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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 <span class="_ _2"></span>Zgromadzenia i Rady Nadzorczej Makarony Polskie 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="_ _a"> </span>badani<span class="_ _2"></span>e <span class="_ _a"> </span>rocznego <span class="_ _a"> </span>spraw<span class="_ _2"></span>ozdania <span class="_ _a"> </span>finans<span class="_ _2"></span>owego <span class="_ _a"> </span>Spółk<span class="_ _2"></span>i <span class="_ _a"> </span>Makarony <span class="_ _a"> </span>Polsk<span class="_ _2"></span>ie <span class="_ _a"> </span>S.A. </div><div class="t m0 x1 h3 y1b ff1 fs0 fc0 sc0 ls0 ws0">(„Spółka<span class="_ _2"></span>”), <span class="_ _b"> </span>które <span class="_ _b"> </span>zawiera <span class="_ _b"> </span>sprawozdani<span class="_ _2"></span>e <span class="_ _b"> </span>z <span class="_ _b"> </span>sytuacji <span class="_ _b"> </span>finansow<span class="_ _2"></span>ej <span class="_ _b"> </span>na <span class="_ _b"> </span>dzień <span class="_ _b"> </span>31<span class="_ _2"></span> <span class="_ _b"> </span>grudnia <span class="_ _b"> </span>2024 <span class="_ _b"> </span>r., </div><div class="t m0 x1 h3 y1c ff1 fs0 fc0 sc0 ls0 ws0">sprawozdani<span class="_ _2"></span>e <span class="_ _c"> </span>z <span class="_ _c"> </span>całko<span class="_ _2"></span>witych <span class="_ _c"> </span>dochodó<span class="_ _2"></span>w, <span class="_ _c"> </span>sprawozdanie<span class="_ _2"></span> <span class="_ _c"> </span>ze  zmian <span class="_ _c"> </span>w <span class="_ _c"> </span>kapital<span class="_ _2"></span>e <span class="_ _c"> </span>własnym, <span class="_ _c"> </span>s<span class="_ _2"></span>prawozdanie <span class="_ _2"></span> </div><div class="t m0 x1 h3 y1d ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _1"></span>przepł<span class="_ _2"></span>ywów <span class="_ _1"></span>pienię<span class="_ _2"></span>żnych <span class="_ _d"></span>za <span class="_ _1"></span>rok <span class="_ _d"></span>obrotowy <span class="_ _d"></span>od <span class="_ _1"></span>1 <span class="_ _d"></span>styczn<span class="_ _4"></span>ia<span class="_ _2"></span> <span class="_ _1"></span>do <span class="_ _d"></span>31 <span class="_ _d"></span>grudnia <span class="_ _1"></span>2024<span class="_ _2"></span> <span class="_ _1"></span>r. <span class="_ _1"></span>oraz<span class="_ _2"></span> <span class="_ _1"></span>dodat<span class="_ _2"></span>kowe <span class="_ _1"></span>noty<span class="_ _2"></span> </div><div class="t m0 x1 h3 y1e ff1 fs0 fc0 sc0 ls0 ws0">objaśniające <span class="_ _e"> </span>do <span class="_ _e"> </span>sprawoz<span class="_ _2"></span>dania <span class="_ _e"> </span>finansoweg<span class="_ _2"></span>o <span class="_ _e"> </span>zawierające <span class="_ _e"> </span>dodatkow<span class="_ _2"></span>e <span class="_ _e"> </span>noty <span class="_ _f"> </span>obja<span class="_ _2"></span>śniające <span class="_ _f"> </span>w<span class="_ _2"></span> <span class="_ _f"> </span>tym<span class="_ _2"></span> <span class="_ _f"> </span>ist<span class="_ _2"></span>otne </div><div class="t m0 x1 h3 y1f ff1 fs0 fc0 sc0 ls0 ws0">zasady <span class="_ _10"> </span>rachunkowoś<span class="_ _2"></span>ci <span class="_ _10"> </span>stosowan<span class="_ _2"></span>e <span class="_ _10"> </span>przy <span class="_ _10"> </span>sporządzaniu <span class="_ _10"> </span>spraw<span class="_ _2"></span>ozdania <span class="_ _10"> </span>finanso<span class="_ _2"></span>wego(„s<span class="_ _2"></span>prawozdanie </div><div class="t m0 x1 h3 y20 ff1 fs0 fc0 sc0 ls0 ws0">finansowe”)<span class="_ _2"></span>. </div><div class="t m0 x1 h3 y21 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 y22 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </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 y23 ff1 fs0 fc0 sc0 ls0 ws0">2024 r.<span class="_ _2"></span> <span class="_ _c"> </span>oraz  j<span class="_ _4"></span>ej  wyniku <span class="_ _c"> </span>f<span class="_ _2"></span>inansoweg<span class="_ _2"></span>o <span class="_ _c"> </span>i <span class="_ _c"> </span>pr<span class="_ _2"></span>zepływów  pieniężnych  za <span class="_ _c"> </span>rok <span class="_ _c"> </span>ob<span class="_ _2"></span>rotowy <span class="_ _c"> </span>zako<span class="_ _2"></span>ńczony <span class="_ _2"></span> </div><div class="t m0 x16 h3 y24 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 y25 ff1 fs0 fc0 sc0 ls0 ws0">Finansowej <span class="_ _a"> </span>zatwierdzony<span class="_ _2"></span>mi <span class="_ _a"> </span>przez <span class="_ _12"> </span>Unię <span class="_ _a"> </span>Europejs<span class="_ _2"></span>ką <span class="_ _a"> </span>oraz <span class="_ _12"> </span>przyjętymi<span class="_ _2"></span> <span class="_ _12"> </span>zas<span class="_ _2"></span>adami <span class="_ _a"> </span>(polityką) </div><div class="t m0 x16 h3 y26 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości;<span class="_ _2"></span><span class="ff5"> </span></div><div class="t m0 x1 h3 y27 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </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 y28 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </span><span class="ff1 fc3">zostało<span class="_ _2"></span> <span class="_ _13"> </span>sporządzone <span class="_ _13"> </span>na<span class="_ _2"></span> <span class="_ _13"> </span>podst<span class="_ _2"></span>awie <span class="_ _13"> </span>prawi<span class="_ _2"></span>dłowo <span class="_ _13"> </span>pr<span class="_ _2"></span>owadzonych <span class="_ _14"> </span>ksiąg <span class="_ _13"> </span>r<span class="_ _2"></span>achunkowych <span class="_ _14"> </span>zgodnie  </span></span></div><div class="t m0 x16 h3 y29 ff1 fs0 fc3 sc0 ls0 ws0">z <span class="_ _5"> </span>przepi<span class="_ _2"></span>sami <span class="_ _13"> </span>rozdziału <span class="_ _13"> </span>2 <span class="_ _13"> </span>ustawy <span class="_ _13"> </span>z <span class="_ _13"> </span>dnia <span class="_ _13"> </span>29 <span class="_ _5"> </span>wr<span class="_ _2"></span>ześnia <span class="_ _13"> </span>1994 <span class="_ _13"> </span>r. <span class="_ _13"> </span>o <span class="_ _13"> </span>rachunkowości <span class="_ _13"> </span>(„U<span class="_ _2"></span>stawa <span class="_ _4"></span> </div><div class="t m0 x16 h3 y2a 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 y2b 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 y2c ff1 fs0 fc0 sc0 ls0 ws0">25 kwiet<span class="_ _2"></span>nia 2025 r. </div><div class="t m0 x1 he y2d ff2 fs0 fc0 sc0 ls0 ws0">Podstawa opinii<span class="_ _2"></span> <span class="ff4"> </span></div><div class="t m0 x1 h3 y2e ff1 fs0 fc0 sc0 ls0 ws0">Nasze <span class="_ _10"> </span>badanie <span class="_ _10"> </span>przeprowadzil<span class="_ _2"></span>iśmy <span class="_ _10"> </span>zgodnie <span class="_ _10"> </span>z <span class="_ _15"> </span>Krajowymi <span class="_ _15"> </span>S<span class="_ _2"></span>tandardami<span class="_ _2"></span> <span class="_ _15"> </span>Badania <span class="_ _10"> </span>w <span class="_ _15"> </span>brzmie<span class="_ _2"></span>niu </div><div class="t m0 x1 h3 y2f 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="_ _13"> </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 y30 ff1 fs0 fc0 sc0 ls0 ws0">(„KS<span class="_ _2"></span>B”), <span class="_ _16"> </span>a <span class="_ _16"> </span>także <span class="_ _16"> </span>s<span class="_ _2"></span>tosown<span class="_ _2"></span>ie <span class="_ _16"> </span>do <span class="_ _16"> </span>us<span class="_ _2"></span>tawy <span class="_ _16"> </span>z <span class="_ _6"> </span>dnia <span class="_ _16"> </span>11 <span class="_ _6"> </span>maja <span class="_ _16"> </span>2017 <span class="_ _2"></span>r. <span class="_ _16"> </span>o <span class="_ _16"> </span>biegły<span class="_ _2"></span>ch <span class="_ _16"> </span>rewid<span class="_ _2"></span>entach, <span class="_ _16"> </span>firm<span class="_ _2"></span>ach </div><div class="t m0 x1 h3 y31 ff1 fs0 fc0 sc0 ls0 ws0">audytorskich  oraz  nadzorze  publicznym  („Ustawa  o  biegłych <span class="_ _c"> </span>rewi<span class="_ _2"></span>dentach”–  t.j.  Dz. <span class="_ _c"> </span>U.  z  2024  r.,  </div><div class="t m0 x1 h3 y32 ff1 fs0 fc0 sc0 ls0 ws0">poz. <span class="_ _e"> </span>1035 <span class="_ _e"> </span>z <span class="_ _f"> </span>późn. <span class="_ _e"> </span>zm.) <span class="_ _e"> </span>oraz <span class="_ _f"> </span>Ro<span class="_ _2"></span>zporządze<span class="_ _2"></span>nia <span class="_ _f"> </span>UE <span class="_ _f"> </span>nr<span class="_ _2"></span> <span class="_ _f"> </span>537<span class="_ _2"></span>/2014 <span class="_ _f"> </span>z <span class="_ _e"> </span>dnia <span class="_ _f"> </span>1<span class="_ _2"></span>6 <span class="_ _f"> </span>kw<span class="_ _2"></span>ietnia <span class="_ _f"> </span>2014<span class="_ _2"></span> <span class="_ _f"> </span>r. <span class="_ _f"> </span>w<span class="_ _2"></span> <span class="_ _f"> </span>sprawie<span class="_ _2"></span> </div><div class="t m0 x1 h3 y33 ff1 fs0 fc0 sc0 ls0 ws0">szczegóło<span class="_ _2"></span>wych <span class="_ _1"></span>wymog<span class="_ _2"></span>ów <span class="_ _d"></span>dotyczących <span class="_ _d"></span>ustawowych<span class="_ _2"></span> <span class="_ _d"></span>badań <span class="_ _1"></span>spra<span class="_ _2"></span>wozdań <span class="_ _1"></span>fi<span class="_ _2"></span>nansowych <span class="_ _d"> </span>jednostek <span class="_ _d"></span>interesu </div><div class="t m0 x1 h3 y34 ff1 fs0 fc0 sc0 ls0 ws0">publicznego,<span class="_ _2"></span> <span class="_ _f"> </span>uchylającego<span class="_ _2"></span> <span class="_ _f"> </span>decyzję <span class="_ _e"> </span>Komis<span class="_ _2"></span>ji <span class="_ _f"> </span>200<span class="_ _2"></span>5/909/WE <span class="_ _f"> </span>(<span class="_ _2"></span>„Rozporządzenie <span class="_ _f"> </span>U<span class="_ _2"></span>E” <span class="_ _f"> </span>– <span class="_ _e"> </span>Dz. <span class="_ _f"> </span>Urz. <span class="_ _f"> </span>U<span class="_ _2"></span>E <span class="_ _e"> </span>L <span class="_ _f"> </span>158<span class="ff3">  </span></div><div class="t m0 x1 h3 y35 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>27<span class="_ _2"></span> <span class="_ _3"></span>maja <span class="_ _1"></span>2<span class="_ _2"></span>014 <span class="_ _3"></span>r<span class="_ _2"></span>., <span class="_ _3"></span>s<span class="_ _2"></span>tr. <span class="_ _3"></span>7<span class="_ _2"></span>7, <span class="_ _1"></span>z <span class="_ _3"></span>późn. <span class="_ _1"></span>zm.