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 <question type="category"><category><text>1MA 06. LLOCS GEOMÈTRICS/1MA.06.2 Paral·lelogSimetries</text></category></question>
 
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      <text>1MA.06.2.40DT ROMBE</text>
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<td style="background-color: #003300; text-align: center;" colspan="2"><span style="color: #ffff99; font-size: large;">Rombe</span></td>
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<p style="text-align: justify;"><strong><span style="font-size: small; color: #003300;">Té els 4 costats  iguals i els angles oposats iguals. Dos angles adjacents sumen 180º.</span></strong></p>
<p><strong><span style="font-size: small; color: #003300;">Perímetre:P= 4c. </span></strong></p>
<p><strong><span style="font-size: small; color: #003300;">Àrea: «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨14px¨»«mrow»«mi mathvariant=¨bold-italic¨ mathcolor=¨#7F007F¨»S«/mi»«mo mathvariant=¨bold¨ mathcolor=¨#7F007F¨»=«/mo»«mfrac mathcolor=¨#7F007F¨»«mrow»«mi mathvariant=¨bold¨»D«/mi»«mi mathvariant=¨bold¨»d«/mi»«/mrow»«mn mathvariant=¨bold¨»2«/mn»«/mfrac»«/mrow»«/mstyle»«/math»</span></strong></p>
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<p style="text-align: justify;"><span style="color: #800080;"><strong><span style="font-size: small;">Les diagonals <span style="color: #ff0000;">D</span> i d són perpendiculars i es tallen en el seu punt mitjà.</span></strong></span></p>
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