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 <question type="category"><category><text>1MA 06. LLOCS GEOMÈTRICS/1MA.06.3 Còniques</text></category></question>
 
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      <text>1MA.06.3.50DT  EQUACIÓ DE L'EL·LIPSE</text>
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<td style="background-color: #003300; background-image: url('http://www.insmilaifontanals.cat/none'); color: #ff6600; vertical-align: top; border-style: none; width: 100%;" valign="top"><span style="font-size: large; color: #ffff99;">Equació de l'el·lipse</span></td>
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<p><span style="font-size: small;"><span style="color: #003300;">L'equació es dedueix del fet que un punt qualsevol de l'el·lipse és tal que la suma de les seves distàncies als dos focus és constant. Si l'eix major és 2a i l'eix menor és 2b, l'equació d'una el·lipse centrada a l'origen és «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mstyle mathsize=¨12px¨»«mrow»«mfrac mathcolor=¨#003300¨»«msup»«mi mathvariant=¨bold¨»x«/mi»«mn mathvariant=¨bold¨»2«/mn»«/msup»«msup»«mi mathvariant=¨bold¨»a«/mi»«mn mathvariant=¨bold¨»2«/mn»«/msup»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#003300¨»+«/mo»«mfrac mathcolor=¨#003300¨»«msup»«mi mathvariant=¨bold¨»y«/mi»«mn mathvariant=¨bold¨»2«/mn»«/msup»«msup»«mi mathvariant=¨bold¨»b«/mi»«mn mathvariant=¨bold¨»2«/mn»«/msup»«/mfrac»«mo mathvariant=¨bold¨ mathcolor=¨#003300¨»=«/mo»«mn mathvariant=¨bold¨ mathcolor=¨#003300¨»1«/mn»«/mrow»«/mstyle»«/math»<br /></span></span></p>
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" width="243" height="190" /></span></span></p>
<p>Per dibuixar-la, és interessant veure que es pot fer de moltes maneres a la <a href="http://www.pereplanells.com/projectefitxes/corbesconiques/elipse/elipse.htm">pàgina de Pere Planells</a></p>
<p> </p>
</td>
</tr>
</tbody>
</table>]]></text>
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</file>
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 </quiz>
