>przesłanek <span class="_ _13"> </span>związan<span class="_ _2"></span>ych <span class="_ _12"> </span>pote<span class="_ _2"></span>ncjalnym <span class="_ _13"> </span>ryzyk<span class="_ _2"></span>iem <span class="_ _13"> </span>zagrożenia </div><div class="t m0 x16 h3 y9c ff1 fs0 fc0 sc0 ls0 ws0">kontynuacji dział<span class="_ _2"></span>alności; </div><div class="t m0 x1 h3 y9d ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Uzyskanie pr<span class="_ _2"></span>ognozy <span class="_ _2"></span>przepływów<span class="_ _2"></span> pienięż<span class="_ _2"></span>nych (w <span class="_ _2"></span>tym <span class="_ _2"></span>modelu fina<span class="_ _2"></span>nsowania<span class="_ _2"></span> Grupy) <span class="_ _2"></span>przygotowan<span class="_ _2"></span>ej </span></span></div><div class="t m0 x16 h3 y9e ff1 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _e"> </span>Z<span class="_ _2"></span>arząd, <span class="_ _19"> </span>doko<span class="_ _2"></span>nanie <span class="_ _19"> </span>jej <span class="_ _19"> </span>krytyc<span class="_ _2"></span>znej <span class="_ _19"> </span>anali<span class="_ _2"></span>zy <span class="_ _19"> </span>oraz <span class="_ _19"> </span>weryf<span class="_ _2"></span>ikacji <span class="_ _19"> </span>kluczowych<span class="_ _2"></span> <span class="_ _e"> </span>założ<span class="_ _2"></span>eń </div><div class="c x1a y9f w16 h11"><div class="t m0 x2 h3 y98 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x16 h3 ya0 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _1e"> </span>racjonalności <span class="_ _1e"> </span>projekcji<span class="_ _2"></span> <span class="_ _1e"> </span>biznesowych <span class="_ _1e"> </span>z <span class="_ _1e"> </span>uwzględnieni<span class="_ _2"></span>em <span class="_ _1e"> </span>wykonania <span class="_ _1e"> </span>budżetó<span class="_ _2"></span>w <span class="_ _1e"> </span>w <span class="_ _1f"> </span>latach </div><div class="t m0 x16 h3 ya1 ff1 fs0 fc0 sc0 ls0 ws0">ubiegłych; </div><div class="t m0 x1 h3 ya2 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Analiza <span class="_ _16"> </span>scena<span class="_ _2"></span>riuszowa <span class="_ _16"></span>progno<span class="_ _2"></span>zy <span class="_ _1"></span>prz<span class="_ _2"></span>epływów <span class="_ _16"> </span>fina<span class="_ _2"></span>nsowych <span class="_ _16"></span>uwzględniająca<span class="_ _2"></span> <span class="_ _16"></span>prawdo<span class="_ _2"></span>podobieństwo </span></span></div><div class="t m0 x16 h3 ya3 ff1 fs0 fc0 sc0 ls0 ws0">realizacji różnych o<span class="_ _2"></span>sądów dok<span class="_ _2"></span>onanych p<span class="_ _2"></span>rzez Zarząd; </div><div class="t m0 x1 h3 ya4 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Ocena wpływu z<span class="_ _2"></span>darzeń po dniu bil<span class="_ _2"></span>ansowym na p<span class="_ _2"></span>rzyjmowane zało<span class="_ _2"></span>żenia w mod<span class="_ _2"></span>elu; </span></span></div><div class="t m0 x1 h3 ya5 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">Ocena popraw<span class="_ _2"></span>ności oraz ko<span class="_ _2"></span>mpletności wymaga<span class="_ _2"></span>nych ujaw<span class="_ _2"></span>nień w sprawo<span class="_ _2"></span>z<span class="_ _4"></span>da<span class="_ _2"></span>niu fin<span class="_ _2"></span>ansowym. </span></span></div></div><div class="pi"></div></div>
<div id="pf4" class="pf w0 h0"><div class="pc pc4 w0 h0"><img 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" class="bi x1 y3f w17 hf" alt="" /><div class="t m0 x1 h7 y40 ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">4 </div><div class="c x19 y13 w15 h10"><div class="t m0 x2 h3 y4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 he y42 ff2 fs0 fc0 sc0 ls0 ws0">Inna sprawa – zakr<span class="_ _2"></span>es b<span class="_ _2"></span>adania </div><div class="t m0 x1 h3 ya6 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdanie <span class="_ _5"> </span>finansowe <span class="_ _6"> </span>Spó<span class="_ _2"></span>łki <span class="_ _6"> </span>za <span class="_ _6"> </span>rok <span class="_ _6"> </span>zak<span class="_ _2"></span>ończony<span class="_ _2"></span> <span class="_ _6"> </span>31 <span class="_ _6"> </span>grudnia <span class="_ _6"> </span>202<span class="_ _2"></span>2 <span class="_ _6"> </span>roku <span class="_ _6"> </span>zos<span class="_ _2"></span>tało <span class="_ _6"> </span>zbadan<span class="_ _2"></span>e <span class="_ _a"> </span>pr<span class="_ _2"></span>zez </div><div class="t m0 x1 h3 ya7 ff1 fs0 fc0 sc0 ls0 ws0">działającego<span class="_ _2"></span> <span class="_ _11"> </span>w i<span class="_ _2"></span>mieniu <span class="_ _1f"> </span>i<span class="_ _2"></span>nnej <span class="_ _11"> </span>f<span class="_ _2"></span>irmy <span class="_ _1f"> </span>audy<span class="_ _2"></span>torskiej <span class="_ _1e"> </span>biegłego <span class="_ _1f"> </span>rewi<span class="_ _2"></span>denta, <span class="_ _1f"> </span>któ<span class="_ _2"></span>ry <span class="_ _1f"> </span>wyraził <span class="_ _1f"> </span>opini<span class="_ _2"></span>ę <span class="_ _1f"> </span>bez<span class="_ _2"></span> </div><div class="t m0 x1 h3 ya8 ff1 fs0 fc0 sc0 ls0 ws0">zastrzeżeń <span class="_ _2"></span>na temat tego s<span class="_ _2"></span>prawozdania w dni<span class="_ _2"></span>u 27 kwietnia 2<span class="_ _2"></span>023 r. </div><div class="t m0 x1 he ya9 ff2 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _2"></span> Zarząd<span class="_ _2"></span>u i Rady Nadzor<span class="_ _2"></span>czej za sp<span class="_ _2"></span>rawozdanie finans<span class="_ _2"></span>owe <span class="_ _20"> </span> </div><div class="t m0 x1 h3 y7a ff1 fs0 fc0 sc0 ls0 ws0">Zarząd  Spółki  jest  odpowiedzial<span class="_ _2"></span>ny <span class="_ _b"> </span>za  sporząd<span class="_ _2"></span>zenie,  na  podstawie  prawidłowo<span class="_ _2"></span>  p<span class="_ _4"></span>row<span class="_ _2"></span>adzonych  ksiąg </div><div class="t m0 x1 h3 yaa ff1 fs0 fc0 sc0 ls0 ws0">rachunkowyc<span class="_ _2"></span>h, <span class="_ _f"> </span>sprawozdania<span class="_ _2"></span> <span class="_ _f"> </span>finansowego, <span class="_ _f"> </span>które <span class="_ _f"> </span>przedsta<span class="_ _2"></span>wia <span class="_ _f"> </span>rzetelny <span class="_ _f"> </span>i <span class="_ _f"> </span>jasny <span class="_ _f"> </span>ob<span class="_ _2"></span>raz <span class="_ _1a"> </span>s<span class="_ _2"></span>ytuacji </div><div class="t m0 x1 h3 yab ff1 fs0 fc0 sc0 ls0 ws0">majątkowej <span class="_ _6"> </span>i <span class="_ _6"> </span>finansow<span class="_ _2"></span>ej <span class="_ _a"> </span>i<span class="_ _2"></span> <span class="_ _a"> </span>w<span class="_ _2"></span>yniku <span class="_ _a"> </span>finans<span class="_ _2"></span>owego <span class="_ _6"> </span>Spół<span class="_ _2"></span>ki <span class="_ _a"> </span>zgodnie<span class="_ _2"></span> <span class="_ _a"> </span>z <span class="_ _6"> </span>Między<span class="_ _2"></span>narodow<span class="_ _2"></span>ymi <span class="_ _a"> </span>St<span class="_ _2"></span>andardami </div><div class="t m0 x1 h3 yac ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdawcz<span class="_ _2"></span>ości <span class="_ _16"></span>Finansow<span class="_ _2"></span>ej <span class="_ _1"></span>zatwie<span class="_ _2"></span>rdzonymi <span class="_ _16"> </span>przez <span class="_ _15"> </span>Unię <span class="_ _1"></span>Europejs<span class="_ _2"></span>ką, <span class="_ _16"></span>przyjęty<span class="_ _2"></span>mi <span class="_ _16"></span>zasadami <span class="_ _16"> </span>(<span class="_ _2"></span>polityką) </div><div class="t m0 x1 h3 yad ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _a"> </span>o<span class="_ _2"></span>raz <span class="_ _a"> </span>z <span class="_ _a"> </span>obow<span class="_ _2"></span>iązującymi <span class="_ _a"> </span>Spółkę<span class="_ _2"></span> <span class="_ _a"> </span>przepisami <span class="_ _a"> </span>prawa <span class="_ _6"> </span>i <span class="_ _a"> </span>statutem<span class="_ _2"></span>, <span class="_ _a"> </span>a <span class="_ _a"> </span>także <span class="_ _a"> </span>za <span class="_ _a"> </span>kontrolę </div><div class="t m0 x1 h3 yae ff1 fs0 fc0 sc0 ls0 ws0">wewnętrzną, <span class="_ _3"></span>którą <span class="_ _2"></span>Za<span class="_ _2"></span>rząd <span class="_ _2"></span>uz<span class="_ _2"></span>naje <span class="_ _2"></span>za <span class="_ _3"></span>niezbędną <span class="_ _2"></span>aby<span class="_ _2"></span> <span class="_ _2"></span>um<span class="_ _2"></span>ożliwić <span class="_ _3"></span>sporządzenie <span class="_ _3"></span>sprawozdania <span class="_ _2"></span>f<span class="_ _2"></span>inansowego<span class="_ _2"></span> </div><div class="t m0 x1 h3 yaf ff1 fs0 fc0 sc0 ls0 ws0">niezawierając<span class="_ _2"></span>ego istotnego<span class="_ _2"></span> zniekształcenia spo<span class="_ _2"></span>wodowanego<span class="_ _2"></span> oszustwem <span class="_ _2"></span>lub błędem.<span class="_ _2"></span> </div><div class="t m0 x1 h3 yb0 ff1 fs0 fc0 sc0 ls0 ws0">Sporządzając <span class="_ _b"> </span>sp<span class="_ _2"></span>rawozdanie <span class="_ _b"> </span>finans<span class="_ _2"></span>owe <span class="_ _b"> </span>Zarząd <span class="_ _b"> </span>Spół<span class="_ _2"></span>ki <span class="_ _b"> </span>jest <span class="_ _b"> </span>odpowied<span class="_ _2"></span>zialny <span class="_ _b"> </span>za <span class="_ _b"> </span>o<span class="_ _2"></span>cenę <span class="_ _c"> </span>zdol<span class="_ _2"></span>ności <span class="_ _b"> </span>Spółk<span class="_ _2"></span>i  </div><div class="t m0 x1 h3 yb1 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _12"> </span>kontynuowania <span class="_ _12"> </span>d<span class="_ _2"></span>ziałalnoś<span class="_ _2"></span>ci, <span class="_ _12"> </span>ujawnienie, <span class="_ _12"> </span>jeżeli <span class="_ _12"> </span>m<span class="_ _2"></span>a <span class="_ _12"> </span>to <span class="_ _1c"> </span>z<span class="_ _2"></span>astosowa<span class="_ _2"></span>nie, <span class="_ _1c"> </span>spraw <span class="_ _12"> </span>związ<span class="_ _2"></span>anych  </div><div class="t m0 x1 h3 yb2 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _f"> </span>kontynuacją <span class="_ _f"> </span>dział<span class="_ _2"></span>alności <span class="_ _f"> </span>oraz <span class="_ _f"> </span>za <span class="_ _e"> </span>przyjęcie <span class="_ _f"> </span>zasa<span class="_ _2"></span>dy <span class="_ _f"> </span>kontynuacji <span class="_ _f"> </span>dział<span class="_ _2"></span>alności <span class="_ _f"> </span>jako <span class="_ _f"> </span>podstawy<span class="_ _2"></span> </div><div class="t m0 x1 h3 yb3 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości,<span class="_ _2"></span> <span class="_ _1e"> </span>z <span class="_ _1e"> </span>w<span class="_ _2"></span>yjątkiem <span class="_ _1a"> </span>sytuacji, <span class="_ _1e"> </span>kiedy<span class="_ _2"></span> <span class="_ _1e"> </span>Zarz<span class="_ _2"></span>ąd <span class="_ _1e"> </span>albo <span class="_ _1a"> </span>zamierza <span class="_ _1e"> </span>do<span class="_ _2"></span>konać <span class="_ _1e"> </span>l<span class="_ _2"></span>ikwidacji <span class="_ _1e"> </span>Spół<span class="_ _2"></span>ki,  </div><div class="t m0 x1 h3 yb4 ff1 fs0 fc0 sc0 ls0 ws0">albo <span class="_ _14"> </span>zaniechać <span class="_ _14"> </span>prowadze<span class="_ _2"></span>nia <span class="_ _14"> </span>działalnoś<span class="_ _2"></span>ci, <span class="_ _15"> </span>al<span class="_ _2"></span>bo <span class="_ _15"> </span>nie <span class="_ _14"> </span>ma <span class="_ _14"> </span>żadnej <span class="_ _14"> </span>realnej <span class="_ _14"> </span>alterna<span class="_ _2"></span>tywy <span class="_ _15"> </span>dl<span class="_ _2"></span>a <span class="_ _15"> </span>li<span class="_ _2"></span>kwidacji <span class="_ _15"> </span>lu<span class="_ _2"></span>b </div><div class="t m0 x1 h3 yb5 ff1 fs0 fc0 sc0 ls0 ws0">zaniechania <span class="_ _2"></span>działalno<span class="_ _2"></span>ści. </div><div class="t m0 x1 h3 yb6 ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _c"> </span>Spó<span class="_ _2"></span>łki <span class="_ _b"> </span>oraz <span class="_ _c"> </span>czł<span class="_ _2"></span>onkowie <span class="_ _b"> </span>Rady <span class="_ _c"> </span>Na<span class="_ _2"></span>dzorczej <span class="_ _b"> </span>są<span class="_ _2"></span> <span class="_ _c"> </span>zobowiązani<span class="_ _2"></span> <span class="_ _c"> </span>do <span class="_ _b"> </span>zapewnienia,<span class="_ _2"></span> <span class="_ _c"> </span>aby <span class="_ _b"> </span>sprawoz<span class="_ _2"></span>danie </div><div class="t m0 x1 h3 yb7 ff1 fs0 fc0 sc0 ls0 ws0">finansowe <span class="_ _2"></span>s<span class="_ _2"></span>pełniało <span class="_ _2"></span>w<span class="_ _2"></span>ymagania <span class="_ _2"></span>pr<span class="_ _2"></span>zewidziane <span class="_ _2"></span>w <span class="_ _2"></span>Us<span class="_ _2"></span>tawie <span class="_ _2"></span>o<span class="_ _2"></span> <span class="_ _2"></span>rachunkowo<span class="_ _2"></span>ści. <span class="_ _2"></span>Członk<span class="_ _2"></span>owie <span class="_ _2"></span>Rady <span class="_ _2"></span>Na<span class="_ _2"></span>dzorczej </div><div class="t m0 x1 h3 yb8 ff1 fs0 fc0 sc0 ls0 ws0">są odpowiedzia<span class="_ _2"></span>lni za nadzo<span class="_ _2"></span>rowanie procesu s<span class="_ _2"></span>prawozdawczoś<span class="_ _2"></span>ci finansowej S<span class="_ _2"></span>półki. </div><div class="t m0 x1 he yb9 ff2 fs0 fc0 sc0 ls0 ws0">Odpowiedzialność<span class="_ _2"></span> biegłeg<span class="_ _2"></span>o rewidenta za<span class="_ _2"></span> badanie sprawozd<span class="_ _2"></span>ania finansowe<span class="_ _2"></span>go </div><div class="t m0 x1 h3 yba ff1 fs0 fc0 sc0 ls0 ws0">Naszymi c<span class="_ _2"></span>elami są u<span class="_ _2"></span>zyskanie rac<span class="_ _2"></span>jonalnej p<span class="_ _2"></span>ewności, cz<span class="_ _2"></span>y sprawozda<span class="_ _2"></span>nie finansowe <span class="_ _2"></span>jako ca<span class="_ _2"></span>łość nie <span class="_ _2"></span>zawiera </div><div class="t m0 x1 h3 ybb ff1 fs0 fc0 sc0 ls0 ws0">istotnego<span class="_ _2"></span> zniekształc<span class="_ _2"></span>enia <span class="_ _2"></span>spowodowanego<span class="_ _2"></span> osz<span class="_ _2"></span>ustwem <span class="_ _2"></span>lub <span class="_ _2"></span>błędem <span class="_ _2"></span>oraz wy<span class="_ _2"></span>danie <span class="_ _2"></span>sprawo<span class="_ _2"></span>zdania z <span class="_ _2"></span>badania<span class="_ _2"></span><span class="fc4"> </span></div><div class="t m0 x1 h3 ybc ff1 fs0 fc0 sc0 ls0 