(function(){var loadHandler=window['sl_{8AA268B4-2802-43C1-83C8-33061802A99B}'];loadHandler&&loadHandler(1, '<div id="spr0_14be53aa"><div id="spr1_14be53aa" class="kern slide"><img id="img4_14be53aa" src="data/img3.png" width="1152px" height="648px" alt="" style="left:0px;top:0px;"/><div id="spr3_14be53aa"><img id="img0_14be53aa" src="data/img0.png" width="1152" height="648" alt="preencoded.png"/></div><div id="svg0_14be53aa" style="left:0px;top:0px;"><svg width="1152" height="648" viewBox="0 0 1152 648"><path fill="#fafafa" fill-opacity="0.95" d="M0,0 h1152 v648 h-1152 Z"/></svg></div><div id="spr4_14be53aa" style="left:1010.962px;top:610.2px;"><a id="hl0_14be53aa" href="https://gamma.app/?utm_source=made-with-gamma" title="https://gamma.app/?utm_source=made-with-gamma" target="_blank" onclick="document.getElementById(\'coreSpr_12472695\').getCore().processTriggerEffect(this);return document.getElementById(\'coreSpr_12472695\').getCore().gotoLink(this);"><img id="img1_14be53aa" src="data/img1.png" width="136" height="32" alt="preencoded.png" style="left:-0.181px;top:0.2px;"/></a></div></div><div id="spr2_14be53aa" class="kern slide"><div id="spr5_14be53aa" style="left:720px;"><img id="img2_14be53aa" src="data/img4.jpg" width="432" height="648" alt="preencoded.png"/></div><div id="spr6_14be53aa" style="left:62.503px;top:87.816px;"><div style="width:0px;"><span id="txt0_14be53aa" data-width="391.422028" style="top:-0.056px;">Ce este Teorema lui</span></div><div style="width:0px;"><span id="txt1_14be53aa" data-width="197.179504" style="top:51.693px;">Pitagora?</span></div></div><div id="spr7_14be53aa" style="left:62.503px;top:242.287px;"><div style="width:0px;"><span id="txt2_14be53aa" data-width="234.438477" style="top:7.398px;">Teorema lui Pitagora este una</span></div><div style="width:0px;"><span id="txt3_14be53aa" data-width="248.024902" style="top:36.398px;">dintre cele mai importante relații</span></div><div style="width:0px;"><span id="txt4_14be53aa" data-width="269.438477" style="top:65.398px;">matematice, descoperită în secolul</span></div><div style="width:0px;"><span id="txt5_14be53aa" data-width="248.990479" style="top:94.398px;">al VI-lea î.Hr. de matematicianul</span></div><div style="width:0px;"><span id="txt6_14be53aa" data-width="108.947754" style="top:119.529px;">grec Pitagora.</span></div></div><div id="spr8_14be53aa" style="left:62.503px;top:401.231px;"><div style="width:0px;"><span id="txt7_14be53aa" data-width="243.205566" style="top:7.398px;">Această teoremă fundamentală</span></div><div style="width:0px;"><span id="txt8_14be53aa" data-width="223.723145" style="top:36.398px;">stabilește o relație clară între</span></div><div style="width:0px;"><span id="txt9_14be53aa" data-width="252.938232" style="top:65.398px;">laturile unui triunghi dreptunghic,</span></div><div style="width:0px;"><span id="txt10_14be53aa" data-width="179.947510" style="top:94.398px;">fiind folosită și astăzi în</span></div><div style="width:0px;"><span id="txt11_14be53aa" data-width="227.619629" style="top:119.529px;">nenumărate aplicații practice.</span></div></div><div id="spr9_14be53aa" style="left:382.387px;top:244.078px;"><div style="width:0px;"><span id="txt12_14be53aa" data-width="159.389999" style="top:-1.953px;">Formula magică</span></div></div><div id="spr10_14be53aa" style="left:382.387px;top:294.581px;"><img id="img3_14be53aa" src="data/img5.png" width="276" height="31" alt="preencoded.png" style="left:-0.145px;top:-0.017px;"/></div><div id="spr11_14be53aa" style="left:382.387px;top:348.15px;"><div style="width:0px;"><span id="txt13_14be53aa" class="relpos" data-width="46.697998" style="top:7.398px;">Unde </span> <span id="txt14_14be53aa" class="relpos" style="left:-0.005px;top:7.398px;">a</span> <span id="txt15_14be53aa" class="relpos" data-width="22.362061" style="left:-0.01px;top:7.398px;"> și </span> <span id="txt16_14be53aa" class="relpos" style="left:-0.015px;top:7.398px;">b</span> <span id="txt17_14be53aa" class="relpos" data-width="166.335449" style="left:-0.02px;top:7.398px;"> sunt catetele (laturile</span></div><div style="width:0px;"><span id="txt18_14be53aa" class="relpos" data-width="257.766113" style="top:36.398px;">care formează unghiul drept), iar </span> <span id="txt19_14be53aa" class="relpos" style="left:-0.005px;top:36.398px;">c</span></div><div style="width:0px;"><span id="txt20_14be53aa" data-width="234.438477" style="top:65.398px;">este ipotenuza (latura cea mai</span></div><div style="width:0px;"><span id="txt21_14be53aa" data-width="230.584717" style="top:90.529px;">lungă, opusă unghiului drept).</span></div></div></div></div>', '{"s":[]}');})();