<span class="_ _2"></span>). <span class="_ _1"></span>Na<span class="_ _2"></span>sza <span class="_ _3"></span>odpo<span class="_ _2"></span>wiedzialność <span class="_ _1"></span>zgodni<span class="_ _2"></span>e <span class="_ _1"></span>z <span class="_ _3"></span>ty<span class="_ _2"></span>mi <span class="_ _3"></span>sta<span class="_ _2"></span>ndardami <span class="_ _1"></span>zosta<span class="_ _2"></span>ła </div><div class="t m0 x1 h3 y36 ff1 fs0 fc0 sc0 ls0 ws0">dalej <span class="_ _5"> </span>opis<span class="_ _2"></span>ana <span class="_ _5"> </span>w <span class="_ _13"> </span>sekcji <span class="_ _13"> </span>naszego <span class="_ _5"> </span>spraw<span class="_ _2"></span>ozdania <span class="_ _13"> </span><span class="ff5">Odpowiedzialno<span class="_ _2"></span>ść <span class="_ _5"> </span>biegł<span class="_ _2"></span>ego <span class="_ _13"> </span>rewidenta <span class="_ _5"> </span>za <span class="_ _13"> </span>ba<span class="_ _2"></span>danie </span></div><div class="t m0 x1 h3 y37 ff5 fs0 fc0 sc0 ls0 ws0">sprawo<span class="_ _2"></span>zdania finansoweg<span class="_ _2"></span>o.<span class="ff1"> </span></div><div class="t m0 x1 h3 y38 ff1 fs0 fc0 sc0 ls0 ws0">Jesteśmy <span class="_ _e"> </span>niezal<span class="_ _2"></span>eżni <span class="_ _e"> </span>od <span class="_ _f"> </span>Sp<span class="_ _2"></span>ółki <span class="_ _e"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _f"> </span>z <span class="_ _f"> </span>M<span class="_ _2"></span>iędzynaro<span class="_ _2"></span>dowym <span class="_ _e"> </span>kodeksem <span class="_ _17"> </span>etyki <span class="_ _e"> </span>zawodow<span class="_ _2"></span>ych <span class="_ _f"> </span>ksi<span class="_ _2"></span>ęgowych  </div><div class="t m0 x1 h3 y39 ff1 fs0 fc0 sc0 ls0 ws0">(w <span class="_ _d"> </span>tym <span class="_ _d"> </span>Mi<span class="_ _2"></span>ędzynarodowymi <span class="_ _d"> </span>s<span class="_ _2"></span>tandardami <span class="_ _f"> </span>niezależnoś<span class="_ _2"></span>ci) <span class="_ _d"> </span>wprowadzonym<span class="_ _2"></span> <span class="_ _d"> </span>przez <span class="_ _d"> </span>R<span class="_ _2"></span>adę <span class="_ _d"> </span>Międzynaro<span class="_ _2"></span>dowych </div><div class="t m0 x1 h3 y3a ff1 fs0 fc0 sc0 ls0 ws0">Standardów <span class="_ _17"> </span>Etyki <span class="_ _e"> </span>dl<span class="_ _2"></span>a <span class="_ _e"> </span>Ks<span class="_ _2"></span>ięgowych <span class="_ _e"> </span>(„Kod<span class="_ _2"></span>eks <span class="_ _e"> </span>IES<span class="_ _2"></span>BA”), <span class="_ _e"> </span>przyjęty<span class="_ _2"></span>m <span class="_ _e"> </span>uchw<span class="_ _2"></span>ałą <span class="_ _e"> </span>nr <span class="_ _e"> </span>34<span class="_ _2"></span>31/5<span class="_ _2"></span>2a/2019 <span class="_ _e"> </span>Kra<span class="_ _2"></span>jowej </div><div class="t m0 x1 h3 y3b ff1 fs0 fc0 sc0 ls0 ws0">Rady <span class="_ _d"></span>Biegłych <span class="_ _f"> </span>Rewidentów<span class="_ _2"></span> <span class="_ _d"> </span>z <span class="_ _d"> </span>dnia <span class="_ _d"> </span>25<span class="_ _2"></span> <span class="_ _d"> </span>marca <span class="_ _d"> </span>20<span class="_ _2"></span>19 <span class="_ _d"></span>r. <span class="_ _d"> </span>oraz <span class="_ _d"> </span>z <span class="_ _d"> </span>i<span class="_ _2"></span>nnymi <span class="_ _d"> </span>wymog<span class="_ _2"></span>ami <span class="_ _d"> </span>etycznymi, <span class="_ _f"> </span>które <span class="_ _f"> </span>mają </div><div class="t m0 x1 h3 y3c ff1 fs0 fc0 sc0 ls0 ws0">zastosow<span class="_ _2"></span>anie <span class="_ _6"> </span>do <span class="_ _5"> </span>badania <span class="_ _6"> </span>spra<span class="_ _2"></span>wozdań <span class="_ _6"> </span>finansow<span class="_ _2"></span>ych <span class="_ _5"> </span>w <span class="_ _6"> </span>Polsce. <span class="_ _5"> </span>Wypełniliśmy <span class="_ _6"> </span>nas<span class="_ _2"></span>ze <span class="_ _6"> </span>inne <span class="_ _6"> </span>o<span class="_ _2"></span>bowiązki </div><div class="t m0 x1 h3 y3d ff1 fs0 fc0 sc0 ls0 ws0">etyczne <span class="_ _f"> </span>zgo<span class="_ _2"></span>dnie <span class="_ _f"> </span>z <span class="_ _e"> </span>tymi <span class="_ _e"> </span>wymog<span class="_ _2"></span>ami <span class="_ _f"> </span>i<span class="_ _2"></span> <span class="_ _d"> </span>Ko<span class="_ _2"></span>deksem <span class="_ _f"> </span>I<span class="_ _2"></span>ESBA. <span class="_ _f"> </span>W<span class="_ _2"></span> <span class="_ _f"> </span>trakcie <span class="_ _e"> </span>przepr<span class="_ _2"></span>owadzania <span class="_ _e"> </span>badania <span class="_ _f"> </span>kl<span class="_ _2"></span>uczowy </div></div></div>
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u//nvE3p381q42tqlpF9VzsWT2Gkx966INOPPT2fRetZf3HJ5+QFRE9Y+V4cmQftizUmZ/92vJnKuKsL19+9Q3bM4al+QJLq+pmtqgfeNxxQ8Ytr//1zb5TyMxoMRcRj/yeI1tV5LjzNelRrWLcvqBuAYC7uFu1vH/t9iPtlYsSLH1Yqz5kec2E2PEkGZlDb63mpmVZlz679JTVesY11y5+5ONffut7zvrc2d+oWNNyMWs+o/cco9a26Mcdvf5VL33cji0Wdv+5+25rJqw8v90fcssfLp1ki1h4xAOPOHCfdZdft3XoMS3vsPSCLSvPOPOSR33PPSLHjIzMMz97YcVQu79i5sb14yMectTy274153DLB9znmAMP3HfdFddsr5ifBpWn7X8zIrIvLHRf8QCAuo1VNhJbsShBzQ7I3Q+oquU1E3YMT1a06out/cmff2KvTfNtRTlW1GJvV18zfuncS//trGsWMnv1lkOr3mNoNU57d7Vexx879+bfesZ+G+cre4us1U5yec2E2uVdLJ3WygUcdtkvbdXt0yIrq1Vr85Un3mfzZf98U0ZbbLNh0qqqtpi9fe7cS6MqsmVFj/rSeddVZkbu+hIR973P4ZvWRFREq4x2a87hFg6oqiHygSce/MGPXRrZZ5uyTcsqxELU2sVR3QIA6naPy+gRUXNv+YvzKtrSZITM2QBwTpNWI+ciYqi5aYPZaQZARc3F+MTHHfFLP3vyfpvmIyLjdpx2Oyv4ISOPOmJTfrJVjq2G2GmJs7jw4puqRc6yvy68/Lqs1TborTz2qH2i2qrbsH2b55dxzN33/WBdHrmwvH9vVFSr7HPj6LYyAEDd3gaWthnLiMrZtmPT4O4UetMuCRkRNa0AEJFV++y71xMee8SzTj3uPkfum0sDx5WLVfMZt0e35Yr/HbB5U04Lk1XbsUBBZUVceeV1K9b5bVdevXX1DcqiDj5o7ex67KmpwxmHHLR37Lxv2XSpK6tbNAEAULd3ABlRmXHtNdf85buu+NhHz33giQef8n33ePyj7zM/9OxDxBh5e98et9emWJ5zsXOy5uIYW7aOe20YKqIqtty4rWK1wdusfffZkFl78jJF7bvPxoxxpz2LZ68+lroFANTtHcC0M0JUDtuGvOSafulHL/m7j110xKH/9JPPe+iTH3f8fLvdo61iw7p1UdOmYOOOcs2xolXG2KeFHyoqt960UNOmC7vGbcy1udmTrJq/39Z3AXNtep62orcjq1UYugUA7vpu1ZBn7Wz5MyvXTFj9gBVrJqw8oFWOMba+WFHRI6epuH123PISuDX77+mn/NMKCHOtxsw+RlxwaX/J//r4s1/89rO+clXVQvWq6ivPYfc1E2rn01r1nFf9cNfPRC0uTl0b05jo0rDodDPd0vIPEVHR2jQ5YPeXyMgdqy18y+ewygHLb7VVxIpVGnrWEKltAYC7vu/CmgkVVVFDxHOffr+99m4rlnqtir59e91w4/ZvfOOmSy+9/oKLrr5uS19orVW2cb63MXI2jjstN9vb+M9f2vKfXvyut73hGSfec//KaH22hMFtsWbCis/UlpsWIypiqGke7qwjMytbjuvXDUuvmZs2rv3GdYuZqzznli03Zvbpe4wdSxzc2nNY9YC+dev2yD6tgjsdUEt/Sy3TVzwAoG73uOkOsm3Peub9jzx4XcthdlfZbEw1e842AFus/NpFV3/mzIve+f4v/cs5V0S1NlthYLp9q4ZxTWS/cdv4K7/5kbe+6YfmelRWxm3ecBVx7XVLExJ2esGKaBvXz8/PTTeKZUTtt8+GCy+5bpUJulFfv+rGiB4xxJ64K24aq73yqusra2kphuUL3qOyNV/wAMBd3HendyrGisyoFsOKnXinEKtW1SJb1prsx9xtvx96yonveNOpb3r5f7jbAfPLh2ZF69nbYs8x+9ozz77mbz54dqvbYemEqSHzssuvjWgRvXb+iX9GHnzQvhHLqxb0AzZvvLlEvuTiG5d30t0j3zRUxUUX31C18zTfymnZCWO3AIC63fOmmsvKrFy+3Wq2n2y2yDb9tD1jyByy5dByyOEJj77nu970zHvdfX1NS4ZNyyjMHlIV+ea3/+tCq9t2cmlFRR+rIuorF15ZVVm582JkFT2PPGJT9rma5hFnHH23TZWrbKOQlV887/Ixhqw9M95cUT3b2eddUdlWDgZn1HTr2jAYvAUA1O1321L39c2bN77uFaesz8Uxx5ztoTCte9sj4tzzrjnnq1fdxudSWW2Ivm2xn/Xla6pF5Ji14hrWEG3xPvc8MHOaDBARee+jD261ygyQzLzgwqsvu2rLVKZ75EJtvWn7F7/0jamqdwnfFjE3Z+wWAFC3t8GaCSur69YtDjDdAFb3PmL/Jz7u6KqNkQsr/jgzanuu/eRnLlp+3OzZ9+yaCdOYce8fPuO8G26cbTyx8s1mVeXio046LLIyZjNfH3L/w4e8abXn7Au57v0fObdXrXod4ltdMyHik/9y8Y09MypqxyoNSwPMfX5+8BUPAKjbWVouW/5MLP1A/WYPWLFn1y4HzJ45djp+92dYPjyzRbbKetiD79bipqi5FX+cEb23ft7Xro2dHhMrl3LY5dljt1O6hQ+Xzrl69J7DH73tzIhq1aKGimlxhukxff99Nzzgvndb3n4sIw87cK/j77M5l6dk7DjF6pnv+IsvjMvnOrsgcQvnsOspLa/YEFUR7//wOWPrrXLaDm46PjKyMnNcu2bOVzwAoG6/61bWcNu0aW1k7LzZbE2Zt2XrDXXbLpiQEfnRT5z/2bOvrGiR1du0Zm1Ng7g92ynfe8Tc0rlNDTq0fOJjjunZMypj5Wm3VvW1S7a+9yNnL63sGzXL1FtvOr6PUVdcfeOH/vGrrbeYdm9Y0nNsFfc7Yb+hmZkAAKjbO1LkZuTWG7dn5W4zVTMihxziNr6rbMvWm1752x+tWLPjhSuHahVVkfNj/eCTT1gaTt5xKk99/HFr53rUsLLVK3tEji1/8w//6YYbF6J6RdXS8re39ppU9uxR1Xq+/vc/fsO2oTKzhpX3urWeY6v/9MT7+nIHANTtHUtFfOGcq6YNb3ft3up7b1qft+WiCTfW+Ev/6yNfu2xxaS7x7KSmNcqG6A974OYTjjkod7up64D91//gyffp2XdeYHhawisvvrT/2u98ZCEiY3GnQddbdUEyIyvbhz7x1Xe/7ysxLLSKiLFqWHFMO3T/4cnfd7wvdwBA3e6xKp3dhDbdjZbVImrH9ruxtOJt7Vj6duk/a8WdWzdsH9/34XNraVbrjmePaFGHHbpPRF/1BHLpBGY74Pa2tOfvilfcaS/gmhY9qKUb4hZ7vOLX//59H78kcjGnqRDTi+f0wKHF4n/7L4+ci6zlpXtXnOALf+xBc2u2V4zLL5g1tenCUO3P3n/+m//szKpp7HmMFbsR7/I2a/lCzj7bo+IL5175C6/6+zEz+nzWXLXt01zkjIzq0cYf/5EHrV9nOTAAQN1OWfUdr5kQES3G1ltWRi62Gu5x5N7rNs5Hr15REb12+rWccRU9qiLGXuON2xZ/+dfed+nVvfW5jB1rJmREZW/VH/zAwyPaqmsmVGTk9qyhVc/qG9bWYYfuneOOV6yoXjl79dn6B9mjj7E49vGrF13zX17yrnd+8PyKqhqmndJmrz69VC486XHHfM+Jh0RWxGyCxPIZtqojDt/72U87MaMqq3JckdzDmGPF8Jr//anfevM/LfRe1cboVX0W9zsua1+O/qVQHxd7/Pnfnf3cn/mrq2/sPSMiei72WpPRq3JaZ/dh99v8o6ee6GsdAPj34FbdRJ8773FVVSsXJajZAbn7AVW1vGZC1VzPjLZ9blzz9Cfe7RU/e/LaNldtzJi2Htjlhqc++2S1npWVn/3i11/+W6d/8ctbMxey5mtp04elisx7HLnXfY89YFqJa/rc8poJFRExZl9XWb0ND7jPxtf+4ilHH7ap2pi7XoFa+q0yKvrwla9d+0fv/Oy7P3DWuLA2s1WsfGs5VfCYuXnT/Ev/2yNb9Mxh16sUEdV6G3/meQ8//Ywvf/WiqhwiF7KG5QOqYrHm3/SWf/v0mRe+7OeecK8j9s8YKyuWd7vInH0zURU523H4kitvPO3VHzz905ePGVHzWVHZl85qrGhRc4fsv/i6lz95zRA9w3pgAIC63VOyWo+o/eaHn/uZBz/zSfeP7Iu5WDXtMLDrvfxVrSKuv2Hh0kuv+MI5l77vo1/7h89cULW+orKyt541TQmYtCG2P+eHTpjvWW31fb9aH8ZhcV0bX/Ds+7/wxx4+NywuVovKYeV6DNN5VlxzzbZzvnrpJz576emfuODfzr2qjRsy5qv1iMzdNrPtGRva9tf98ikH7L/+ZsfCM1rkpvVzv/WKpz7vp95x7ZaNfQrl5VPN3iqyhk98/ppTn//OJz3umB99xgn3P/bAYadrM82miMUYvn71De9+75fe/I5/uWZLRMawuCHaTbFi0nFFRtaGYfvrXvG0g/abj5hrNYYlEwAAdfudmOYVZGVvY1acdJ/9fu2Xvv8ed9sna7xqy8L/et1HP/apC6u1aT+Gnes2t2zdMlZUzUXORUTUusjeKqvWVFvIiOitWs+oqrl7HLrxB085PlpU7hijrNmQcI+M3hbvedim3/jFx93/uAOmh/zBWz/9f95x5uzJZ4O1URXbty1uWxwr5qIPkRUxPw4LES2nsq6WlZU9I1pvPReHof/KSx//qIccGtGmCbir1m1W69FPuOcBr3/VU178kvddvzC0pSkGGS1jiKjFVkMN49j/6oNf+usPnH3vo/f53ofe/ZijDz7s0LUb1q1ZWBwvv/zGs8658tNnXvDZs75xUw2VrWVFzVe7aZqfkVFV0Sp7tqHif/63hz7khAOn96dsAQB1+53KapGLPfvaFi981v1+4lkPnxuqjfnpcy/7uV9+/0VXbu+ZbZcf4s/qtjLXxdJmEEsHZGVEjhmtZ6+2fRjXVSxk2/Y/X/To9fNtqs8V46EZ0cfWs4YnPfrur/yFkzeuX9N6fP26rS977d9/6IyLos9H6ytecXrkEDFUVc5WL5gtEluz7WyrcqzsWcPCMO7dxlf9wslPeOwxEWNOW07E6nEbOVVsPOp+h7/xN578M7/0t9/YGkPvlVG5EDWfGVlRmTWdQMYXv7L1i1/5Uosvtuqthoqx5zBG1tBbzGVm1GzJhOkkKyt6a9HHYXHo+cJn3/fZTz+hTbWdGSYmAADq9jtWveaOOHDjb7785Acdf0jGQtXc2z/w+V/77Y9vuWltZbQ+H2389ro5+/w4LKzpiy98zoOe8OhjIiprp+0KKherhg1z+eLn3f+/PvMhrY3R64P/fMGv/vrpl1zdx6Hmon9Luz/klLbRstZU1FEHDK952VNPOu6AbBE1N9sy7BafsCIz26MecMhbf/cHX/TS959/6bbF1oe+psVCrVafGa1H9DaVb0X0jCF7W/VFsqK3hYg1+6xZeMXPff+TH3evNt1zl6YkAADqdmWT7bZ71spFCZY+rN0PqKynPPaoxz/23gfss7ZHfeHcq1/9e2d88sxv9JjPWMw+H7m9qt3SS9zsOWS2bcccsunnX/TIkx9+1I5b1yJ3LNNQ7ZEPOOQFP3r/exyxX9R4wcU3vPYPzvjAxy4cI1rW3OL6cVjIFU/7zV5xmmgxNxfj2vltP3rqiS9+7vds2jBfubwbbq+dt5moVXYdm3J6OPZu+7/jd5/xxj85453vO3frtprt6LvbQzIWIiqqVbWo+YyK6JnRlw5beXxGrMv2tFPu8ZPPPeluB22aLtLSX1PFbncHAgD8O63bb3vNhKj8kVPvn9VuWuy/88f/+Edv/8L2msvKyKqsyDFi2DE/dqfXmO41W144tqa9brMiYmgxbt63Xvish/7wUx+wbj4jekTLmBbAmp3rdA5Pe8JxGdGr/fWHv3Daaz+yZft8VIvMnj2G7blyVHPFOWQt7a6blbV811v1jL3mt536hGOf/2MPPfLgvWe3oS3v3VCZsWNUdcco3cUAACAASURBVPXpFtMAb1a22LzP+pf91Mkv+JGHvektn/rzvzv7poUWrVqfy8rZMmNRPaa5vz0iIrdPC/1WZFRb2tR3esJotf2h9z/053/yUSceu39Gi8jIWeinwVsAQN3uEZWZNV5w2bU/9fK//eI51465sdpNrWerzB23OeVStu7Qs89uk6o2tsqKofeIWtPG+x1/+BO+7+5PPeW+e28chljMWlPTbNeM3HnJgsrMqhsXFl/7+x//07/4t+19rxq2tV6tIit3uZNt5TlUVGW0acOFXIw+tBzvdezeT3/CvZ/4+PsesM/aoeeK6M/lZ/jmETk9LjJytrHEIQeuOe1/POZFz3vou977+Xf+9TkXXnXjmDXN0M1aOmy2pu7c7NpEZbVpLduM2mvTwimPPvaHn3r/+977gOmBsTyUbbwWAFC3e1DW+InPXPCSV77/smsWW0bm1qyeNd/brj+z3+XDodpctg2b5jdtXLt53413O3Tjsffc67h7Hfag4++298b5Fj0qIzKnoc0co1abtNoXzzrvil945XvPOf/6yDafV2eNWXPj0qvf3Dlk5d4b123eb+PBB+51z7vve997H3DSiYfd47B9c7bubI9We2ibt+q5JqsO2X/Di57zkOf/2Pd88syvnfHPF3/6cxed/eVLt41rouYyYrbtcI5ZkZFZme26Iw898OEnHfyYRx71iAcevX5+dkDMdnGrbzoDGABA3X477fbgBx39gXf/ZJvtSjAlV2XdmjRe/