ws0">zawierająceg<span class="_ _2"></span>o <span class="_ _1a"> </span>naszą <span class="_ _1a"> </span>opi<span class="_ _2"></span>nię. <span class="_ _1a"> </span>Racjo<span class="_ _2"></span>nalna <span class="_ _1a"> </span>pewnoś<span class="_ _2"></span>ć <span class="_ _1a"> </span>jest <span class="_ _1a"> </span>wysoki<span class="_ _2"></span>m <span class="_ _1a"> </span>poziome<span class="_ _2"></span>m <span class="_ _1a"> </span>pewności, <span class="_ _f"> </span>ale <span class="_ _1a"> </span>nie </div><div class="t m0 x1 h3 y5d ff1 fs0 fc0 sc0 ls0 ws0">gwarantuje,<span class="_ _2"></span> <span class="_ _19"> </span>że <span class="_ _19"> </span>bada<span class="_ _2"></span>nie <span class="_ _19"> </span>pr<span class="_ _2"></span>zeprowadz<span class="_ _2"></span>one <span class="_ _19"> </span>zgodni<span class="_ _2"></span>e <span class="_ _19"> </span>z <span class="_ _19"> </span>K<span class="_ _2"></span>SB <span class="_ _19"> </span>zaws<span class="_ _2"></span>ze <span class="_ _19"> </span>wykry<span class="_ _2"></span>je <span class="_ _19"> </span>istni<span class="_ _2"></span>ejące <span class="_ _19"> </span>istotn<span class="_ _2"></span>e </div><div class="t m0 x1 h3 ybd ff1 fs0 fc0 sc0 ls0 ws0">zniekształce<span class="_ _2"></span>nie. <span class="_ _10"> </span>Znieksz<span class="_ _2"></span>tałcenia <span class="_ _10"> </span>mo<span class="_ _2"></span>gą <span class="_ _10"> </span>po<span class="_ _2"></span>wstawać <span class="_ _11"> </span>na <span class="_ _10"> </span>skutek <span class="_ _10"> </span>o<span class="_ _2"></span>szustwa <span class="_ _11"> </span>lub <span class="_ _11"> </span>błędu <span class="_ _10"> </span>i <span class="_ _11"> </span>są <span class="_ _11"> </span>uważane  </div><div class="t m0 x1 h3 ybe ff1 fs0 fc0 sc0 ls0 ws0">za is<span class="_ _2"></span>totne, <span class="_ _2"></span>jeż<span class="_ _2"></span>eli można <span class="_ _2"></span>ra<span class="_ _2"></span>cjonalnie <span class="_ _2"></span>oc<span class="_ _2"></span>zekiwać, <span class="_ _2"></span>że <span class="_ _2"></span>pojedynczo <span class="_ _2"></span>l<span class="_ _2"></span>ub ł<span class="_ _2"></span>ącznie <span class="_ _2"></span>mogły<span class="_ _2"></span>by wpły<span class="_ _2"></span>nąć <span class="_ _2"></span>na <span class="_ _2"></span>decyzje </div><div class="t m0 x1 h3 ybf ff1 fs0 fc0 sc0 ls0 ws0">gospodarcze u<span class="_ _2"></span>żytkowników<span class="_ _2"></span> podjęte na podstaw<span class="_ _2"></span>ie teg<span class="_ _2"></span>o sprawozdania fi<span class="_ _2"></span>nansoweg<span class="_ _2"></span>o.<span class="ff8">  </span></div><div class="t m0 x1 h3 yc0 ff1 fs0 fc0 sc0 ls0 ws0">Koncepcja <span class="_ _17"> </span>i<span class="_ _2"></span>stotności<span class="_ _2"></span> <span class="_ _17"> </span>stosow<span class="_ _2"></span>ana <span class="_ _17"> </span>jes<span class="_ _2"></span>t <span class="_ _17"> </span>przez <span class="_ _17"> </span>bieg<span class="_ _2"></span>łego <span class="_ _17"> </span>r<span class="_ _2"></span>ewidenta <span class="_ _17"> </span>zaró<span class="_ _2"></span>wno <span class="_ _17"> </span>przy <span class="_ _21"> </span>planowaniu <span class="_ _2"></span> </div><div class="t m0 x1 h3 yc1 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _2"></span>pr<span class="_ _2"></span>zeprowadzaniu<span class="_ _2"></span> <span class="_ _2"></span>bada<span class="_ _2"></span>nia <span class="_ _2"></span>jak <span class="_ _3"></span>i <span class="_ _2"></span>pr<span class="_ _2"></span>zy <span class="_ _2"></span>oceni<span class="_ _2"></span>e <span class="_ _2"></span>w<span class="_ _2"></span>pływu <span class="_ _3"></span>rozpoznanych <span class="_ _3"></span>podczas <span class="_ _2"></span>ba<span class="_ _2"></span>dania<span class="_ _2"></span> <span class="_ _2"></span>zniekształ<span class="_ _2"></span>ceń <span class="_ _2"></span>o<span class="_ _2"></span>raz </div><div class="t m0 x1 h3 yc2 ff1 fs0 fc0 sc0 ls0 ws0">nieskorygowanych <span class="_ _1c"> </span>zniekształceń, <span class="_ _19"> </span>jeśl<span class="_ _2"></span>i <span class="_ _e"> </span>w<span class="_ _2"></span>ystępują, <span class="_ _e"> </span>na<span class="_ _2"></span> <span class="_ _e"> </span>s<span class="_ _2"></span>prawozdanie <span class="_ _19"> </span>finans<span class="_ _2"></span>owe, <span class="_ _19"> </span>a <span class="_ _19"> </span>także <span class="_ _19"> </span>przy </div><div class="t m0 x1 h3 yc3 ff1 fs0 fc0 sc0 ls0 ws0">formułowani<span class="_ _2"></span>u  opinii  biegłego<span class="_ _2"></span>  rewidenta.  W  związk<span class="_ _2"></span>u  z  powyższym  ws<span class="_ _2"></span>zystkie  opinie<span class="_ _2"></span>  i  stwierdze<span class="_ _2"></span>nia </div><div class="t m0 x1 h3 yc4 ff1 fs0 fc0 sc0 ls0 ws0">zawarte  w  sprawoz<span class="_ _2"></span>daniu  z  badania  są <span class="_ _a"> </span>wyrażane  z  uwzględnieni<span class="_ _2"></span>em  jakościowego<span class="_ _2"></span>  i  wartościo<span class="_ _2"></span>wego </div><div class="t m0 x1 h3 yc5 ff1 fs0 fc0 sc0 ls0 ws0">poziomu <span class="_ _10"> </span>ist<span class="_ _2"></span>otności <span class="_ _10"> </span>ustalo<span class="_ _2"></span>nego <span class="_ _10"> </span>zgodnie<span class="_ _2"></span> <span class="_ _10"> </span>ze <span class="_ _10"> </span>standa<span class="_ _2"></span>rdami <span class="_ _10"> </span>ba<span class="_ _2"></span>dania <span class="_ _10"> </span>i <span class="_ _10"> </span>zaw<span class="_ _2"></span>odowym <span class="_ _10"> </span>os<span class="_ _2"></span>ądem <span class="_ _10"> </span>biegł<span class="_ _2"></span>ego </div><div class="t m0 x1 h3 yc6 ff1 fs0 fc0 sc0 ls0 ws0">rewidenta. </div><div class="t m0 x1 h3 yc7 ff1 fs0 fc0 sc0 ls0 ws0">Zakres <span class="_ _c"> </span>bada<span class="_ _2"></span>nia <span class="_ _14"> </span>ni<span class="_ _2"></span>e <span class="_ _14"> </span>ob<span class="_ _2"></span>ejmuje <span class="_ _c"> </span>zapewnienia<span class="_ _2"></span> <span class="_ _14"> </span>co<span class="_ _2"></span> <span class="_ _14"> </span>do<span class="_ _2"></span> <span class="_ _14"> </span>p<span class="_ _2"></span>rzyszłej <span class="_ _c"> </span>rentow<span class="_ _2"></span>ności <span class="_ _c"> </span>Spółki<span class="_ _2"></span> <span class="_ _14"> </span>ani <span class="_ _c"> </span>efek<span class="_ _2"></span>tywności <span class="_ _c"> </span>lub<span class="_ _2"></span> </div><div class="t m0 x1 h3 yc8 ff1 fs0 fc0 sc0 ls0 ws0">skuteczności<span class="_ _2"></span> prowadzenia <span class="_ _2"></span>jej spraw przez<span class="_ _2"></span> Zarząd Spó<span class="_ _2"></span>łki obecnie lub w <span class="_ _2"></span>przyszłości.