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<quiz>
 <!-- categoryid: 1901 -->
 <question type="category"><category><text>1MA 06. LLOCS GEOMÈTRICS/1MA.06.1 LíniesPuntsNotabTriang</text></category></question>
 
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 <question type="description">
    <name>
      <text>1MA.06.1.30DT MITJANES TRIANGLE</text>
    </name>
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<tbody>
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<td style="color: #ffcc00; vertical-align: top; border-style: none; width: 500%; text-align: center; background-image: url('http://www.insmilaifontanals.cat/none'); background-color: #003300;" valign="top">
<div align="center"><span style="font-size: large; color: #ffff99;" data-mce-mark="1">Mitjanes</span></div>
</td>
<td rowspan="2" colspan="1"><img 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" 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</tr>
<tr align="justify">
<td style="width: 40%; background-image: none; text-align: left; vertical-align: top; border-style: none;" valign="top" width="100%">
<p style="text-align: justify;"><span style="font-weight: bold; color: #003300;" data-mce-mark="1"><span style="font-size: medium;" data-mce-mark="1"><span style="font-size: small;">La mitjana és la recta que passa per un <span style="text-decoration: underline;" data-mce-mark="1">vèrtex</span> i el <span style="text-decoration: underline;" data-mce-mark="1">punt mitjà</span> del costat oposat.</span> </span></span></p>
<p> </p>
<p style="text-align: center;"><span style="font-weight: bold;"><br /><span style="font-size: small;"><span style="color: #003300;">Les tres mitjanes es tallen en el </span> <span style="color: #ff6600;"><span style="text-decoration: underline;">baricentre</span></span>. </span></span><br /><br /></p>
</td>
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