sF6LS2XMEvKjDbbLWx6zprbrVQjIirbMfc86B1v/i8Zs7UMsnLaCuGbnPbS62dVmwZP29JWvjFEDLMpvnui/1tV5LQ727Bu6I856cjHnHRkj9y+WF+94KrzL7z2qmuuu+76LWPvUW2vTesPOGDTYYfsffQRB+21sQ0xTcqdNjSei2nziuxZza1kAIC6/Zbbtb7Z+GW2Nhc1t2MCakYuTbPddVrAroE523JrelQsv9R0XI+KiDb9ea56+1ZExjCfY65cyyCXYnn3F135Ya0o7B2ziqe3MU0Ajj3SttNQ8GytrtyxvUOLWLcmjztm83HHbo6KWZzXcnWv2GM4s8Uwm5QcLcqQLQCgbr95xq6yoEGLaEv3g9VuvbfiIbl0d9jy/2XEzU8LuLkXrR2/Ld/GNT1b3cxJxuwerJVPsNMWZ9/0HFb0dC33Zd3iZfmm1+1mP17lZHJ5TYqdv6lYeWLLV2TFrOGV13vlogp3oTm4ufcm/3oBgG+zblddM6Fmi34tLzW12poJq314pzjgznjOt+aAu4B24P4bX/vSNSc/3L9eAODbrNtpxHN2434ujRNmjBvXLk0Y8APxO7CKyLtI6K592vdvfPVLcsM6f6sAwHdQt9OaXZkRNfQYW/Qctj32pIN+7X9URtVuy2vtds9VrTLx4I5+wJ3xnFc9oKKixqphuDPnbTtw/73+9yvnHnKif7QAwHdat63n2KpVZURvuW39mg0//xMHPO/p2+eH6LVw/qWLN1y309jtLdywdWc54M54zjd3QGXkYvS5jScck3PDnfHLdN3zf2jjL7847pwnDwDc4ep2bDnXa/sQc3248aD99v/tl6195AOjas22xSv/+J3bX/tHa7ZtH1dO9xS3d7C4bdUj2vrPvWfYb5871xdoO3D/vd/6+uE+R/u3CgDssbptFYut+poNi896ysEvfk4csHf0vuWT/3rDq35v7rPnbKixZ0zbd3GHVJURMd7pznvjr/7MumedasgWANjDdbvYYvvx99nvtT+39vh7xdDy+q1X/sobxz9779qxR0SfFv1aOTHBmgl3rAMyoyKGO9H3H8Nx99z7j3693e0Q/0QBgD1ft/njzzj0//uvuW5D5TheeNnlP/WqtZ/57NpxjDSoxp5nyBYAuG3rdr9f/qneovWF6//mjGte/rr9LrtqoWXGmroT/rCbO7L5Rz940xte3jbv61IAALdh3UZWXn3913/1d4d3vnev3hdbRKS0Zc/a9IaXrT318a4DAHCb1+0N7/noTa/7g7nLrhzWb6is2Gk321V2cchb/PBOccBd6U1NGxdXDHfYHTfs0QAA3K51u8/TTt7naSe7WOxxttUFAL4LdQu3BUO2AIC65a7AHg0AwG2VGS4Bt7N1z/+h/T71LmkLANwWjN1y+xmOu+dev/0yXQsAqFvu9OzRAADcDrKqXAVua7X1JnePAQDqFgAAvgXuKgMAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAoG4BAODOb2767bTTTnMtAAC4UzvttNOyqlwIAADuGsxMAABA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAgLuquem30047zbUAAOBO7bTTTsuqciEAALhrMDMBAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAAHULAADq9v9v745VowgCOA7vylb3Rj6AT7DYpBHsUwQk2MiN2pguRWpJYenCpT6xsbBJKegVWqUISPQ47o6983YnxVVCCGkMN+P3NdP/qx/DwAAAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAP+nanuEEGwBAEDSQghljNEQAADkwcsEAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAyFW1PUIItgAAIGkhhDLGaAgAAPLgZQIAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAoG4BAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAoG4BAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAANQtAACoWwAAULcAAKBuAQBA3QIAoG4BAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAANQtAACoWwAAULcAAKBuAQBA3QIAoG4BAEDdAgCAugUAAHULAIC6BQAAdQsAALul2h4hBFsAAJC0EEIZYzQEAAB58DIBAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAAD8rSqKYr1eL5dLWwAAkLTBYFAVRTGZTJqmMQcAAEmr67qMMRoCAIA8eHcLAIC6BQAAdQsAAOoWAADULQAA6hYAANQtAACoWwAAULcAAKBuAQBQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAADULQAA6hYAANQtAACoWwAAULcAAKBuAQBQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAADULQAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAADULQAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAoG4BAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAANQtAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAIC6BQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAABQtwAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwAA6hYAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAQN0CAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAKhbAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACgbgEAULcAAKBuAQBA3QIAgLoFAAB1CwCAugUAAHULAADqFgAA7qIcDodWAAAgA3VdlzFGQwAAkAcvEwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAA1C0AAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAgLoFAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAoG4BAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULQAAqFsAAFC3AACoWwAAULcAAKBuAQBA3QIAoG4BAEDdAgCAugUAAHULAADqFgAAdQsAAOoWAADULdxmNRqvRmM7AADqlrT1V9PZ3sF8/5UpAIAbVSYgDZuufTdavDi2BACgbklbf3E5e/q8+/rdFADA7bxMYLdtuva0+f3wsbQFAO7C3S27q/v2Y7Z30P/8ZQoAQN2Ssk23eH3Svn1vCQBA3ZK29cfPi2dvXNkCAOqWtMVluzg8Wp19MAUAoG5JmytbAEDdkoP+ajrff/nn07kpAAB1S9pWo7G/xwAAdUvy+ovL+eGRK1sAQN2SON/qAgDqljz4VhcAULdkwR8NAIC6JQ++1QUA7sEDE3AP2tNm+uiJtAUA1C052Jx/MQIAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1K0JAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAADULQAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAADULQAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCAugUAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAAULcAAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAAOoWAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtAACoWwAA1C0AAKhbAABQtwAAoG4BAEDdAgCgbgEAQN0CAIC6BQAAdQsAgLoFAAB1CwAA6hYAANQtK2IDWgAAACtJREFUAACoWwAA1C0AAKhbAABQtwAAoG4BAFC3JgAAQN0CAIC6BQCAf+Yaa8zz7HNaqRQAAAAASUVORK5CYII=" class="bi x17 y3e w14 hf" alt="" /><div class="t m0 x1 h7 y3f ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y40 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 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">biegły <span class="_ _2"></span>rewident <span class="_ _3"></span>oraz f<span class="_ _2"></span>irma <span class="_ _2"></span>audytorsk<span class="_ _2"></span>a <span class="_ _2"></span>pozostal<span class="_ _2"></span>i n<span class="_ _2"></span>iezależni <span class="_ _2"></span>od <span class="_ _2"></span>Spółki <span class="_ _3"></span>zgodnie <span class="_ _2"></span>z <span class="_ _2"></span>wymogami <span class="_ _3"></span>niezależności </div><div class="t m0 x1 h3 y42 ff1 fs0 fc0 sc0 ls0 ws0">określonymi w<span class="_ _2"></span> Ustawie o <span class="_ _2"></span>biegłych rewidentach <span class="_ _2"></span>oraz w Rozpor<span class="_ _2"></span>ządzeniu UE.  </div><div class="t m0 x1 h3 y43 ff1 fs0 fc0 sc0 ls0 ws0">Uważamy, <span class="_ _16"> </span>ż<span class="_ _2"></span>e <span class="_ _16"> </span>dowody<span class="_ _2"></span> <span class="_ _16"> </span>badania<span class="_ _2"></span>, <span class="_ _16"> </span>które <span class="_ _6"> </span>uzyskaliś<span class="_ _2"></span>my <span class="_ _16"> </span>są <span class="_ _16"> </span>wy<span class="_ _2"></span>starczające <span class="_ _6"> </span>i <span class="_ _16"> </span>odp<span class="_ _2"></span>owiednie, <span class="_ _16"> </span>aby <span class="_ _6"> </span>stanowić </div><div class="t m0 x1 h3 y44 ff1 fs0 fc0 sc0 ls0 ws0">podstawę dla na<span class="_ _2"></span>szej opinii<span class="_ _2"></span>. </div><div class="t m0 x1 he y45 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 y46 ff1 fs0 fc0 sc0 ls0 ws0">Kluczowe <span class="_ _17"> </span>s<span class="_ _2"></span>prawy <span class="_ _e"> </span>bada<span class="_ _2"></span>nia <span class="_ _17"> </span>są <span class="_ _17"> </span>to <span class="_ _17"> </span>sprawy, <span class="_ _17"> </span>któr<span class="_ _2"></span>e <span class="_ _e"> </span>w<span class="_ _2"></span>edług<span class="_ _2"></span> <span class="_ _f"> </span>na<span class="_ _2"></span>szego <span class="_ _17"> </span>zawodo<span class="_ _2"></span>wego <span class="_ _17"> </span>osądu <span class="_ _17"> </span>były<span class="_ _2"></span> <span class="_ _e"> </span>naj<span class="_ _2"></span>bardziej </div><div class="t m0 x1 h3 y47 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="_ _d"></span>sprawozdania <span class="_ _1"></span>finansow<span class="_ _2"></span>ego <span class="_ _1"></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 y48 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 y49 ff1 fs0 fc0 sc0 ls0 ws0">ryzyka <span class="_ _a"> </span>istotnego <span class="_ _a"> </span>znieksz<span class="_ _2"></span>tałcenia <span class="_ _a"> </span>spowodow<span class="_ _2"></span>anego <span class="_ _a"> </span>oszustwem. <span class="_ _a"> </span>Do <span class="_ _a"> </span>spraw <span class="_ _a"> </span>tych <span class="_ _a"> </span>odnieśliś<span class="_ _2"></span>my <span class="_ _a"> </span>się </div><div class="t m0 x1 h3 y4a ff1 fs0 fc0 sc0 ls0 ws0">w kontekście<span class="_ _2"></span> <span class="_ _d"></span>naszego <span class="_ _d"> </span>ba<span class="_ _2"></span>dania <span class="_ _d"> </span>sprawozda<span class="_ _2"></span>nia <span class="_ _d"> </span>fi<span class="_ _2"></span>nansowego <span class="_ _f"> </span>jako <span class="_ _d"> </span>całości<span class="_ _2"></span> <span class="_ _d"> </span>oraz <span class="_ _d"> </span>przy <span class="_ _d"> </span>fo<span class="_ _2"></span>rmułow<span class="_ _2"></span>aniu <span class="_ _d"> </span>naszej<span class="_ _2"></span> </div><div class="t m0 x1 h3 y4b 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>rodzaj<span class="_ _2"></span>e ryzyka,<span class="_ _2"></span> <span class="_ _2"></span>a w przypa<span class="_ _2"></span>dkach, w<span class="_ _2"></span> k<span class="_ _2"></span>tóryc<span class="_ _2"></span>h uz<span class="_ _2"></span>naliśmy </div><div class="t m0 x1 h3 y4c ff1 fs0 fc0 sc0 ls0 ws0">za <span class="_ _19"> </span>stosowne <span class="_ _19"> </span>pr<span class="_ _2"></span>zedstawili<span class="_ _2"></span>śmy <span class="_ _19"> </span>najważniejsz<span class="_ _2"></span>e <span class="_ _19"> </span>spostrzeżeni<span class="_ _2"></span>a <span class="_ _19"> </span>związan<span class="_ _2"></span>e <span class="_ _b"> </span>z <span class="_ _19"> </span>tym<span class="_ _2"></span>i <span class="_ _19"> </span>rodzajami <span class="_ _12"> </span>ryzyka.  </div><div class="t m0 x1 h3 y4d 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 y4e ff2 fs0 fc0 sc0 ls0 ws0">1 <span class="_ _1a"> </span>Utrata wartości<span class="_ _2"></span> inwestycji w<span class="_ _2"></span> jednostki zal<span class="_ _2"></span>eżne </div><div class="t m0 x1 h3 y4f ff1 fs0 fc0 sc0 ls0 ws0">W sprawozda<span class="_ _2"></span>niu finansowy<span class="_ _2"></span>m sporządzonym na <span class="_ _2"></span>dzień 3<span class="_ _2"></span>1 grudnia 2024 <span class="_ _2"></span>roku Spółka zapr<span class="_ _2"></span>ezentowała<span class="_ _2"></span>  </div><div class="t m0 x1 h3 y50 ff1 fs0 fc0 sc0 ls0 ws0">udziały w jednost<span class="_ _2"></span>kach zale<span class="_ _2"></span>żnych o wartości<span class="_ _2"></span> 30 080 <span class="_ _2"></span>tys. złotych co s<span class="_ _2"></span>tanowi 12,9<span class="_ _2"></span>2% sumy bilansowej.  <span class="_ _2"></span> </div><div class="t m0 x1 h3 y51 ff1 fs0 fc0 sc0 ls0 ws0">Zgodnie z pr<span class="_ _2"></span>zyjętą przez S<span class="_ _2"></span>półkę polityką rach<span class="_ _2"></span>unkowoś<span class="_ _2"></span>ci, udziały w jednostk<span class="_ _2"></span>ach zależny<span class="_ _2"></span>ch wykazywane </div><div class="c x1a y52 w16 h11"><div class="t m0 x2 h3 y53 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y54 ff1 fs0 fc0 sc0 ls0 ws0">są w cenie nabyci<span class="_ _2"></span>a pomniej<span class="_ _2"></span>szonej o odpisy <span class="_ _2"></span>z tytułu utraty w<span class="_ _2"></span>artości.   </div><div class="t m0 x1 h3 y55 ff1 fs0 fc0 sc0 ls0 ws0">Szacunki dotyc<span class="_ _2"></span>zące oceny <span class="_ _2"></span>utraty wartości inw<span class="_ _2"></span>estycji w je<span class="_ _2"></span>dnostki zależne <span class="_ _2"></span>w dużym sto<span class="_ _2"></span>pniu zależą od <span class="_ _2"></span> </div><div class="t m0 x1 h3 y56 ff1 fs0 fc0 sc0 ls0 ws0">oceny zdarze<span class="_ _2"></span>ń przyszłych i <span class="_ _2"></span>w związku z tym obarc<span class="_ _2"></span>zone są zna<span class="_ _2"></span>czącym ryzykiem <span class="_ _2"></span>zmian ze wz<span class="_ _2"></span>ględu na  </div><div class="t m0 x1 h3 y57 ff1 fs0 fc0 sc0 ls0 ws0">zmieniające <span class="_ _5"> </span>się <span class="_ _5"> </span>war<span class="_ _2"></span>unki <span class="_ _5"> </span>rynkowe. <span class="_ _13"> </span>Ze <span class="_ _5"> </span>względu <span class="_ _5"> </span>n<span class="_ _2"></span>a <span class="_ _5"> </span>wbudowaną <span class="_ _5"> </span>niep<span class="_ _2"></span>ewność <span class="_ _5"> </span>dotyczącą <span class="_ _13"> </span>realizacji </div><div class="t m0 x1 h3 y58 ff1 fs0 fc0 sc0 ls0 ws0">istotnych <span class="_ _6"> </span>zał<span class="_ _2"></span>ożeń <span class="_ _6"> </span>w <span class="_ _6"> </span>prz<span class="_ _2"></span>yszłości <span class="_ _5"> </span>oraz <span class="_ _6"> </span>istotność <span class="_ _6"> </span>ty<span class="_ _2"></span>ch <span class="_ _6"> </span>aktywów<span class="_ _2"></span> <span class="_ _6"> </span>uznali<span class="_ _2"></span>śmy <span class="_ _6"> </span>analizę <span class="_ _6"> </span>utraty<span class="_ _2"></span> <span class="_ _6"> </span>wartoś<span class="_ _2"></span>ci </div><div class="t m0 x1 h3 y59 ff1 fs0 fc0 sc0 ls0 ws0">inwestycji w je<span class="_ _2"></span>dnostkach zal<span class="_ _2"></span>eżnych za kluczową s<span class="_ _2"></span>prawę bada<span class="_ _2"></span>nia. </div><div class="t m0 x1 he y5a 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 y5b ff1 fs0 fc0 sc0 ls0 ws0">Stosowana<span class="_ _2"></span> przez Spółkę pol<span class="_ _2"></span>ityka rachunkow<span class="_ _2"></span>ości w zakresi<span class="_ _2"></span>e wyceny inwestycji <span class="_ _2"></span>w jednos<span class="_ _2"></span>tki zależne  </div><div class="t m0 x1 h3 y5c ff1 fs0 fc0 sc0 ls0 ws0">została <span class="_ _e"> </span>ujawniona <span class="_ _e"> </span>w <span class="_ _f"> </span>nocie <span class="_ _f"> </span>4<span class="_ _2"></span>0 <span class="_ _f"> </span>do<span class="_ _2"></span>datkowych <span class="_ _f"> </span>not <span class="_ _e"> </span>objaśnia<span class="_ _2"></span>jących. <span class="_ _e"> </span>W <span class="_ _f"> </span>nocie <span class="_ _f"> </span>1<span class="_ _2"></span>7 <span class="_ _f"> </span>Spó<span class="_ _2"></span>łka <span class="_ _f"> </span>zaprezento<span class="_ _2"></span>wała </div><div class="t m0 x1 h3 y5d ff1 fs0 fc0 sc0 ls0 ws0">ujawnienia w <span class="_ _2"></span>zakresie inw<span class="_ _2"></span>estycji w jednos<span class="_ _2"></span>tki zależne<span class="_ _2"></span>.  </div><div class="t m0 x1 he y5e 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 y5f ff1 fs0 fc0 sc0 ls0 ws0">Nasze proce<span class="_ _2"></span>dury badania, <span class="_ _2"></span>w odniesieniu do opisan<span class="_ _2"></span>ej kluczowe<span class="_ _2"></span>j sprawy badania<span class="_ _2"></span>, obejmował<span class="_ _2"></span>y między <span class="_ _2"></span> </div><div class="t m0 x1 h3 y60 ff1 fs0 fc0 sc0 ls0 ws0">innymi: </div><div class="t m0 x1 h3 y61 ff1 fs0 fc0 sc0 ls0 ws0">- ocenę zgo<span class="_ _2"></span>dności stosow<span class="_ _2"></span>anej przez S<span class="_ _2"></span>półkę polityki r<span class="_ _2"></span>achunkowości<span class="_ _2"></span> w zakresie wyceny<span class="_ _2"></span> inwestycji  </div><div class="t m0 x1 h3 y62 ff1 fs0 fc0 sc0 ls0 ws0">w <span class="_ _b"> </span>jednostki <span class="_ _b"> </span>zal<span class="_ _2"></span>eżne <span class="_ _b"> </span>z <span class="_ _b"> </span>zas<span class="_ _2"></span>adami <span class="_ _b"> </span>w<span class="_ _2"></span>ynikającymi <span class="_ _b"> </span>z <span class="_ _b"> </span>o<span class="_ _2"></span>dpowiednich <span class="_ _b"> </span>stand<span class="_ _2"></span>ardów <span class="_ _b"> </span>spraw<span class="_ _2"></span>ozdawczości </div><div class="t m0 x1 h3 y63 ff1 fs0 fc0 sc0 ls0 ws0">finansowej;  <span class="_ _2"></span> </div><div class="t m0 x1 h3 y64 ff1 fs0 fc0 sc0 ls0 ws0">- identyfikacj<span class="_ _2"></span>ę, zrozumieni<span class="_ _2"></span>e i ocenę proces<span class="_ _2"></span>u testowan<span class="_ _2"></span>ia utraty wartości ud<span class="_ _2"></span>ziałów w <span class="_ _2"></span>jednostki zależne <span class="_ _2"></span> </div><div class="t m0 x1 h3 y65 ff1 fs0 fc0 sc0 ls0 ws0">oraz kontroli <span class="_ _2"></span>wewnętrznej<span class="_ _2"></span> w tym zakresie; <span class="_ _2"></span>  </div><div class="t m0 x1 h3 y66 ff1 fs0 fc0 sc0 ls0 ws0">- zweryfikowanie, <span class="_ _2"></span>czy nastąp<span class="_ _2"></span>iły zmiany w spo<span class="_ _2"></span>sobie podejścia <span class="_ _2"></span>do metod szacu<span class="_ _2"></span>nków oraz wyceny <span class="_ _2"></span> </div><div class="t m0 x1 h3 y67 ff1 fs0 fc0 sc0 ls0 ws0">w porównani<span class="_ _2"></span>u z poprzedni<span class="_ _2"></span>m rokiem;  </div><div class="t m0 x1 h3 y68 ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _6"> </span>anal<span class="_ _2"></span>izę <span class="_ _6"> </span>sprawozdań <span class="_ _6"> </span>fin<span class="_ _2"></span>ansowych <span class="_ _6"> </span>spółek <span class="_ _5"> </span>zależnych,<span class="_ _2"></span> <span class="_ _16"> </span>w<span class="_ _2"></span> <span class="_ _6"> </span>tym <span class="_ _6"> </span>o<span class="_ _2"></span>siągniętych <span class="_ _6"> </span>w<span class="_ _2"></span>yników <span class="_ _6"> </span>finanso<span class="_ _2"></span>wych, </div><div class="t m0 x1 h3 y69 ff1 fs0 fc0 sc0 ls0 ws0">porównanie <span class="_ _f"> </span>w<span class="_ _2"></span>artoś<span class="_ _2"></span>ci <span class="_ _e"> </span>zaangażow<span class="_ _2"></span>ania <span class="_ _e"> </span>netto <span class="_ _f"> </span>w<span class="_ _2"></span> <span class="_ _e"> </span>księgach <span class="_ _e"> </span>Spółki <span class="_ _e"> </span>do<span class="_ _2"></span> <span class="_ _f"> </span>wartoś<span class="_ _2"></span>ci <span class="_ _e"> </span>aktywów<span class="_ _2"></span> <span class="_ _f"> </span>netto<span class="_ _2"></span> <span class="_ _f"> </span>jedno<span class="_ _2"></span>stek </div><div class="t m0 x1 h3 y6a ff1 fs0 fc0 sc0 ls0 ws0">zależnych pod kąte<span class="_ _2"></span>m wyst<span class="_ _2"></span>ąpienia ewent<span class="_ _2"></span>ualnych przesła<span class="_ _2"></span>nek utraty wartoś<span class="_ _2"></span>ci udziałów<span class="_ _2"></span>;  </div><div class="t m0 x1 h3 y6b ff1 fs0 fc0 sc0 ls0 ws0">- weryfikację w<span class="_ _2"></span>ykonania spo<span class="_ _2"></span>rządzanych w lata<span class="_ _2"></span>ch ubiegł<span class="_ _2"></span>ych budżetów;  </div><div class="t m0 x1 h3 y6c ff1 fs0 fc0 sc0 ls0 ws0">- ocenę pr<span class="_ _2"></span>zedłożonej przez<span class="_ _2"></span> Zarząd Spółki anal<span class="_ _2"></span>izy zdarzeń po d<span class="_ _2"></span>niu bilansowy<span class="_ _2"></span>m na os<span class="_ _2"></span>trożną wycenę;  </div><div class="t m0 x1 h3 y6d ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y6e ff1 fs0 fc0 sc0 ls0 ws0"> </div></div></div>
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" class="bi x17 y3e w14 hf" alt="" /><div class="t m0 x1 h7 y3f ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y40 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 he y6f ff2 fs0 fc0 sc0 ls0 ws0">2 <span class="_ _1a"> </span>Analiza utraty wartoś<span class="_ _2"></span>ci rz<span class="_ _2"></span>eczowych aktyw<span class="_ _2"></span>ów trwałych<span class="_ _2"></span> </div><div class="t m0 x1 h3 y70 ff1 fs0 fc0 sc0 ls0 ws0">W sprawozda<span class="_ _2"></span>niu finansowy<span class="_ _2"></span>m sporządzonym na <span class="_ _2"></span>dzień 3<span class="_ _2"></span>1 grudnia 2024 <span class="_ _2"></span>roku Spółka zapr<span class="_ _2"></span>ezentowała<span class="_ _2"></span>:  </div><div class="t m0 x1 h3 y71 ff1 fs0 fc0 sc0 ls0 ws0">- rzeczowe aktyw<span class="_ _2"></span>a trwałe <span class="_ _2"></span>o wartości <span class="_ _2"></span>86 048 tys. zło<span class="_ _2"></span>tych co stanowi 36<span class="_ _2"></span>,96% sumy bilans<span class="_ _2"></span>owej. </div><div class="t m0 x1 h3 y72 ff1 fs0 fc0 sc0 ls0 ws0">Ocena  wystąpienia<span class="_ _2"></span>  przesłanek  utraty  wartości<span class="_ _2"></span>  rzeczowych  aktywów<span class="_ _2"></span>  trwałych  wymaga  rozważenia </div><div class="t m0 x1 h3 y73 ff1 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _f"> </span>Zar<span class="_ _2"></span>ząd <span class="_ _e"> </span>Spółki <span class="_ _e"> </span>sze<span class="_ _2"></span>regu <span class="_ _e"> </span>czynników, <span class="_ _e"> </span>a <span class="_ _e"> </span>ta<span class="_ _2"></span>kże <span class="_ _f"> </span>do<span class="_ _2"></span>konania <span class="_ _e"> </span>osądów <span class="_ _e"> </span>w<span class="_ _2"></span> <span class="_ _f"> </span>celu <span class="_ _e"> </span>ustal<span class="_ _2"></span>enia <span class="_ _f"> </span>czy <span class="_ _e"> </span>przesłank<span class="_ _2"></span>i </div><div class="t m0 x1 h3 y74 ff1 fs0 fc0 sc0 ls0 ws0">takie wys<span class="_ _2"></span>tępują.  </div><div class="t m0 x1 h3 y75 ff1 fs0 fc0 sc0 ls0 ws0">W przypadku s<span class="_ _2"></span>porządzenia<span class="_ _2"></span> testu na utratę w<span class="_ _2"></span>artości, test ten <span class="_ _2"></span>zależny jest od s<span class="_ _2"></span>zacunków Zar<span class="_ _2"></span>ządu Spółki </div><div class="c x1b y76 w17 h12"><div class="t m0 x2 h3 y2 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y77 ff1 fs0 fc0 sc0 ls0 ws0">między innymi<span class="_ _2"></span> takich jak: <span class="_ _2"></span>strategia, prognozow<span class="_ _2"></span>ane przycho<span class="_ _2"></span>dy i koszty, plano<span class="_ _2"></span>wane nak<span class="_ _2"></span>łady  </div><div class="t m0 x1 h3 y78 ff1 fs0 fc0 sc0 ls0 ws0">inwestycyjne,<span class="_ _2"></span> średnioważony kos<span class="_ _2"></span>zt kapitał<span class="_ _2"></span>u oraz krańco<span class="_ _2"></span>wa stopa wzro<span class="_ _2"></span>stu. Te sza<span class="_ _2"></span>cunki dotyczą w  </div><div class="t m0 x1 h3 y79 ff1 fs0 fc0 sc0 ls0 ws0">dużym stopni<span class="_ _2"></span>u zdarzeń przys<span class="_ _2"></span>złych, w zwią<span class="_ _2"></span>zku z tym obarczo<span class="_ _2"></span>ne są znaczącym <span class="_ _2"></span>ryzykiem z uwag<span class="_ _2"></span>i na  </div><div class="t m0 x1 h3 y7a ff1 fs0 fc0 sc0 ls0 ws0">zmieniające się w<span class="_ _2"></span>arunki rynk<span class="_ _2"></span>owe. Ze wzglę<span class="_ _2"></span>du na wbudowaną<span class="_ _2"></span> niepewno<span class="_ _2"></span>ść dotyczącą<span class="_ _2"></span> realizacji  </div><div class="t m0 x1 h3 y7b ff1 fs0 fc0 sc0 ls0 ws0">istotnych założ<span class="_ _2"></span>eń w przyszł<span class="_ _2"></span>ości oraz is<span class="_ _2"></span>totność tych akt<span class="_ _2"></span>ywów uznaliś<span class="_ _2"></span>my analizę utraty<span class="_ _2"></span> wartości  </div><div class="t m0 x1 h3 y7c ff1 fs0 fc0 sc0 ls0 ws0">rzeczowych akt<span class="_ _2"></span>ywów trwały<span class="_ _2"></span>ch za kluczową sp<span class="_ _2"></span>rawę badania<span class="_ _2"></span>.   </div><div class="t m0 x1 he y7d 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 y7e ff1 fs0 fc0 sc0 ls0 ws0">Stosowana<span class="_ _2"></span> przez Spółkę pol<span class="_ _2"></span>ityka rachunkow<span class="_ _2"></span>ości w zakresi<span class="_ _2"></span>e wyceny aktywów t<span class="_ _2"></span>rwały<span class="_ _2"></span>ch została  </div><div class="t m0 x1 h3 y7f ff1 fs0 fc0 sc0 ls0 ws0">ujawniona <span class="_ _2"></span>w <span class="_ _2"></span>noci<span class="_ _2"></span>e <span class="_ _2"></span>40 <span class="_ _2"></span>dodatkow<span class="_ _2"></span>ych not <span class="_ _3"></span>objaśniających. <span class="_ _2"></span>W <span class="_ _2"></span>nocie <span class="_ _2"></span>14<span class="_ _2"></span> S<span class="_ _2"></span>półka <span class="_ _2"></span>zapr<span class="_ _2"></span>ezentowała <span class="_ _2"></span>u<span class="_ _2"></span>jawnienia </div><div class="t m0 x1 h3 y80 ff1 fs0 fc0 sc0 ls0 ws0">w zakresie rzec<span class="_ _2"></span>zowych aktyw<span class="_ _2"></span>ów trwałych. <span class="_ _2"></span> </div><div class="t m0 x1 he y81 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 y82 ff1 fs0 fc0 sc0 ls0 ws0">Nasze proce<span class="_ _2"></span>dury badania, <span class="_ _2"></span>w odniesieniu do opisan<span class="_ _2"></span>ej kluczowe<span class="_ _2"></span>j sprawy badania<span class="_ _2"></span>, obejmował<span class="_ _2"></span>y  </div><div class="t m0 x1 h3 y26 ff1 fs0 fc0 sc0 ls0 ws0">między innymi<span class="_ _2"></span>:    </div><div class="t m0 x1 h3 y83 ff1 fs0 fc0 sc0 ls0 ws0">- ocenę zgo<span class="_ _2"></span>dności stosow<span class="_ _2"></span>anej przez S<span class="_ _2"></span>półkę polityki r<span class="_ _2"></span>achunkowości<span class="_ _2"></span> w zakresie wyceny<span class="_ _2"></span> rzeczowych <span class="_ _2"></span> </div><div class="t m0 x1 h3 y84 ff1 fs0 fc0 sc0 ls0 ws0">aktywów <span class="_ _a"> </span>trw<span class="_ _2"></span>ałych, <span class="_ _1b"> </span>z <span class="_ _a"> </span>zasa<span class="_ _2"></span>dami <span class="_ _a"> </span>wynikającymi<span class="_ _2"></span> <span class="_ _a"> </span>z <span class="_ _a"> </span>o<span class="_ _2"></span>dpowiednich <span class="_ _1b"> </span>standardó<span class="_ _2"></span>w <span class="_ _a"> </span>sprawozdawcz<span class="_ _2"></span>ości </div><div class="t m0 x1 h3 y85 ff1 fs0 fc0 sc0 ls0 ws0">finansowej; <span class="_ _2"></span> </div><div class="t m0 x1 h3 y2a ff1 fs0 fc0 sc0 ls0 ws0">- <span class="_ _3"></span>uzyskanie <span class="_ _2"></span>z<span class="_ _2"></span>rozumienia <span class="_ _3"></span>i <span class="_ _3"></span>d<span class="_ _4"></span>o<span class="_ _2"></span>konanie <span class="_ _3"></span>krytycznej <span class="_ _3"></span>oceny <span class="_ _3"></span>zasad <span class="_ _3"></span>oraz <span class="_ _2"></span>proces<span class="_ _2"></span>u <span class="_ _3"></span>tworzenia <span class="_ _3"></span>odpisów <span class="_ _3"></span> <span class="_ _3"></span>z <span class="_ _2"></span>tytułu </div><div class="t m0 x1 h3 y86 ff1 fs0 fc0 sc0 ls0 ws0">trwałej utraty w<span class="_ _2"></span>artości;  <span class="_ _2"></span> </div><div class="t m0 x1 h3 y87 ff1 fs0 fc0 sc0 ls0 ws0">- uzyskanie i<span class="_ _2"></span>nformacji czy w<span class="_ _2"></span>ystąpiły zmiany w s<span class="_ _2"></span>posobie ustal<span class="_ _2"></span>ania okresu eko<span class="_ _2"></span>nomicznej <span class="_ _2"></span>użyteczności <span class="_ _2"></span> </div><div class="t m0 x1 h3 y88 ff1 fs0 fc0 sc0 ls0 ws0">środków trwały<span class="_ _2"></span>ch;  </div><div class="t m0 x1 h3 y89 ff1 fs0 fc0 sc0 ls0 ws0">- ocenę do<span class="_ _2"></span>konanej przez Z<span class="_ _2"></span>arząd Spółki anal<span class="_ _2"></span>izy wystąpienia pr<span class="_ _2"></span>zesłanek utraty <span class="_ _2"></span>wartości;  </div><div class="t m0 x1 h3 y8a ff1 fs0 fc0 sc0 ls0 ws0">- ocenę pr<span class="_ _2"></span>zedłożonej przez<span class="_ _2"></span> Spółkę analizy zdar<span class="_ _2"></span>zeń po dniu bil<span class="_ _2"></span>ansowym <span class="_ _2"></span>na ostrożną wycenę.<span class="_ _2"></span> </div><div class="t m0 x1 h3 y8b ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he y8c 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="_ _1c"> </span> </div><div class="t m0 x1 h3 y8d ff1 fs0 fc0 sc0 ls0 ws0">Zarząd  Spółki  jest  odpowiedzial<span class="_ _2"></span>ny <span class="_ _c"> </span>za  sporządz<span class="_ _2"></span>enie,  na  podstawie  prawidłowo<span class="_ _2"></span> <span class="_ _c"> </span>prow<span class="_ _2"></span>adzonych  ksiąg </div><div class="t m0 x1 h3 y8e ff1 fs0 fc0 sc0 ls0 ws0">rachunkowyc<span class="_ _2"></span>h, <span class="_ _12"> </span>sprawozd<span class="_ _2"></span>ania <span class="_ _12"> </span>finans<span class="_ _2"></span>owego, <span class="_ _12"> </span>które <span class="_ _12"> </span>pr<span class="_ _2"></span>zedstawia <span class="_ _12"> </span>rzet<span class="_ _2"></span>elny <span class="_ _12"> </span>i <span class="_ _a"> </span>jasny <span class="_ _19"> </span>ob<span class="_ _2"></span>raz <span class="_ _12"> </span>sytuacji </div><div class="t m0 x1 h3 y8f ff1 fs0 fc0 sc0 ls0 ws0">majątkowej <span class="_ _6"> </span>i <span class="_ _6"> </span>finansow<span class="_ _2"></span>ej <span class="_ _6"> </span>i <span class="_ _6"> </span>wyniku <span class="_ _6"> </span>finanso<span class="_ _2"></span>wego <span class="_ _6"> </span>Spółki <span class="_ _6"> </span>zgodnie <span class="_ _6"> </span>z <span class="_ _6"> </span>Między<span class="_ _2"></span>narodowym<span class="_ _2"></span>i <span class="_ _6"> </span>Standardami </div><div class="t m0 x1 h3 y90 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdawcz<span class="_ _2"></span>ości <span class="_ _d"></span>Finansowej <span class="_ _d"> </span>zatwierdzonym<span class="_ _2"></span>i <span class="_ _d"></span>przez <span class="_ _d"> </span>Unię <span class="_ _d"></span>Europejską, <span class="_ _d"></span>przyjęty<span class="_ _2"></span>mi <span class="_ _d"></span>zasadami <span class="_ _d"></span>(polityk<span class="_ _2"></span>ą) </div><div class="t m0 x1 h3 y91 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości <span class="_ _6"> </span>oraz <span class="_ _16"> </span>z <span class="_ _6"> </span>obowią<span class="_ _2"></span>zującymi <span class="_ _16"> </span>Spółkę<span class="_ _2"></span> <span class="_ _16"> </span>przepisa<span class="_ _2"></span>mi <span class="_ _16"> </span>prawa<span class="_ _2"></span> <span class="_ _16"> </span>i <span class="_ _16"> </span>statut<span class="_ _2"></span>em<span class="_ _2"></span>,  a <span class="_ _6"> </span>także <span class="_ _6"> </span>za <span class="_ _16"> </span>kontrolę </div><div class="t m0 x1 h3 y92 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 y93 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 y94 ff1 fs0 fc0 sc0 ls0 ws0">Sporządzając <span class="_ _c"> </span>sp<span class="_ _2"></span>rawozdanie <span class="_ _c"> </span>finanso<span class="_ _2"></span>we <span class="_ _c"> </span>Zarząd <span class="_ _c"> </span>Spół<span class="_ _2"></span>ki <span class="_ _c"> </span>jest <span class="_ _c"> </span>odpowiedzia<span class="_ _2"></span>lny <span class="_ _c"> </span>za <span class="_ _c"> </span>ocenę <span class="_ _c"> </span>zdol<span class="_ _2"></span>ności <span class="_ _c"> </span>Spółki  </div><div class="t m0 x1 h3 y95 ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _15"> </span>kontynuow<span class="_ _2"></span>ania <span class="_ _15"> </span>działa<span class="_ _2"></span>lności,<span class="_ _2"></span> <span class="_ _15"> </span>ujawnienie, <span class="_ _15"> </span>jeż<span class="_ _2"></span>eli <span class="_ _15"> </span>m<span class="_ _2"></span>a <span class="_ _15"> </span>to <span class="_ _15"> </span>zastos<span class="_ _2"></span>owanie, <span class="_ _15"> </span>spraw <span class="_ _10"> </span>związanych  </div><div class="t m0 x1 h3 y96 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _12"> </span>kontyn<span class="_ _2"></span>uacją <span class="_ _12"> </span>działal<span class="_ _2"></span>ności <span class="_ _12"> </span>oraz <span class="_ _a"> </span>za <span class="_ _12"> </span>przyjęcie<span class="_ _2"></span> <span class="_ _12"> </span>zasady <span class="_ _12"> </span>k<span class="_ _2"></span>ontynuacji <span class="_ _12"> </span>d<span class="_ _2"></span>ziałal<span class="_ _2"></span>ności <span class="_ _12"> </span>jako <span class="_ _12"> </span>podstaw<span class="_ _2"></span>y </div><div class="t m0 x1 h3 y97 ff1 fs0 fc0 sc0 ls0 ws0">rachunkowości,<span class="_ _2"></span>  z  wyj<span class="_ _4"></span>ątk<span class="_ _2"></span>iem  sytuacji,<span class="_ _2"></span>  kiedy  Zarząd  albo  zamierza  dokonać  likwidacji<span class="_ _2"></span>  Spółki,  albo </div><div class="t m0 x1 h3 y98 ff1 fs0 fc0 sc0 ls0 ws0">zaniechać <span class="_ _5"> </span>prowadze<span class="_ _2"></span>nia <span class="_ _5"> </span>działalnoś<span class="_ _2"></span>ci, <span class="_ _5"> </span>albo <span class="_ _5"> </span>nie <span class="_ _5"> </span>ma <span class="_ _6"> </span>żad<span class="_ _2"></span>nej <span class="_ _5"> </span>realnej <span class="_ _5"> </span>alte<span class="_ _2"></span>rnatywy<span class="_ _2"></span> <span class="_ _6"> </span>dla <span class="_ _5"> </span>likwi<span class="_ _2"></span>dacji <span class="_ _5"> </span>lub </div><div class="t m0 x1 h3 y99 ff1 fs0 fc0 sc0 ls0 ws0">zaniechania <span class="_ _2"></span>działalno<span class="_ _2"></span>ści. </div></div></div>