<span class="_ _2"></span> </div><div class="t m0 x1 h3 yc9 ff1 fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _c"> </span>badania <span class="_ _b"> </span>zgodnego <span class="_ _c"> </span>z <span class="_ _14"> </span>K<span class="_ _2"></span>SB <span class="_ _c"> </span>stosujemy<span class="_ _2"></span> <span class="_ _14"> </span>zawod<span class="_ _2"></span>owy <span class="_ _c"> </span>osąd <span class="_ _c"> </span>i <span class="_ _c"> </span>zachowuj<span class="_ _2"></span>emy <span class="_ _c"> </span>zawodowy<span class="_ _2"></span> <span class="_ _14"> </span>sceptycy<span class="_ _2"></span>zm,  </div><div class="t m0 x1 h3 yca ff1 fs0 fc0 sc0 ls0 ws0">a także: </div><div class="t m0 x1 h3 ycb ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">identyfikujemy<span class="_ _2"></span> <span class="_ _1c"> </span>i <span class="_ _12"> </span>ocenia<span class="_ _2"></span>my <span class="_ _1c"> </span>ry<span class="_ _2"></span>zyka <span class="_ _1c"> </span>is<span class="_ _2"></span>totnego <span class="_ _12"> </span>zniekształceni<span class="_ _2"></span>a <span class="_ _1c"> </span>spr<span class="_ _2"></span>awozda<span class="_ _2"></span>nia <span class="_ _1c"> </span>f<span class="_ _2"></span>inansowego </span></span></div><div class="t m0 x16 h3 ycc ff1 fs0 fc0 sc0 ls0 ws0">spowodowaneg<span class="_ _2"></span>o  oszustwem  lub  błędem,  projektuj<span class="_ _2"></span>emy <span class="_ _b"> </span>i<span class="_ _2"></span>  przeprowadzamy<span class="_ _2"></span>  procedury  badania<span class="_ _2"></span> </div><div class="t m0 x16 h3 ycd ff1 fs0 fc0 sc0 ls0 ws0">odpowiadające <span class="_ _12"> </span>tym <span class="_ _12"> </span>ryz<span class="_ _2"></span>ykom <span class="_ _12"> </span>i <span class="_ _12"> </span>uzyskujemy <span class="_ _12"> </span>do<span class="_ _2"></span>wody <span class="_ _12"> </span>ba<span class="_ _2"></span>dania, <span class="_ _12"> </span>które <span class="_ _12"> </span>są <span class="_ _12"> </span>w<span class="_ _2"></span>ystarczające  </div><div class="t m0 x16 h3 yce ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _1f"> </span>o<span class="_ _2"></span>dpowiednie, <span class="_ _1f"> </span>a<span class="_ _2"></span>by <span class="_ _1f"> </span>s<span class="_ _2"></span>tanowić <span class="_ _1e"> </span>podstawę <span class="_ _1e"> </span>dla <span class="_ _1e"> </span>nas<span class="_ _2"></span>zej <span class="_ _1f"> </span>opi<span class="_ _2"></span>nii. <span class="_ _1e"> </span>Ryzyko <span class="_ _1f"> </span>nie<span class="_ _2"></span>wykrycia <span class="_ _1e"> </span>isto<span class="_ _2"></span>tnego </div><div class="t m0 x16 h3 ycf ff1 fs0 fc0 sc0 ls0 ws0">zniekształce<span class="_ _2"></span>nia <span class="_ _3"></span>wynikając<span class="_ _2"></span>ego <span class="_ _1"></span>z <span class="_ _3"></span>os<span class="_ _2"></span>zustw<span class="_ _2"></span>a <span class="_ _3"></span>j<span class="_ _2"></span>est <span class="_ _3"></span>więks<span class="_ _2"></span>ze <span class="_ _3"></span>niż<span class="_ _2"></span> <span class="_ _3"></span>tego <span class="_ _1"></span>wy<span class="_ _2"></span>nikającego <span class="_ _16"></span>z <span class="_ _3"></span>błędu, <span class="_ _1"></span>po<span class="_ _2"></span>nieważ </div><div class="t m0 x16 h3 yd0 ff1 fs0 fc0 sc0 ls0 ws0">oszustwo  może <span class="_ _c"> </span>doty<span class="_ _2"></span>czyć <span class="_ _b"> </span>zmowy,  fałszerstwa,<span class="_ _2"></span> <span class="_ _b"> </span>celowych <span class="_ _b"> </span>pomini<span class="_ _2"></span>ęć, <span class="_ _b"> </span>wprow<span class="_ _2"></span>adzenia  w <span class="_ _b"> </span>błąd <span class="_ _b"> </span>lub </div><div class="t m0 x16 h3 yd1 ff1 fs0 fc0 sc0 ls0 ws0">obejścia kontrol<span class="_ _2"></span>i wewnęt<span class="_ _2"></span>rznej; </div></div><div class="pi"></div></div>
<div id="pf5" class="pf w0 h0"><div class="pc pc5 w0 h0"><img src="data:image/png;base64,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" class="bi x1 y3f w17 hf" alt="" /><div class="t m0 x1 h7 y40 ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">5 </div><div class="c x19 y13 w15 h10"><div class="t m0 x2 h3 y4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 yd2 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">uzyskujemy <span class="_ _14"> </span>zro<span class="_ _2"></span>zumienie <span class="_ _14"> </span>k<span class="_ _2"></span>ontroli <span class="_ _14"> </span>wewnętr<span class="_ _2"></span>znej <span class="_ _14"> </span>stos<span class="_ _2"></span>ownej <span class="_ _14"> </span>dla <span class="_ _c"> </span>badania <span class="_ _14"> </span>w <span class="_ _c"> </span>celu <span class="_ _14"> </span>zaprojekto<span class="_ _2"></span>wania </span></span></div><div class="t m0 x16 h3 yd3 ff1 fs0 fc0 sc0 ls0 ws0">procedur <span class="_ _14"> </span>badania<span class="_ _2"></span>, <span class="_ _14"> </span>które <span class="_ _14"> </span>są <span class="_ _14"> </span>odpo<span class="_ _2"></span>wiednie <span class="_ _14"> </span>w <span class="_ _14"> </span>danyc<span class="_ _2"></span>h <span class="_ _14"> </span>okolicznoś<span class="_ _2"></span>ciach, <span class="_ _15"> </span>al<span class="_ _2"></span>e <span class="_ _15"> </span>nie <span class="_ _c"> </span>w <span class="_ _14"> </span>celu <span class="_ _14"> </span>wyrażenia<span class="_ _2"></span> </div><div class="t m0 x16 h3 yd4 ff1 fs0 fc0 sc0 ls0 ws0">opinii na temat sk<span class="_ _2"></span>utecznoś<span class="_ _2"></span>ci kontroli wewnętr<span class="_ _2"></span>znej Spół<span class="_ _2"></span>ki; </div><div class="t m0 x1 h3 yd5 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">oceniamy <span class="_ _1c"> </span>odpowie<span class="_ _2"></span>dniość <span class="_ _1c"> </span>zasto<span class="_ _2"></span>sowanych <span class="_ _1c"> </span>zasad <span class="_ _1c"> </span>(<span class="_ _2"></span>polityki) <span class="_ _1c"> </span>rachunkowo<span class="_ _2"></span>ści <span class="_ _1c"> </span>oraz <span class="_ _1c"> </span>zasadnoś<span class="_ _2"></span>ć </span></span></div><div class="t m0 x16 h3 yd6 ff1 fs0 fc0 sc0 ls0 ws0">szacunków księgo<span class="_ _2"></span>wych oraz <span class="_ _2"></span>powiązanych ujaw<span class="_ _2"></span>nień doko<span class="_ _2"></span>nanych przez Zarząd Sp<span class="_ _2"></span>ółki<span class="_ _2"></span>; </div><div class="t m0 x1 h3 yd7 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">wyciągamy <span class="_ _f"> </span>wniosek <span class="_ _f"> </span>na <span class="_ _1a"> </span>temat<span class="_ _2"></span> <span class="_ _1a"> </span>odpowiednio<span class="_ _2"></span>ści <span class="_ _f"> </span>zastosowani<span class="_ _2"></span>a <span class="_ _1e"> </span>prz<span class="_ _2"></span>ez <span class="_ _1a"> </span>Zarzą<span class="_ _2"></span>d <span class="_ _1a"> </span>Spółki<span class="_ _2"></span> <span class="_ _1a"> </span>zas<span class="_ _2"></span>ady </span></span></div><div class="t m0 x16 h3 yd8 ff1 fs0 fc0 sc0 ls0 ws0">kontynuacji <span class="_ _1"></span>dzia<span class="_ _2"></span>łalności<span class="_ _2"></span> <span class="_ _1"></span>jako <span class="_ _3"></span>po<span class="_ _2"></span>dstawy <span class="_ _1"></span>rachunkowoś<span class="_ _2"></span>ci <span class="_ _1"></span>oraz,<span class="_ _2"></span> <span class="_ _1"></span>na <span class="_ _1"></span>podsta<span class="_ _2"></span>wie <span class="_ _3"></span>uzysk<span class="_ _2"></span>anych <span class="_ _3"></span>do<span class="_ _2"></span>wodów </div><div class="t m0 x16 h3 yd9 ff1 fs0 fc0 sc0 ls0 ws0">badania, <span class="_ _15"> </span>czy <span class="_ _16"> </span>istni<span class="_ _2"></span>eje <span class="_ _16"> </span>i<span class="_ _2"></span>stotna <span class="_ _16"> </span>ni<span class="_ _2"></span>epewność <span class="_ _15"> </span>związana <span class="_ _15"> </span>ze <span class="_ _15"> </span>zdarzenia<span class="_ _2"></span>mi <span class="_ _16"> </span>l<span class="_ _2"></span>ub <span class="_ _16"></span>warunk<span class="_ _2"></span>ami, <span class="_ _15"> </span>która <span class="_ _15"> </span>może </div><div class="t m0 x16 h3 yda ff1 fs0 fc0 sc0 ls0 ws0">poddawać <span class="_ _2"></span>w <span class="_ _2"></span>znac<span class="_ _2"></span>zącą wąt<span class="_ _2"></span>pli<span class="_ _2"></span>wość zdol<span class="_ _2"></span>ność <span class="_ _2"></span>Spół<span class="_ _2"></span>ki do <span class="_ _2"></span>k<span class="_ _2"></span>ontynuacji <span class="_ _2"></span>działal<span class="_ _2"></span>ności. <span class="_ _2"></span>Jeżeli <span class="_ _2"></span>dochod<span class="_ _2"></span>zimy </div><div class="t m0 x16 h3 ydb ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _1"></span>w<span class="_ _2"></span>niosku, <span class="_ _15"> </span>że <span class="_ _16"></span>istnieje <span class="_ _16"> </span>istotna<span class="_ _2"></span> <span class="_ _16"></span>niepew<span class="_ _2"></span>ność, <span class="_ _16"></span>wymagane <span class="_ _16"> </span>jest <span class="_ _15"> </span>od <span class="_ _16"> </span>nas <span class="_ _16"> </span>zwróce<span class="_ _2"></span>nie <span class="_ _15"> </span>uwagi <span class="_ _16"></span>w <span class="_ _16"></span>naszym<span class="_ _2"></span> </div><div class="t m0 x16 h3 ydc ff1 fs0 fc0 sc0 ls0 ws0">sprawozdaniu <span class="_ _b"> </span>biegłeg<span class="_ _2"></span>o <span class="_ _b"> </span>rew<span class="_ _2"></span>identa <span class="_ _c"> </span>na  powiązane <span class="_ _b"> </span>ujawnienia<span class="_ _2"></span> <span class="_ _c"> </span>w<span class="_ _2"></span> <span class="_ _c"> </span>s<span class="_ _2"></span>prawozdaniu  finansowym <span class="_ _b"> </span>lub, </div><div class="t m0 x16 h3 ydd ff1 fs0 fc0 sc0 ls0 ws0">jeżeli t<span class="_ _2"></span>akie <span class="_ _2"></span>ujawnienia <span class="_ _2"></span>są <span class="_ _2"></span>nieadekwat<span class="_ _2"></span>ne, <span class="_ _2"></span>modyfikuj<span class="_ _2"></span>emy <span class="_ _2"></span>naszą <span class="_ _2"></span>opinię. <span class="_ _2"></span>Nas<span class="_ _2"></span>ze wn<span class="_ _2"></span>ioski <span class="_ _2"></span>s<span class="_ _2"></span>ą opa<span class="_ _2"></span>rte na </div><div class="t m0 x16 h3 yde ff1 fs0 fc0 sc0 ls0 ws0">dowodach <span class="_ _16"> </span>badania <span class="_ _16"></span>uzyskany<span class="_ _2"></span>ch <span class="_ _1"></span>do <span class="_ _15"> </span>dni<span class="_ _4"></span>a<span class="_ _2"></span> <span class="_ _1"></span>s<span class="_ _2"></span>porządzenia <span class="_ _16"></span>naszego<span class="_ _2"></span> <span class="_ _1"></span>sp<span class="_ _2"></span>rawozdania <span class="_ _16"></span>biegłego<span class="_ _2"></span> <span class="_ _1"></span>rewidenta,<span class="_ _2"></span> </div><div class="t m0 x16 h3 ydf ff1 fs0 fc0 sc0 ls0 ws0">jednakże <span class="_ _3"></span>przys<span class="_ _2"></span>złe <span class="_ _3"></span>zdarzenia <span class="_ _3"></span>l<span class="_ _2"></span>ub <span class="_ _3"></span>warunki <span class="_ _3"></span>mog<span class="_ _2"></span>ą <span class="_ _3"></span>spowodować, <span class="_ _3"></span>że<span class="_ _2"></span> <span class="_ _3"></span>Spółka <span class="_ _3"></span>zaprzest<span class="_ _2"></span>anie <span class="_ _3"></span>kontynua<span class="_ _2"></span>cji </div><div class="t m0 x16 h3 ye0 ff1 fs0 fc0 sc0 ls0 ws0">działalnoś<span class="_ _2"></span>ci; </div><div class="t m0 x1 h3 ye1 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _d"> </span><span class="ff1">oceniamy <span class="_ _1e"> </span>o<span class="_ _2"></span>gólną<span class="_ _2"></span> <span class="_ _1e"> </span>prez<span class="_ _2"></span>entację, <span class="_ _1a"> </span>strukturę <span class="_ _1a"> </span>i <span class="_ _1a"> </span>zawa<span class="_ _2"></span>rtość <span class="_ _1a"> </span>sprawozda<span class="_ _2"></span>nia <span class="_ _1e"> </span>f<span class="_ _2"></span>inansow<span class="_ _2"></span>ego, <span class="_ _1e"> </span>w<span class="_ _2"></span> <span class="_ _1a"> </span>tym </span></span></div><div class="t m0 x16 h3 ye2 ff1 fs0 fc0 sc0 ls0 ws0">ujawnienia, <span class="_ _6"> </span>oraz <span class="_ _a"> </span>czy <span class="_ _a"> </span>spraw<span class="_ _2"></span>ozdanie <span class="_ _a"> </span>finansowe <span class="_ _6"> </span>przedstaw<span class="_ _2"></span>ia <span class="_ _a"> </span>będące <span class="_ _a"> </span>ich <span class="_ _a"> </span>pod<span class="_ _2"></span>stawą <span class="_ _a"> </span>t<span class="_ _2"></span>ransakcje  </div><div class="t m0 x16 h3 ye3 ff1 fs0 fc0 sc0 ls0 ws0">i zdarzenia w s<span class="_ _2"></span>posób zapewniający<span class="_ _2"></span> rzetelną pre<span class="_ _2"></span>zentację. </div><div class="t m0 x1 h3 ye4 ff1 fs0 fc0 sc0 ls0 ws0">Przekazujemy <span class="_ _2"></span>K<span class="_ _2"></span>omit<span class="_ _2"></span>etowi <span class="_ _2"></span>Audyt<span class="_ _2"></span>u <span class="_ _2"></span>Rad<span class="_ _2"></span>y <span class="_ _2"></span>Nadzor<span class="_ _2"></span>czej <span class="_ _2"></span>in<span class="_ _2"></span>formacje<span class="_ _2"></span> <span class="_ _2"></span>o, <span class="_ _3"></span>między <span class="_ _2"></span>in<span class="_ _2"></span>nymi, <span class="_ _3"></span>planowanym <span class="_ _3"></span>zakresie </div><div class="t m0 x1 h3 ye5 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _16"></span>czasie <span class="_ _16"></span>przeprowad<span class="_ _2"></span>zenia <span class="_ _16"> </span>ba<span class="_ _2"></span>dania <span class="_ _16"></span>oraz <span class="_ _16"></span>znaczących <span class="_ _15"> </span>ustaleniach <span class="_ _16"> </span>badania<span class="_ _2"></span>, <span class="_ _16"></span>w <span class="_ _16"></span>tym <span class="_ _16"> </span>wszelk<span class="_ _2"></span>ich <span class="_ _16"></span>znaczących<span class="_ _2"></span> </div><div class="t m0 x1 h3 ye6 ff1 fs0 fc0 sc0 ls0 ws0">słaboś<span class="_ _2"></span>ciach kontroli wewn<span class="_ _2"></span>ętrznej, które zi<span class="_ _2"></span>dentyfikujemy pod<span class="_ _2"></span>czas ba<span class="_ _2"></span>dania. </div><div class="t m0 x1 h3 ye7 ff1 fs0 fc0 sc0 ls0 ws0">Składamy <span class="_ _2"></span>Komitetowi<span class="_ _2"></span> Audytu <span class="_ _2"></span>Rady Nad<span class="_ _2"></span>zorczej <span class="_ _2"></span>oświadcze<span class="_ _2"></span>nie, że p<span class="_ _2"></span>rzestrzegal<span class="_ _2"></span>iśmy s<span class="_ _2"></span>tosownych <span class="_ _2"></span>wymogów </div><div class="t m0 x1 h3 ye8 ff1 fs0 fc0 sc0 ls0 ws0">etycznych <span class="_ _b"> </span>dotyczących<span class="_ _2"></span> <span class="_ _14"> </span>ni<span class="_ _2"></span>ezależnoś<span class="_ _2"></span>ci <span class="_ _c"> </span>oraz, <span class="_ _b"> </span>że <span class="_ _c"> </span>będ<span class="_ _2"></span>ziemy <span class="_ _c"> </span>info<span class="_ _2"></span>rmować <span class="_ _c"> </span>ich <span class="_ _b"> </span>o <span class="_ _c"> </span>w<span class="_ _2"></span>szystkich <span class="_ _c"> </span>po<span class="_ _2"></span>wiązaniach  </div><div class="t m0 x1 h3 ye9 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _6"> </span>innych <span class="_ _6"> </span>sp<span class="_ _2"></span>rawach, <span class="_ _6"> </span>które<span class="_ _2"></span> <span class="_ _6"> </span>mogł<span class="_ _2"></span>yby <span class="_ _a"> </span>by<span class="_ _2"></span>ć <span class="_ _a"> </span>rac<span class="_ _2"></span>jonalni<span class="_ _2"></span>e <span class="_ _a"> </span>u<span class="_ _2"></span>znane <span class="_ _6"> </span>za <span class="_ _6"> </span>stano<span class="_ _2"></span>wiące <span class="_ _6"> </span>zag<span class="_ _2"></span>rożenie <span class="_ _6"> </span>dla <span class="_ _6"> </span>nas<span class="_ _2"></span>zej </div><div class="t m0 x1 h3 yea ff1 fs0 fc0 sc0 ls0 ws0">niezależności,<span class="_ _2"></span> a tam gdzie<span class="_ _2"></span> ma to zast<span class="_ _2"></span>osowani<span class="_ _2"></span>e, informujemy o zastosow<span class="_ _2"></span>anych zabezpi<span class="_ _2"></span>eczeniach.