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class="bi x1 y3e w18 hf" alt="" /><div class="t m0 x1 h7 y3f ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y40 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 h3 y41 ff1 fs0 fc0 sc0 ls0 ws0">Zarząd <span class="_ _17"> </span>Spó<span class="_ _2"></span>łki <span class="_ _c"> </span>oraz <span class="_ _17"> </span>czł<span class="_ _2"></span>onkowie <span class="_ _c"> </span>Rady <span class="_ _17"> </span>Na<span class="_ _2"></span>dzorczej <span class="_ _c"> </span>są <span class="_ _c"> </span>zobowi<span class="_ _2"></span>ązani <span class="_ _17"> </span>do <span class="_ _c"> </span>zapewni<span class="_ _2"></span>enia, <span class="_ _17"> </span>a<span class="_ _2"></span>by <span class="_ _17"> </span>sprawoz<span class="_ _2"></span>danie </div><div class="t m0 x1 h3 y42 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 y9a 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 y9b 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 y9c 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 y9d 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 y9e ff1 fs0 fc0 sc0 ls0 ws0">zawierająceg<span class="_ _2"></span>o <span class="_ _19"> </span>naszą <span class="_ _19"> </span>opi<span class="_ _2"></span>nię. <span class="_ _19"> </span>Racjo<span class="_ _2"></span>nalna <span class="_ _19"> </span>pewnoś<span class="_ _2"></span>ć <span class="_ _19"> </span>jest <span class="_ _19"> </span>wysoki<span class="_ _2"></span>m <span class="_ _19"> </span>poziome<span class="_ _2"></span>m <span class="_ _19"> </span>pewności, <span class="_ _12"> </span>ale <span class="_ _19"> </span>nie </div><div class="t m0 x1 h3 y9f ff1 fs0 fc0 sc0 ls0 ws0">gwarantuje,<span class="_ _2"></span> <span class="_ _1b"> </span>że <span class="_ _1b"> </span>badanie <span class="_ _1d"> </span>przeprowad<span class="_ _2"></span>zone <span class="_ _1b"> </span>zgodni<span class="_ _2"></span>e <span class="_ _a"> </span>z<span class="_ _2"></span> <span class="_ _1b"> </span>KSB <span class="_ _1b"> </span>zaws<span class="_ _2"></span>ze <span class="_ _1b"> </span>wykryje<span class="_ _2"></span> <span class="_ _1b"> </span>istniejące <span class="_ _1b"> </span>ist<span class="_ _2"></span>otne </div><div class="t m0 x1 h3 ya0 ff1 fs0 fc0 sc0 ls0 ws0">zniekształce<span class="_ _2"></span>nie. <span class="_ _13"> </span>Znieksz<span class="_ _2"></span>tałcenia <span class="_ _13"> </span>mo<span class="_ _2"></span>gą <span class="_ _13"> </span>po<span class="_ _2"></span>wstawać <span class="_ _14"> </span>na <span class="_ _13"> </span>skutek <span class="_ _13"> </span>o<span class="_ _2"></span>szustwa <span class="_ _14"> </span>lub <span class="_ _14"> </span>błędu <span class="_ _13"> </span>i <span class="_ _14"> </span>są <span class="_ _14"> </span>uważane  </div><div class="t m0 x1 h3 ya1 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 ya2 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 ya3 ff1 fs0 fc0 sc0 ls0 ws0">Koncepcja <span class="_ _1e"> </span>isto<span class="_ _2"></span>tności <span class="_ _1e"> </span>stosowana <span class="_ _1e"> </span>jes<span class="_ _2"></span>t <span class="_ _1e"> </span>przez <span class="_ _1f"> </span>biegłego <span class="_ _1e"> </span>r<span class="_ _2"></span>ewidenta <span class="_ _1f"> </span>zar<span class="_ _2"></span>ówno <span class="_ _1e"> </span>przy <span class="_ _1e"> </span>planowaniu <span class="_ _2"></span> </div><div class="t m0 x1 h3 ya4 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 ya5 ff1 fs0 fc0 sc0 ls0 ws0">nieskorygowanych <span class="_ _20"> </span>zniekształceń, <span class="_ _20"> </span>jeśli <span class="_ _20"> </span>występują, <span class="_ _20"> </span>na <span class="_ _21"> </span>sprawozdanie <span class="_ _20"> </span>finansowe, <span class="_ _20"> </span>a <span class="_ _21"> </span>także  </div><div class="t m0 x1 h3 ya6 ff1 fs0 fc0 sc0 ls0 ws0">przy <span class="_ _3"></span>fo<span class="_ _2"></span>rmułowaniu <span class="_ _3"></span>opi<span class="_ _2"></span>nii <span class="_ _1"></span>biegłego<span class="_ _2"></span> <span class="_ _3"></span>rewidenta.<span class="_ _2"></span> <span class="_ _3"></span>W <span class="_ _3"></span>zwi<span class="_ _2"></span>ązku <span class="_ _3"></span>z<span class="_ _2"></span> <span class="_ _3"></span>powyższym <span class="_ _1"></span>ws<span class="_ _2"></span>zystkie <span class="_ _3"></span>opinie<span class="_ _2"></span> <span class="_ _3"></span>i <span class="_ _1"></span>stwier<span class="_ _2"></span>dzenia </div><div class="t m0 x1 h3 ya7 ff1 fs0 fc0 sc0 ls0 ws0">zawarte  w  sprawoz<span class="_ _2"></span>daniu  z  badania  są <span class="_ _16"> </span>wyrażane  z  uwzg<span class="_ _2"></span>lędnieniem  jakoś<span class="_ _2"></span>ciowego  i  warto<span class="_ _2"></span>ściowego </div><div class="t m0 x1 h3 ya8 ff1 fs0 fc0 sc0 ls0 ws0">poziomu <span class="_ _13"> </span>ist<span class="_ _2"></span>otności <span class="_ _13"> </span>ustalo<span class="_ _2"></span>nego <span class="_ _13"> </span>zgodnie<span class="_ _2"></span> <span class="_ _13"> </span>ze <span class="_ _13"> </span>standa<span class="_ _2"></span>rdami <span class="_ _13"> </span>ba<span class="_ _2"></span>dania <span class="_ _13"> </span>i <span class="_ _13"> </span>zaw<span class="_ _2"></span>odowym <span class="_ _13"> </span>os<span class="_ _2"></span>ądem <span class="_ _13"> </span>biegł<span class="_ _2"></span>ego </div><div class="t m0 x1 h3 ya9 ff1 fs0 fc0 sc0 ls0 ws0">rewidenta. </div><div class="t m0 x1 h3 yaa ff1 fs0 fc0 sc0 ls0 ws0">Zakres <span class="_ _17"> </span>bada<span class="_ _2"></span>nia <span class="_ _e"> </span>ni<span class="_ _2"></span>e <span class="_ _e"> </span>ob<span class="_ _2"></span>ejmuje <span class="_ _e"> </span>z<span class="_ _2"></span>apewnienia<span class="_ _2"></span> <span class="_ _e"> </span>co<span class="_ _2"></span> <span class="_ _e"> </span>do <span class="_ _17"> </span>p<span class="_ _2"></span>rzyszłej <span class="_ _17"> </span>rentow<span class="_ _2"></span>ności <span class="_ _17"> </span>Spółki<span class="_ _2"></span> <span class="_ _e"> </span>ani <span class="_ _17"> </span>efek<span class="_ _2"></span>tywności <span class="_ _17"> </span>lub<span class="_ _2"></span> </div><div class="t m0 x1 h3 yab 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 yac ff1 fs0 fc0 sc0 ls0 ws0">Podczas <span class="_ _17"> </span>badania <span class="_ _c"> </span>zgodnego <span class="_ _17"> </span>z <span class="_ _e"> </span>K<span class="_ _2"></span>SB <span class="_ _17"> </span>stosujemy<span class="_ _2"></span> <span class="_ _e"> </span>zawod<span class="_ _2"></span>owy <span class="_ _17"> </span>osą<span class="_ _2"></span>d <span class="_ _e"> </span>i <span class="_ _17"> </span>zachowujemy<span class="_ _2"></span> <span class="_ _17"> </span>zawodowy<span class="_ _2"></span> <span class="_ _f"> </span>s<span class="_ _2"></span>ceptycy<span class="_ _2"></span>zm,  </div><div class="t m0 x1 h3 yad ff1 fs0 fc0 sc0 ls0 ws0">a także: </div><div class="t m0 x1 h3 yae ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </span><span class="ff1">identyfikujemy<span class="_ _2"></span> <span class="_ _1d"> </span>i <span class="_ _10"> </span>oceniamy <span class="_ _15"> </span>ry<span class="_ _2"></span>zyka <span class="_ _1d"> </span>is<span class="_ _2"></span>totnego <span class="_ _15"> </span>z<span class="_ _2"></span>niekształcenia <span class="_ _15"> </span>spraw<span class="_ _2"></span>ozda<span class="_ _2"></span>nia <span class="_ _1d"> </span>f<span class="_ _2"></span>inansowego </span></span></div><div class="t m0 x16 h3 yaf ff1 fs0 fc0 sc0 ls0 ws0">spowodowaneg<span class="_ _2"></span>o  oszustwem  lub  błędem,  projektuj<span class="_ _2"></span>emy <span class="_ _c"> </span>i<span class="_ _2"></span>  przeprowadzamy<span class="_ _2"></span>  procedury  badania </div><div class="t m0 x16 h3 yb0 ff1 fs0 fc0 sc0 ls0 ws0">odpowiadające <span class="_ _15"> </span>t<span class="_ _2"></span>ym <span class="_ _15"> </span>ryzy<span class="_ _2"></span>kom <span class="_ _15"> </span>i <span class="_ _10"> </span>uzyskujemy <span class="_ _15"> </span>do<span class="_ _2"></span>wody <span class="_ _10"> </span>badania, <span class="_ _15"> </span>któ<span class="_ _2"></span>re <span class="_ _15"> </span>są <span class="_ _10"> </span>wystar<span class="_ _2"></span>czające  </div><div class="t m0 x16 h3 yb1 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _b"> </span>odpowiednie, <span class="_ _b"> </span>aby <span class="_ _b"> </span>stano<span class="_ _2"></span>wić <span class="_ _b"> </span>podstawę <span class="_ _b"> </span>dla <span class="_ _19"> </span>naszej <span class="_ _b"> </span>opinii. <span class="_ _b"> </span>Ryzyko <span class="_ _b"> </span>niewy<span class="_ _2"></span>krycia <span class="_ _b"> </span>istotnego<span class="_ _2"></span> </div><div class="t m0 x16 h3 yb2 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="_ _d"></span>z <span class="_ _3"></span>błędu, <span class="_ _1"></span>poniewa<span class="_ _2"></span>ż </div><div class="t m0 x16 h3 yb3 ff1 fs0 fc0 sc0 ls0 ws0">oszustwo  może <span class="_ _17"> </span>do<span class="_ _2"></span>tyczyć <span class="_ _c"> </span>zmowy,  fałszerstwa,<span class="_ _2"></span> <span class="_ _c"> </span>celowych <span class="_ _c"> </span>pomini<span class="_ _2"></span>ęć, <span class="_ _c"> </span>wprow<span class="_ _2"></span>adzenia  w <span class="_ _c"> </span>błąd <span class="_ _c"> </span>lub </div><div class="t m0 x16 h3 yb4 ff1 fs0 fc0 sc0 ls0 ws0">obejścia kontrol<span class="_ _2"></span>i wewnęt<span class="_ _2"></span>rznej; </div><div class="t m0 x1 h3 y5f ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </span><span class="ff1">uzyskujemy <span class="_ _e"> </span>zro<span class="_ _2"></span>zumienie <span class="_ _e"> </span>k<span class="_ _2"></span>ontroli <span class="_ _e"> </span>wewnętr<span class="_ _2"></span>znej <span class="_ _e"> </span>stosow<span class="_ _2"></span>nej <span class="_ _e"> </span>dla <span class="_ _17"> </span>badania <span class="_ _e"> </span>w <span class="_ _e"> </span>cel<span class="_ _2"></span>u <span class="_ _e"> </span>zaprojektowania<span class="_ _2"></span> </span></span></div><div class="t m0 x16 h3 yb5 ff1 fs0 fc0 sc0 ls0 ws0">procedur <span class="_ _e"> </span>badania<span class="_ _2"></span>, <span class="_ _e"> </span>które <span class="_ _e"> </span>są <span class="_ _e"> </span>odpo<span class="_ _2"></span>wiednie <span class="_ _e"> </span>w <span class="_ _e"> </span>danych <span class="_ _17"> </span>okolicznoś<span class="_ _2"></span>ciach, <span class="_ _f"> </span>al<span class="_ _2"></span>e <span class="_ _f"> </span>nie <span class="_ _17"> </span>w <span class="_ _e"> </span>celu <span class="_ _e"> </span>wyrażenia<span class="_ _2"></span> </div><div class="t m0 x16 h3 yb6 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 yb7 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </span><span class="ff1">oceniamy <span class="_ _1d"> </span>odpowie<span class="_ _2"></span>dniość <span class="_ _15"> </span>zastosowany<span class="_ _2"></span>ch <span class="_ _1d"> </span>zasad <span class="_ _1d"> </span>(<span class="_ _2"></span>polityki) <span class="_ _15"> </span>rachunkowości <span class="_ _1d"> </span>o<span class="_ _2"></span>raz <span class="_ _1d"> </span>zasadność </span></span></div><div class="t m0 x16 h3 yb8 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 y35 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </span><span class="ff1">wyciągamy <span class="_ _12"> </span>wnios<span class="_ _2"></span>ek <span class="_ _19"> </span>na <span class="_ _12"> </span>temat <span class="_ _12"> </span>odpowiednio<span class="_ _2"></span>ści <span class="_ _12"> </span>zastoso<span class="_ _2"></span>wania <span class="_ _19"> </span>przez <span class="_ _19"> </span>Z<span class="_ _2"></span>arząd <span class="_ _12"> </span>Spółki<span class="_ _2"></span> <span class="_ _19"> </span>zasady </span></span></div><div class="t m0 x16 h3 yb9 