<span class="_ _2"></span> </div><div class="t m0 x1 h3 yeb ff1 fs0 fc0 sc0 ls0 ws0">Spośród <span class="_ _1"></span>s<span class="_ _2"></span>praw <span class="_ _1"></span>pr<span class="_ _2"></span>zekazywanych <span class="_ _16"></span>Komitetowi <span class="_ _16"></span>Audytu <span class="_ _16"></span>Rady <span class="_ _16"> </span>Nadzorczej <span class="_ _16"></span>ustalili<span class="_ _2"></span>śmy <span class="_ _1"></span>te <span class="_ _16"></span>sprawy, <span class="_ _16"></span>które <span class="_ _1"></span>by<span class="_ _2"></span>ły </div><div class="t m0 x1 h3 yec ff1 fs0 fc0 sc0 ls0 ws0">najbardziej<span class="_ _2"></span> <span class="_ _b"> </span>zna<span class="_ _2"></span>czące <span class="_ _b"> </span>po<span class="_ _2"></span>dczas  badania<span class="_ _2"></span> <span class="_ _b"> </span>s<span class="_ _2"></span>prawozdania  finansowego<span class="_ _2"></span> <span class="_ _b"> </span>za  bieżący  okres  sprawozdawczy <span class="_ _2"></span> </div><div class="t m0 x1 h3 yed ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _c"> </span>dlatego<span class="_ _2"></span> <span class="_ _c"> </span>uznaliśmy <span class="_ _c"> </span>je <span class="_ _c"> </span>za <span class="_ _b"> </span>kluczowe <span class="_ _c"> </span>s<span class="_ _2"></span>prawy <span class="_ _c"> </span>badani<span class="_ _2"></span>a. <span class="_ _c"> </span>Opisujemy <span class="_ _c"> </span>te <span class="_ _c"> </span>sp<span class="_ _2"></span>rawy <span class="_ _c"> </span>w <span class="_ _c"> </span>nas<span class="_ _2"></span>zym <span class="_ _c"> </span>sprawozdaniu<span class="_ _2"></span> </div><div class="t m0 x1 h3 yee ff1 fs0 fc0 sc0 ls0 ws0">biegłego <span class="_ _1"></span>rewidenta,<span class="_ _2"></span> <span class="_ _3"></span>chyba<span class="_ _2"></span> <span class="_ _3"></span>że <span class="_ _1"></span>przepis<span class="_ _2"></span>y <span class="_ _3"></span>prawa <span class="_ _1"></span>lub <span class="_ _1"></span>reg<span class="_ _2"></span>ulacje <span class="_ _1"></span>zabrani<span class="_ _2"></span>ają <span class="_ _3"></span>publi<span class="_ _2"></span>cznego <span class="_ _1"></span>ich <span class="_ _3"></span>ujaw<span class="_ _2"></span>nienia <span class="_ _3"></span>lub<span class="_ _2"></span> </div><div class="t m0 x1 h3 yef ff1 fs0 fc0 sc0 ls0 ws0">gdy, <span class="_ _16"> </span>w <span class="_ _16"></span>wyjątkow<span class="_ _2"></span>ych <span class="_ _16"></span>okolicznoś<span class="_ _2"></span>ciach, <span class="_ _16"></span>ustalim<span class="_ _2"></span>y, <span class="_ _16"> </span>że <span class="_ _16"></span>kwestia <span class="_ _16"> </span>nie <span class="_ _16"> </span>pow<span class="_ _2"></span>inna <span class="_ _16"> </span>być <span class="_ _16"> </span>przedsta<span class="_ _2"></span>wiona <span class="_ _16"></span>w <span class="_ _16"> </span>naszym </div><div class="t m0 x1 h3 yf0 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdani<span class="_ _2"></span>u, <span class="_ _17"> </span>ponieważ<span class="_ _2"></span> <span class="_ _17"> </span>można <span class="_ _17"> </span>by<span class="_ _2"></span>łoby <span class="_ _17"> </span>rac<span class="_ _2"></span>jonalnie <span class="_ _21"> </span>oczekiwać, <span class="_ _17"> </span>ż<span class="_ _2"></span>e negaty<span class="_ _2"></span>wne <span class="_ _17"> </span>konsekw<span class="_ _2"></span>encje </div><div class="t m0 x1 h3 yf1 ff1 fs0 fc0 sc0 ls0 ws0">przeważyły<span class="_ _2"></span>by korzyści takiej infor<span class="_ _2"></span>macji dla int<span class="_ _2"></span>eresu public<span class="_ _2"></span>znego. </div><div class="t m0 x1 hd yf2 ff2 fs3 fc0 sc0 ls0 ws0">Inne informacje, w tym sprawoz<span class="_ _2"></span>danie z działalności </div><div class="t m0 x1 h3 yf3 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _c"> </span>i<span class="_ _2"></span>nne <span class="_ _c"> </span>informacj<span class="_ _2"></span>e <span class="_ _c"> </span>s<span class="_ _2"></span>kłada <span class="_ _b"> </span>się <span class="_ _b"> </span>sprawozdanie <span class="_ _b"> </span>z <span class="_ _c"> </span>d<span class="_ _2"></span>ział<span class="_ _2"></span>alności <span class="_ _c"> </span>Spó<span class="_ _2"></span>łki <span class="_ _c"> </span>o<span class="_ _2"></span>raz <span class="_ _c"> </span>Grupy <span class="_ _b"> </span>Kapit<span class="_ _2"></span>ałowej <span class="_ _c"> </span>Cav<span class="_ _2"></span>atina </div><div class="t m0 x1 h3 yf4 ff1 fs0 fc0 sc0 ls0 ws0">Holding, <span class="_ _10"> </span>w <span class="_ _10"> </span>które<span class="_ _2"></span>j <span class="_ _5"> </span>je<span class="_ _2"></span>dnostką <span class="_ _10"> </span>dominuj<span class="_ _2"></span>ącą <span class="_ _5"> </span>jes<span class="_ _2"></span>t <span class="_ _5"> </span>S<span class="_ _2"></span>półk<span class="_ _2"></span>a, <span class="_ _5"> </span>z<span class="_ _2"></span>a <span class="_ _5"> </span>rok <span class="_ _10"> </span>obroto<span class="_ _2"></span>wy <span class="_ _10"> </span>zakończony<span class="_ _2"></span> <span class="_ _5"> </span>31<span class="_ _2"></span> <span class="_ _5"> </span>grudnia<span class="_ _2"></span>  </div><div class="t m0 x1 h3 yf5 ff1 fs0 fc0 sc0 ls0 ws0">202<span class="_ _2"></span>3 r. <span class="_ _2"></span>(„spra<span class="_ _2"></span>wozdanie z<span class="_ _2"></span> d<span class="_ _2"></span>ziałal<span class="_ _2"></span>ności”) <span class="_ _2"></span>wraz z<span class="_ _2"></span> oś<span class="_ _2"></span>wiadczeniem <span class="_ _2"></span>o <span class="_ _2"></span>stos<span class="_ _2"></span>owaniu <span class="_ _2"></span>ładu <span class="_ _2"></span>korporacyj<span class="_ _2"></span>nego, <span class="_ _2"></span>które </div><div class="t m0 x1 h3 yf6 ff1 fs0 fc0 sc0 ls0 ws0">jest <span class="_ _14"> </span>wyodręb<span class="_ _2"></span>nioną <span class="_ _14"> </span>cz<span class="_ _2"></span>ęścią <span class="_ _14"> </span>tego <span class="_ _c"> </span>sprawozdania <span class="_ _c"> </span>z <span class="_ _14"> </span>dzi<span class="_ _2"></span>ałalnoś<span class="_ _2"></span>ci <span class="_ _14"> </span>oraz <span class="_ _14"> </span>Jednos<span class="_ _2"></span>tkowy <span class="_ _14"> </span>raport <span class="_ _14"> </span>roczny<span class="_ _2"></span> <span class="_ _14"> </span>za <span class="_ _14"> </span>rok<span class="_ _2"></span> </div><div