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 yba ff1 fs0 fc0 sc0 ls0 ws0">badania, <span class="_ _f"> </span>czy <span class="_ _d"> </span>istni<span class="_ _2"></span>eje <span class="_ _d"> </span>isto<span class="_ _2"></span>tna <span class="_ _d"> </span>niepewnoś<span class="_ _2"></span>ć <span class="_ _d"> </span>związana <span class="_ _f"> </span>z<span class="_ _2"></span>e <span class="_ _d"></span>zdarzeniami <span class="_ _f"> </span>lub <span class="_ _f"> </span>warunkam<span class="_ _2"></span>i, <span class="_ _f"> </span>która <span class="_ _d"> </span>mo<span class="_ _2"></span>że </div><div class="t m0 x16 h3 ybb 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 ybc ff1 fs0 fc0 sc0 ls0 ws0">do <span class="_ _1"></span>w<span class="_ _2"></span>niosku, <span class="_ _d"> </span>że <span class="_ _d"> </span>is<span class="_ _2"></span>tnieje <span class="_ _d"></span>istotna <span class="_ _d"> </span>niepew<span class="_ _2"></span>ność, <span class="_ _d"></span>wymagane <span class="_ _d"> </span>jest <span class="_ _d"> </span>od<span class="_ _2"></span> <span class="_ _d"></span>nas <span class="_ _d"></span>zwrócenie <span class="_ _f"> </span>uwagi <span class="_ _d"></span>w <span class="_ _d"></span>naszym </div><div class="t m0 x16 h3 ybd ff1 fs0 fc0 sc0 ls0 ws0">sprawozdaniu <span class="_ _c"> </span>biegłeg<span class="_ _2"></span>o <span class="_ _c"> </span>rewide<span class="_ _2"></span>nta <span class="_ _17"> </span>na  powiązane <span class="_ _c"> </span>ujawnienia<span class="_ _2"></span> <span class="_ _17"> </span>w<span class="_ _2"></span> <span class="_ _17"> </span>s<span class="_ _2"></span>prawozdaniu  finansowym <span class="_ _c"> </span>lub, </div><div class="t m0 x16 h3 ybe 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 ybf ff1 fs0 fc0 sc0 ls0 ws0">dowodach <span class="_ _d"> </span>badania <span class="_ _1"></span>u<span class="_ _2"></span>zyskanych<span class="_ _2"></span> <span class="_ _1"></span>do <span class="_ _d"> </span>dnia <span class="_ _1"></span>s<span class="_ _2"></span>porządzenia <span class="_ _d"></span>naszego <span class="_ _d"> </span>sprawoz<span class="_ _2"></span>dania <span class="_ _d"></span>biegłego <span class="_ _d"></span>rewidenta, </div><div class="t m0 x16 h3 yc0 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 yc1 ff1 fs0 fc0 sc0 ls0 ws0">działalnoś<span class="_ _2"></span>ci; </div><div class="t m0 x1 h3 yc2 ff6 fs0 fc0 sc0 ls0 ws0"><span class="ff7"> <span class="_ _11"> </span><span class="ff1">oceniamy <span class="_ _19"> </span>ogólną<span class="_ _2"></span> <span class="_ _b"> </span>pre<span class="_ _2"></span>zentację, <span class="_ _19"> </span>struktur<span class="_ _2"></span>ę <span class="_ _b"> </span>i <span class="_ _19"> </span>zawa<span class="_ _2"></span>rtoś<span class="_ _2"></span>ć <span class="_ _b"> </span>spra<span class="_ _2"></span>wozdania <span class="_ _19"> </span>finanso<span class="_ _2"></span>wego, <span class="_ _19"> </span>w <span class="_ _19"> </span>tym </span></span></div><div class="t m0 x16 h3 yc3 ff1 fs0 fc0 sc0 ls0 ws0">ujawnienia, <span class="_ _6"> </span>oraz <span class="_ _6"> </span>czy  spr<span class="_ _2"></span>awozdanie <span class="_ _16"> </span>f<span class="_ _2"></span>inansowe <span class="_ _6"> </span>przedstawia<span class="_ _2"></span> <span class="_ _16"> </span>będące <span class="_ _6"> </span>ich <span class="_ _16"> </span>pod<span class="_ _2"></span>stawą <span class="_ _6"> </span>transakcje  </div><div class="t m0 x16 h3 yc4 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></div>
<div id="pf5" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc5 w0 h0"><img src="data:image/png;base64,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" class="bi x1 y3e w18 hf" alt="" /><div class="t m0 x1 h7 y3f ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y40 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 y41 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 y42 ff1 fs0 fc0 sc0 ls0 ws0">i <span class="_ _d"></span>czasie <span class="_ _d"></span>przeprowadzeni<span class="_ _2"></span>a <span class="_ _d"></span>badania <span class="_ _d"> </span>oraz <span class="_ _d"> </span>znaczących <span class="_ _f"> </span>ustaleniach <span class="_ _d"> </span>badania<span class="_ _2"></span>, <span class="_ _d"></span>w <span class="_ _1"></span>ty<span class="_ _2"></span>m <span class="_ _d"></span>wszelkich <span class="_ _d"> </span>znaczący<span class="_ _2"></span>ch </div><div class="t m0 x1 h3 y9a 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 yc5 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 yc6 ff1 fs0 fc0 sc0 ls0 ws0">etycznych <span class="_ _22"> </span>dotyczącyc<span class="_ _2"></span>h <span class="_ _23"> </span>niezale<span class="_ _2"></span>żności <span class="_ _23"> </span>o<span class="_ _2"></span>raz, <span class="_ _23"> </span>że <span class="_ _22"> </span>będziemy <span class="_ _22"> </span>informować <span class="_ _22"> </span>ich  </div><div class="t m0 x1 h3 yc7 ff1 fs0 fc0 sc0 ls0 ws0">o <span class="_ _f"> </span>ws<span class="_ _2"></span>zystkich <span class="_ _f"> </span>po<span class="_ _2"></span>wiązaniach <span class="_ _e"> </span>i <span class="_ _f"> </span>i<span class="_ _2"></span>nnych <span class="_ _f"> </span>s<span class="_ _2"></span>prawach, <span class="_ _e"> </span>które <span class="_ _e"> </span>mogły<span class="_ _2"></span>by <span class="_ _f"> </span>być <span class="_ _e"> </span>racjo<span class="_ _2"></span>nalnie <span class="_ _e"> </span>uznane <span class="_ _e"> </span>za <span class="_ _f"> </span>s<span class="_ _2"></span>tanowiące<span class="_ _2"></span> </div><div class="t m0 x1 h3 yc8 ff1 fs0 fc0 sc0 ls0 ws0">zagrożenie <span class="_ _f"> </span>dla <span class="_ _f"> </span>nas<span class="_ _2"></span>zej <span class="_ _f"> </span>niezależ<span class="_ _2"></span>ności, <span class="_ _f"> </span>a tam <span class="_ _f"> </span>g<span class="_ _2"></span>dzie <span class="_ _f"> </span>ma <span class="_ _f"> </span>to <span class="_ _f"> </span>zasto<span class="_ _2"></span>sowanie, <span class="_ _f"> </span>i<span class="_ _2"></span>nformujemy <span class="_ _d"> </span>o <span class="_ _2"></span>zastosowa<span class="_ _2"></span>nych </div><div class="t m0 x1 h3 yc9 ff1 fs0 fc0 sc0 ls0 ws0">zabezpieczeniac<span class="_ _2"></span>h. </div><div class="t m0 x1 h3 yca 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="_ _d"></span>Komitetowi <span class="_ _1"></span>A<span class="_ _2"></span>udytu <span class="_ _d"></span>Rady <span class="_ _d"></span>Nadzorczej <span class="_ _1"></span>ust<span class="_ _2"></span>aliliśmy <span class="_ _d"></span>te <span class="_ _1"></span>spra<span class="_ _2"></span>wy, <span class="_ _1"></span>które <span class="_ _d"></span>były </div><div class="t m0 x1 h3 ycb ff1 fs0 fc0 sc0 ls0 ws0">najbardziej <span class="_ _17"> </span>znaczące <span class="_ _e"> </span>pod<span class="_ _2"></span>czas <span class="_ _f"> </span>badania <span class="_ _e"> </span>s<span class="_ _2"></span>prawozdani<span class="_ _2"></span>a <span class="_ _f"> </span>fina<span class="_ _2"></span>nsowego <span class="_ _e"> </span>za <span class="_ _e"> </span>bieżący<span class="_ _2"></span> <span class="_ _e"> </span>okres <span class="_ _f"> </span>s<span class="_ _2"></span>prawozdaw<span class="_ _2"></span>czy <span class="_ _f"> </span>i </div><div class="t m0 x1 h3 ycc ff1 fs0 fc0 sc0 ls0 ws0">dlatego  uznaliś<span class="_ _2"></span>my  je  za  kluczowe  sprawy  badania<span class="_ _2"></span>.  Opisujemy  te  sprawy  w  naszym<span class="_ _2"></span>  sp<span class="_ _0"></span>rawo<span class="_ _2"></span>zdaniu </div><div class="t m0 x1 h3 ycd 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 yce ff1 fs0 fc0 sc0 ls0 ws0">gdy, <span class="_ _d"> </span>w <span class="_ _d"></span>wyjątkowych <span class="_ _d"> </span>oko<span class="_ _2"></span>licznościach, <span class="_ _d"> </span>ustal<span class="_ _2"></span>imy, <span class="_ _d"> </span>że <span class="_ _d"></span>kwestia <span class="_ _d"> </span>nie <span class="_ _d"> </span>powinna <span class="_ _d"> </span>być <span class="_ _d"> </span>przedsta<span class="_ _2"></span>wiona <span class="_ _d"></span>w <span class="_ _d"> </span>naszym </div><div class="t m0 x1 h3 ycf ff1 fs0 fc0 sc0 ls0 ws0">sprawozdani<span class="_ _2"></span>u, <span class="_ _1f"> </span>ponieważ<span class="_ _2"></span> <span class="_ _1f"> </span>m<span class="_ _2"></span>ożna <span class="_ _1f"> </span>było<span class="_ _2"></span>by <span class="_ _1f"> </span>rac<span class="_ _2"></span>jonalnie <span class="_ _1e"> </span>oczekiw<span class="_ _2"></span>ać, <span class="_ _1f"> </span>że ne<span class="_ _2"></span>gatywne <span class="_ _1e"> </span>konsekw<span class="_ _2"></span>encje </div><div class="t m0 x1 h3 yd0 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 yd1 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 yd2 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _5"> </span>inne <span class="_ _6"> </span>info<span class="_ _2"></span>rmacje <span class="_ _5"> </span>skła<span class="_ _2"></span>da <span class="_ _6"> </span>s<span class="_ _2"></span>ię <span class="_ _5"> </span>sprawozdanie <span class="_ _5"> </span>z <span class="_ _5"> </span>działalnoś<span class="_ _2"></span>ci <span class="_ _5"> </span>Spółki <span class="_ _6"> </span>o<span class="_ _2"></span>raz <span class="_ _6"> </span>Grupy<span class="_ _2"></span> <span class="_ _6"> </span>Mak<span class="_ _2"></span>arony <span class="_ _5"> </span>Polsk<span class="_ _2"></span>ie </div><div class="t m0 x1 h3 yd3 ff1 fs0 fc0 sc0 ls0 ws0">(„Grupa”) <span class="_ _16"> </span>za <span class="_ _16"> </span>rok<span class="_ _2"></span> <span class="_ _16"> </span>obrotowy<span class="_ _2"></span>  zakońc<span class="_ _2"></span>zony <span class="_ _16"> </span>31 <span class="_ _16"> </span>grudni<span class="_ _2"></span>a <span class="_ _16"> </span>2024<span class="_ _2"></span>  r. <span class="_ _16"> </span>(„<span class="_ _2"></span>Sprawozdanie  z<span class="_ _2"></span>  d<span class="_ _2"></span>ziałalno<span class="_ _2"></span>ści”) <span class="_ _16"> </span>wraz  </div><div class="t m0 x1 h3 yd4 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _a"> </span>oświadczeni<span class="_ _2"></span>em <span class="_ _a"> </span>o <span class="_ _a"> </span>stosowa<span class="_ _2"></span>niu <span class="_ _a"> </span>ładu <span class="_ _a"> </span>korporacyjnego,<span class="_ _2"></span> <span class="_ _a"> </span>które <span class="_ _a"> </span>jest <span class="_ _a"> </span>wyodr<span class="_ _2"></span>ębnioną <span class="_ _a"> </span>częścią <span class="_ _a"> </span>t<span class="_ _2"></span>ego </div><div class="t m0 x1 h3 yd5 ff1 fs0 fc0 sc0 ls0 ws0">Sprawozdania <span class="_ _f"> </span>z <span class="_ _f"> </span>dział<span class="_ _2"></span>alności, <span class="_ _f"> </span>a<span class="_ _2"></span> <span class="_ _f"> </span>także <span class="_ _d"> </span>Rapo<span class="_ _2"></span>rt <span class="_ _d"> </span>Ro<span class="_ _2"></span>czny <span class="_ _d"> </span>za <span class="_ _f"> </span>rok<span class="_ _2"></span> <span class="_ _f"> </span>obrotowy <span class="_ _f"> </span>zakończ<span class="_ _2"></span>ony <span class="_ _d"> </span>3<span class="_ _2"></span>1 <span class="_ _f"> </span>grudnia <span class="_ _f"> </span>202<span class="_ _2"></span>4 <span class="_ _d"> </span>r. </div><div class="t m0 x1 h3 yd6 ff1 fs0 fc0 sc0 ls0 ws0">(„Raport Roczny<span class="_ _2"></span>”). </div><div class="t m0 x1 h3 yd7 ff1 fs0 fc0 sc0 ls0 ws0">Na <span class="_ _3"></span>podstawie <span class="_ _3"></span>regulacji <span class="_ _2"></span>za<span class="_ _2"></span>wartych <span class="_ _3"></span>w <span class="_ _3"></span>art. <span class="_ _2"></span>55<span class="_ _2"></span>.2a <span class="_ _3"></span>Ustawy <span class="_ _2"></span>o <span class="_ _3"></span>rachunkowości <span class="_ _3"></span>oraz <span class="_ _3"></span>par. <span class="_ _3"></span>71.8 <span class="_ _3"></span>Rozporządzenia </div><div class="t m0 x1 h3 yd8 ff1 fs0 fc0 sc0 ls0 ws0">Ministra <span class="_ _3"></span>Finansów <span class="_ _3"></span>z <span class="_ _3"></span>29 <span class="_ _3"></span>marca <span class="_ _3"></span>2018 <span class="_ _3"></span>roku <span class="_ _3"></span>w <span class="_ _3"></span>sprawie <span class="_ _3"></span>informacji <span class="_ _3"></span>bieżących <span class="_ _3"></span>i <span class="_ _3"></span>okresow<span class="_ _2"></span>ych <span class="_ _2"></span>p<span class="_ _2"></span>rzekazywanych<span class="_ _2"></span> </div><div class="t m0 x1 h3 yd9 ff1 fs0 fc0 sc0 ls0 ws0">przez <span class="_ _5"> </span>emitentó<span class="_ _2"></span>w <span class="_ _5"> </span>papierów<span class="_ _2"></span> <span class="_ _5"> </span>wartościowy<span class="_ _2"></span>ch <span class="_ _6"> </span>o<span class="_ _2"></span>raz <span class="_ _5"> </span>wa<span class="_ _2"></span>runków <span class="_ _5"> </span>uznawania<span class="_ _2"></span> <span class="_ _5"> </span>za <span class="_ _5"> </span>rów<span class="_ _2"></span>noważne <span class="_ _5"> </span>informacji </div><div class="t m0 x1 h3 yda ff1 fs0 fc0 sc0 ls0 ws0">wymaganych <span class="_ _5"> </span>przepisam<span class="_ _2"></span>i <span class="_ _6"> </span>praw<span class="_ _2"></span>a <span class="_ _5"> </span>państwa <span class="_ _6"> </span>nieb<span class="_ _2"></span>ędącego <span class="_ _5"> </span>państwem <span class="_ _5"> </span>członkows<span class="_ _2"></span>kim <span class="_ _5"> </span>(Dz.U. <span class="_ _5"> </span>z <span class="_ _5"> </span>20<span class="_ _0"></span>18 <span class="_ _5"> </span>r.,  </div><div class="t m0 x1 h3 ydb ff1 fs0 fc0 sc0 ls0 ws0">poz. <span class="_ _b"> </span>757 <span class="_ _b"> </span>z <span class="_ _b"> </span>późn. <span class="_ _14"> </span>zm<span class="_ _2"></span>.) <span class="_ _b"> </span>Zarząd <span class="_ _b"> </span>Spółki <span class="_ _b"> </span>sporządzi<span class="_ _2"></span>ł <span class="_ _b"> </span>w <span class="_ _14"> </span>f<span class="_ _2"></span>ormie <span class="_ _b"> </span>jednego <span class="_ _b"> </span>dokumentu <span class="_ _b"> </span>sprawozdanie <span class="_ _2"></span> </div><div class="t m0 x1 h3 ydc ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _3"></span>d<span class="_ _2"></span>ziałalno<span class="_ _2"></span>ści <span class="_ _1"></span>Spółki<span class="_ _2"></span> <span class="_ _1"></span>i <span class="_ _1"></span>Gru<span class="_ _2"></span>py, <span class="_ _3"></span>do <span class="_ _d"></span>którego <span class="_ _d"></span>odnieśliśmy <span class="_ _1"></span>s<span class="_ _2"></span>ię <span class="_ _1"></span>w <span class="_ _1"></span>sp<span class="_ _2"></span>rawozdaniu <span class="_ _d"></span>z <span class="_ _3"></span>ba<span class="_ _2"></span>dania <span class="_ _1"></span>skons<span class="_ _2"></span>olidowanego<span class="_ _2"></span> </div><div class="t m0 x1 h3 ydd ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania finans<span class="_ _2"></span>owego <span class="_ _2"></span>Grupy. </div><div class="t m0 x1 h3 yde ff1 fs0 fc0 sc0 ls0 ws0">Inne  informacje  obejmują  rów<span class="_ _2"></span>nież <span class="_ _c"> </span>pi<span class="_ _2"></span>smo  Prezesa  Zarządu,  ośw<span class="_ _2"></span>iadczenie  Zarządu  oraz  informację </div><div class="t m0 x1 h3 ydf ff1 fs0 fc0 sc0 ls0 ws0">Zarządu <span class="_ _e"> </span>o <span class="_ _17"> </span>dokona<span class="_ _2"></span>niu <span class="_ _f"> </span>w<span class="_ _2"></span>yboru <span class="_ _e"> </span>f<span class="_ _2"></span>irmy <span class="_ _e"> </span>audyto<span class="_ _2"></span>rskiej, <span class="_ _e"> </span>któ<span class="_ _2"></span>re <span class="_ _e"> </span>otrzyma<span class="_ _2"></span>liśmy <span class="_ _e"> </span>przed <span class="_ _17"> </span>podpisaniem <span class="_ _17"> </span>nini<span class="_ _2"></span>ejszego </div><div class="t m0 x1 h3 ye0 ff1 fs0 fc0 sc0 ls0 ws0">sprawozdania <span class="_ _19"> </span>z <span class="_ _b"> </span>bada<span class="_ _2"></span>nia, <span class="_ _19"> </span>a <span class="_ _b"> </span>tak<span class="_ _2"></span>że <span class="_ _b"> </span>ośw<span class="_ _2"></span>iadczenia <span class="_ _19"> </span>Rady <span class="_ _b"> </span>Na<span class="_ _2"></span>dzorczej, <span class="_ _19"> </span>których <span class="_ _19"> </span>udost<span class="_ _2"></span>ępnienia <span class="_ _b"> </span>nam </div><div class="t m0 x1 h3 ye1 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 ye2 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 ye3 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 ye4 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 ye5 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="_ _6"> </span>na <span class="_ _6"> </span>rzecz <span class="_ _6"> </span>Spółki <span class="_ _6"> </span>i <span class="_ _6"> </span>jej <span class="_ _6"> </span>spółek <span class="_ _6"> </span>zal<span class="_ _2"></span>eżnych <span class="_ _6"> </span>są <span class="_ _6"> </span>zgodne<span class="_ _2"></span>  </div><div class="t m0 x1 h3 ye6 ff1 fs0 fc0 sc0 ls0 ws0">z <span class="_ _6"> </span>prawem <span class="_ _6"> </span>i <span class="_ _6"> </span>przepisami <span class="_ _6"> </span>obowi<span class="_ _2"></span>ązującymi <span class="_ _6"> </span>w <span class="_ _6"> </span>Polsce <span class="_ _6"> </span>oraz, <span class="_ _6"> </span>że <span class="_ _6"> </span>nie <span class="_ _6"> </span>świadczyl<span class="_ _2"></span>iśmy <span class="_ _6"> </span>usług <span class="_ _6"> </span>niebędą<span class="_ _2"></span>cych </div><div class="t m0 x1 h3 ye7 ff1 fs0 fc0 sc0 ls0 ws0">badaniem, <span class="_ _3"></span>k<span class="_ _2"></span>tóre <span class="_ _3"></span>są <span class="_ _3"></span>zakaza<span class="_ _2"></span>ne <span class="_ _3"></span>na <span class="_ _3"></span>mocy <span class="_ _3"></span>art.<span class="_ _2"></span> <span class="_ _3"></span>5 <span class="_ _1"></span>ust. <span class="_ _3"></span>1 <span class="_ _3"></span>Roz<span class="_ _2"></span>porządzenia <span class="_ _3"></span>UE <span class="_ _3"></span>oraz<span class="_ _2"></span> <span class="_ _3"></span>art. <span class="_ _1"></span>36 <span class="_ _3"></span>Ustaw<span class="_ _2"></span>y <span class="_ _3"></span>o <span class="_ _3"></span>biegłych </div><div class="t m0 x1 h3 ye8 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 ye9 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 Sprawoz<span class="_ _2"></span>daniu z działal<span class="_ _2"></span>ności. </div></div></div>
<div id="pf6" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc6 w0 h0"><img 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class="bi x1 y3e w18 hf" alt="" /><div class="t m0 x1 h7 y3f ff3 fs0 fc0 sc0 ls0 ws0"> <span class="_ _18"> </span> <span class="_ _18"> </span> </div><div class="t m0 x18 h3 y40 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 he y41 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 yea 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 yeb ff1 fs0 fc0 sc0 ls0 ws0">19 <span class="_ _3"></span>maja <span class="_ _3"></span>2023 <span class="_ _3"></span>r. <span class="_ _3"></span>Sprawozdanie <span class="_ _3"></span>finansowe<span class="_ _2"></span> <span class="_ _2"></span>S<span class="_ _2"></span>półki <span class="_ _3"></span>badamy <span class="_ _3"></span>nieprzerw<span class="_ _2"></span>anie <span class="_ _2"></span>po<span class="_ _2"></span>cząwszy <span class="_ _3"></span>od <span class="_ _3"></span>roku<span class="_ _2"></span> <span class="_ _2"></span>obrotow<span class="_ _2"></span>ego </div><div class="t m0 x1 h3 yec ff1 fs0 fc0 sc0 ls0 ws0">zakończonego <span class="_ _2"></span>31 grudnia 20<span class="_ _2"></span>18 r. </div><div class="t m0 x1 h3 yed ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yee ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yef 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="_ _6"> </span>badanie, <span class="_ _5"> </span>którego <span class="_ _5"> </span>rezultatem <span class="_ _5"> </span>jest <span class="_ _5"> </span>niniejsze </div><div class="t m0 x1 h3 yf0 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 D<span class="_ _2"></span>amian Leśniak. </div><div class="t m0 x1 h13 yf1 ff8 fs3 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1c he yf2 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 x1d h3 yf3 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 x1e he yf4 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 he yf5 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 yf6 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yf7 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yf8 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yf9 ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yfa ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h14 yfb 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 </div><div class="t m0 x1 h3 yfc ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 yfd ff1 fs0 fc0 sc0 ls0 ws0">Kraków, 2<span class="_ _2"></span>5 kwietnia 2<span class="_ _2"></span>025 r. </div><div class="t m0 x1 h3 yfe ff1 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 yff ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y100 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y101 ff3 fs0 fc0 sc0 ls0 ws0"> </div><div class="c x1 y86 w19 h15"><div class="t m0 x2 he y102 ff2 fs0 fc0 sc0 ls0 ws0">Damian Leśniak</div></div><div class="c x1f y86 w15 h15"><div class="t m0 x2 h3 y102 ff1 fs0 fc0 sc0 ls0 ws0"> </div></div><div class="t m0 x1 h3 y103 ff1 fs0 fc0 sc0 ls0 ws0">Biegły Rewident<span class="_ _2"></span> </div><div class="t m0 x1 h3 y104 ff1 fs0 fc0 sc0 ls0 ws0">nr w rejestrze 1<span class="_ _2"></span>3803 </div><div class="t m0 x1 he y105 ff2 fs0 fc0 sc0 ls0 ws0"> </div><div class="t m0 x20 he y106 ff2 fs0 fc0 sc0 ls0 ws0"> </div></div></div>
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