class="t m0 x1 h3 yf7 ff1 fs0 fc0 sc0 ls0 ws0">obrotowy zako<span class="_ _2"></span>ńczony 31 gr<span class="_ _2"></span>udnia 20<span class="_ _2"></span>23 r. </div><div class="t m0 x1 h3 yf8 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _14"> </span>pods<span class="_ _2"></span>tawie <span class="_ _c"> </span>regulacji <span class="_ _c"> </span>zawarty<span class="_ _2"></span>ch <span class="_ _14"> </span>w <span class="_ _c"> </span>art. <span class="_ _c"> </span>55, <span class="_ _c"> </span>us<span class="_ _2"></span>t. <span class="_ _14"> </span>2a <span class="_ _c"> </span>Ustawy<span class="_ _2"></span> <span class="_ _14"> </span>o <span class="_ _c"> </span>rachunkowoś<span class="_ _2"></span>ci <span class="_ _14"> </span>ora<span class="_ _2"></span>z <span class="_ _14"> </span>par. <span class="_ _c"> </span>71, <span class="_ _c"> </span>ust. <span class="_ _c"> </span>8 </div><div class="t m0 x1 h3 yf9 ff1 fs0 fc0 sc0 ls0 ws0">Rozporządzeni<span class="_ _2"></span>a <span class="_ _3"></span>Minis<span class="_ _2"></span>tra <span class="_ _3"></span>Fina<span class="_ _2"></span>nsów <span class="_ _3"></span>z <span class="_ _1"></span>29 <span class="_ _3"></span>ma<span class="_ _2"></span>rca <span class="_ _3"></span>2018 <span class="_ _1"></span>rok<span class="_ _2"></span>u <span class="_ _3"></span>w <span class="_ _3"></span>spraw<span class="_ _2"></span>ie <span class="_ _3"></span>informacji<span class="_ _2"></span> <span class="_ _3"></span>bieżących<span class="_ _2"></span> <span class="_ _3"></span>i <span class="_ _3"></span>okresow<span class="_ _2"></span>ych </div><div class="t m0 x1 h3 yfa ff1 fs0 fc0 sc0 ls0 ws0">przekazywanyc<span class="_ _2"></span>h <span class="_ _1"></span>przez <span class="_ _16"></span>emitentów <span class="_ _16"></span>papierów <span class="_ _16"></span>wartościow<span class="_ _2"></span>ych <span class="_ _3"></span>ora<span class="_ _2"></span>z <span class="_ _1"></span>warunków<span class="_ _2"></span> <span class="_ _1"></span>u<span class="_ _2"></span>znawania <span class="_ _1"></span>za <span class="_ _1"></span>rów<span class="_ _2"></span>nowa<span class="_ _2"></span>ż<span class="_ _4"></span>n<span class="_ _2"></span>e </div><div class="t m0 x1 h3 yfb ff1 fs0 fc0 sc0 ls0 ws0">informacji <span class="_ _22"> </span>wymagany<span class="_ _2"></span>ch <span class="_ _1d"> </span>prz<span class="_ _2"></span>episami <span class="_ _22"> </span>prawa <span class="_ _22"> </span>państwa <span class="_ _22"> </span>niebędąceg<span class="_ _2"></span>o <span class="_ _22"> </span>państwem <span class="_ _22"> </span>członkow<span class="_ _2"></span>skim </div><div class="t m0 x1 h3 yfc ff1 fs0 fc0 sc0 ls0 ws0">(„Rozporządz<span class="_ _2"></span>enie <span class="_ _14"> </span>o <span class="_ _14"> </span>informac<span class="_ _2"></span>jach <span class="_ _14"> </span>bieżących<span class="_ _2"></span> <span class="_ _15"> </span>i <span class="_ _c"> </span>okresow<span class="_ _2"></span>ych”– <span class="_ _14"> </span>Dz.U. <span class="_ _14"> </span>z <span class="_ _14"> </span>2<span class="_ _2"></span>018 <span class="_ _14"> </span>r., <span class="_ _14"> </span>poz. <span class="_ _14"> </span>75<span class="_ _2"></span>7 <span class="_ _15"> </span>z<span class="_ _2"></span> <span class="_ _15"> </span>pó<span class="_ _2"></span>źn. <span class="_ _14"> </span>zm.) </div><div class="t m0 x1 h3 yfd ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _c"> </span>S<span class="_ _2"></span>półki <span class="_ _b"> </span>sporzą<span class="_ _2"></span>dził <span class="_ _c"> </span>w <span class="_ _b"> </span>formi<span class="_ _2"></span>e <span class="_ _b"> </span>jednego <span class="_ _b"> </span>dokument<span class="_ _2"></span>u <span class="_ _c"> </span>sprawo<span class="_ _2"></span>zdanie <span class="_ _b"> </span>z <span class="_ _b"> </span>działalnoś<span class="_ _2"></span>ci <span class="_ _c"> </span>S<span class="_ _2"></span>półki <span class="_ _c"> </span>i <span class="_ _b"> </span>Grupy,<span class="_ _2"></span>  </div><div class="t m0 x1 h3 yfe ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _c"> </span>któ<span class="_ _2"></span>rego <span class="_ _c"> </span>odni<span class="_ _2"></span>eśliśmy <span class="_ _b"> </span>się <span class="_ _b"> </span>w <span class="_ _c"> </span>sprawo<span class="_ _2"></span>zdani<span class="_ _2"></span>u <span class="_ _14"> </span>z<span class="_ _2"></span> <span class="_ _c"> </span>bada<span class="_ _2"></span>nia <span class="_ _b"> </span>skonso<span class="_ _2"></span>lidowanego <span class="_ _b"> </span>sprawoz<span class="_ _2"></span>dania <span class="_ _c"> </span>finansow<span class="_ _2"></span>ego </div><div class="t m0 x1 h3 yff ff1 fs0 fc0 sc0 ls0 ws0">Grupy. </div><div class="t m0 x1 h3 y100 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi"></div></div>
<div id="pf6" class="pf w0 h0"><div class="pc pc6 w0 h0"><img 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" class="bi x1 y3f w17 hf" alt="" /><div class="t m0 x1 h7 y40 ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">6 </div><div class="c x19 y13 w15 h10"><div class="t m0 x2 h3 y4 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y42 ff1 fs0 fc0 sc0 ls0 ws0">Inne  informacje  obejmują  rów<span class="_ _2"></span>nież <span class="_ _b"> </span>pi<span class="_ _2"></span>smo  Prezesa  Zarządu,<span class="_ _2"></span> <span class="_ _b"> </span>oś<span class="_ _2"></span>wiadczenie  Zarząd<span class="_ _2"></span>u  oraz  in<span class="_ _4"></span>f<span class="_ _2"></span>ormacj<span class="_ _2"></span>ę </div><div class="t m0 x1 h3 y101 ff1 fs0 fc0 sc0 ls0 ws0">Zarządu <span class="_ _14"> </span>o <span class="_ _c"> </span>dokona<span class="_ _2"></span>niu <span class="_ _15"> </span>w<span class="_ _2"></span>yboru <span class="_ _c"> </span>firmy <span class="_ _14"> </span>au<span class="_ _2"></span>dytorskiej, <span class="_ _14"> </span>k<span class="_ _2"></span>tóre <span class="_ _14"> </span>otrzyma<span class="_ _2"></span>liśmy <span class="_ _c"> </span>przed <span class="_ _14"> </span>p<span class="_ _2"></span>odpisaniem <span class="_ _14"> </span>nini<span class="_ _2"></span>ejszego </div><div class="t m0 x1 h3 y102 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _1a"> </span>z <span class="_ _1e"> </span>bada<span class="_ _2"></span>nia, <span class="_ _1e"> </span>a<span class="_ _2"></span> <span class="_ _1e"> </span>tak<span class="_ _2"></span>że <span class="_ _1e"> </span>oświadcze<span class="_ _2"></span>nia <span class="_ _1e"> </span>Rady <span class="_ _1a"> </span>Nadzorc<span class="_ _2"></span>zej, <span class="_ _1e"> </span>któ<span class="_ _2"></span>rych <span class="_ _1e"> </span>udost<span class="_ _2"></span>ępnienia <span class="_ _1e"> </span>nam </div><div class="t m0 x1 h3 y103 ff1 fs0 fc0 sc0 ls0 ws0">spodziewamy si<span class="_ _2"></span>ę po podpisaniu s<span class="_ _2"></span>prawozdania<span class="_ _2"></span> z badania (raz<span class="_ _2"></span>em „Inne informacj<span class="_ _2"></span>e”). </div><div class="t m0 x1 hd y104 ff2 fs3 fc0 sc0 ls0 ws0">Sprawozdanie na temat in<span class="_ _2"></span>nych wymogów prawa i regulacji </div><div class="t m0 x1 he yd8 ff2 fs0 fc0 sc0 ls0 ws0">Oświadczenie n<span class="_ _2"></span>a temat świ<span class="_ _2"></span>adczonych usł<span class="_ _2"></span>ug niebędą<span class="_ _2"></span>cych badaniem <span class="_ _2"></span>sprawozdań fina<span class="_ _2"></span>nsowych </div><div class="t m0 x1 h3 y105 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie <span class="_ _6"> </span>z<span class="_ _2"></span> <span class="_ _6"> </span>naszą<span class="_ _2"></span> <span class="_ _6"> </span>najle<span class="_ _2"></span>pszą <span class="_ _5"> </span>wiedzą <span class="_ _6"> </span>i <span class="_ _5"> </span>przekonaniem <span class="_ _5"> </span>oświadczamy<span class="_ _2"></span>, <span class="_ _6"> </span>ż<span class="_ _2"></span>e <span class="_ _6"> </span>usłu<span class="_ _2"></span>gi <span class="_ _6"> </span>niebędą<span class="_ _2"></span>ce <span class="_ _6"> </span>bada<span class="_ _2"></span>niem </div><div class="t m0 x1 h3 y106 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdań <span class="_ _6"> </span>finansow<span class="_ _2"></span>ych, <span class="_ _6"> </span>które <span class="_ _6"> </span>ś<span class="_ _2"></span>wiadczyliśmy<span class="_ _2"></span> <span class="_ _a"> </span>na <span class="_ _6"> </span>rzecz <span class="_ _6"> </span>Spół<span class="_ _2"></span>ki <span class="_ _6"> </span>i <span class="_ _6"> </span>jej <span class="_ _6"> </span>spółek <span class="_ _6"> </span>zależ<span class="_ _2"></span>nych <span class="_ _a"> </span>są <span class="_ _5"> </span>zgodne  </div><div class="t m0 x1 h3 y107 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _a"> </span>praw<span class="_ _2"></span>em <span class="_ _a"> </span>i <span class="_ _6"> </span>pr<span class="_ _2"></span>zepisami <span class="_ _6"> </span>obowi<span class="_ _2"></span>ązującymi <span class="_ _a"> </span>w<span class="_ _2"></span> <span class="_ _a"> </span>Polsce<span class="_ _2"></span> <span class="_ _a"> </span>oraz, <span class="_ _6"> </span>że <span class="_ _6"> </span>nie <span class="_ _6"> </span>świadcz<span class="_ _2"></span>yliśm<span class="_ _2"></span>y <span class="_ _a"> </span>usług <span class="_ _a"> </span>ni<span class="_ _2"></span>ebędą<span class="_ _2"></span>cych </div><div class="t m0 x1 h3 y108 ff1 fs0 fc0 sc0 ls0 ws0">badaniem, <span class="_ _2"></span>k<span class="_ _2"></span>tóre <span class="_ _3"></span>są <span class="_ _2"></span>zakazane <span class="_ _3"></span>na <span class="_ _2"></span>mo<span class="_ _2"></span>cy <span class="_ _2"></span>a<span class="_ _2"></span>rt. <span class="_ _2"></span>5 <span class="_ _2"></span>ust. <span class="_ _3"></span>1 <span class="_ _3"></span>Rozporządzenia <span class="_ _2"></span>U<span class="_ _2"></span>E <span class="_ _2"></span>o<span class="_ _2"></span>raz <span class="_ _2"></span>art.<span class="_ _2"></span> <span class="_ _2"></span>13<span class="_ _2"></span>6 <span class="_ _2"></span>Ust<span class="_ _2"></span>awy <span class="_ _2"></span>o<span class="_ _2"></span> <span class="_ _2"></span>biegłych </div><div class="t m0 x1 h3 y109 ff1 fs0 fc0 sc0 ls0 ws0">rewidentach.<span class="_ _2"></span> U<span class="_ _2"></span>sługi <span class="_ _2"></span>niebędące <span class="_ _2"></span>ba<span class="_ _2"></span>daniem s<span class="_ _2"></span>prawozda<span class="_ _2"></span>ń <span class="_ _2"></span>finansowych,<span class="_ _2"></span> któ<span class="_ _2"></span>re św<span class="_ _2"></span>iadczyli<span class="_ _2"></span>śmy <span class="_ _2"></span>na <span class="_ _2"></span>rzecz <span class="_ _2"></span>Spółk<span class="_ _2"></span>i </div><div class="t m0 x1 h3 y80 ff1 fs0 fc0 sc0 ls0 ws0">i jej spółek zale<span class="_ _2"></span>żnych w ba<span class="_ _2"></span>danym okresie zos<span class="_ _2"></span>tały wym<span class="_ _2"></span>ienione w sprawozdaniu<span class="_ _2"></span> z <span class="_ _2"></span>działalności. </div><div class="t m0 x1 he y10a ff2 fs0 fc0 sc0 ls0 ws0">Wybór fir<span class="_ _2"></span>my audytorski<span class="_ _2"></span>ej </div><div class="t m0 x1 h3 yb2 ff1 fs0 fc0 sc0 ls0 ws0">Zosta<span class="_ _2"></span>liśmy wybrani do <span class="_ _2"></span>ba<span class="_ _2"></span>dania <span class="_ _2"></span>sprawozdania f<span class="_ _2"></span>inansowego<span class="_ _2"></span> Spółki <span class="_ _2"></span>uchwałą R<span class="_ _2"></span>ady Na<span class="_ _2"></span>dzorczej <span class="_ _2"></span>Spółki z <span class="_ _2"></span>dnia </div><div class="t m0 x1 h3 y10b ff1 fs0 fc0 sc0 ls0 ws0">22 czerwca 202<span class="_ _2"></span>3 r. Sprawo<span class="_ _2"></span>zdanie finansowe S<span class="_ _2"></span>półki<span class="_ _2"></span> badamy po raz pierwszy.<span class="_ _2"></span> </div><div class="t m0 x1 h3 y10c ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y10d ff1 fs0 fc0 sc0 ls0 ws0">Kluczowym <span class="_ _6"> </span>bi<span class="_ _2"></span>egłym <span class="_ _5"> </span>rewidentem <span class="_ _6"> </span>od<span class="_ _2"></span>powiedzial<span class="_ _2"></span>nym <span class="_ _5"> </span>za <span class="_ _a"> </span>ba<span class="_ _2"></span>danie, <span class="_ _5"> </span>którego <span class="_ _6"> </span>r<span class="_ _2"></span>ezultatem <span class="_ _5"> </span>jest <span class="_ _5"> </span>niniejsze </div><div class="t m0 x1 h3 y10e ff1 fs0 fc0 sc0 ls0 ws0">sprawozdani<span class="_ _2"></span>e niezależnego<span class="_ _2"></span> biegłego rewi<span class="_ _2"></span>denta, jest K<span class="_ _2"></span>rzysztof Lebiest.<span class="_ _2"></span> </div><div class="t m0 x1 h14 y10f ff8 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1b he y110 ff2 fs0 fc0 sc0 ls0 ws0">BDO spółka z <span class="_ _2"></span>ogranic<span class="_ _2"></span>zoną odpowiedzialn<span class="_ _2"></span>ością sp.k<span class="_ _2"></span>. z siedzibą w W<span class="_ _2"></span>arszawie<span class="_ _2"></span> </div><div class="t m0 x1c h3 y111 ff1 fs0 fc0 sc0 ls0 ws0">wpisana <span class="_ _2"></span>na listę firm audytors<span class="_ _2"></span>kich pod numer<span class="_ _2"></span>em <span class="ff2">3355 </span></div><div class="t m0 x1d he y112 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y113 ff2 fs0 fc0 sc0 ls0 ws0">w imieniu któ<span class="_ _2"></span>rej kluczow<span class="_ _2"></span>y biegły rewide<span class="_ _2"></span>nt zbadał sp<span class="_ _2"></span>rawozdanie fin<span class="_ _2"></span>ansowe </div><div class="t m0 x1 h3 y114 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y115 ff1 fs0 fc0 sc0 ls0 ws0">Kraków, 3<span class="_ _2"></span>0 kwietnia 2<span class="_ _2"></span>024 r. </div><div class="t m0 x1 h3 y116 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y117 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y118 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y119 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h15 y11a ff5 fs4 fc0 sc0 ls0 ws0">Podpisano kwalifikowanym podpisem elektr<span class="_ _2"></span>on<span class="_ _0"></span>iczny<span class="_ _2"></span>m<span class="ff2"> </span></div><div class="t m0 x1 h3 y11b ff2 fs0 fc0 sc0 ls0 ws0">Krzysztof Lebie<span class="_ _2"></span>st<span class="ff1"> </span></div><div class="t m0 x1 h3 y11c ff1 fs0 fc0 sc0 ls0 ws0">Biegły Rewident<span class="_ _2"></span> </div><div class="t m0 x1 h3 y11d ff1 fs0 fc0 sc0 ls0 ws0">nr w rejestrze 1<span class="_ _2"></span>3639 </div><div class="t m0 x1 he y11e ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1e he y11f ff2 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="pi"></div></div>
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