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 <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.06.1.40DT MEDIATRIU TRIANGLE</text>
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<td style="width: 50%; background-color: #003300;"><span style="font-size: large; color: #ffff99;">Mediatriu</span></td>
<td style="background-image: none; text-align: left; vertical-align: middle; border-style: none;" rowspan="2" colspan="1"><img 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" width="240" height="222" /></td>
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<td style="width: 50%;">
<div style="text-align: justify;"><span style="font-weight: bold; font-size: small; color: #003300;">Una mediatriu és una recta <span style="text-decoration: underline;">perpendicular</span> a un costat que passa pel seu <span style="text-decoration: underline;">punt mitjà</span>.</span></div>
<div style="text-align: justify;"> </div>
<div style="text-align: justify;"> </div>
<div style="text-align: center;"><br /><span style="font-size: small;"><strong><span style="color: #003300;">Les tres mediatrius es tallen el el</span> <span style="color: #ff6600;"><span style="text-decoration: underline;">circumcentre</span></span></strong></span></div>
<div style="text-align: center;"><span style="font-size: small;"><strong><span style="color: #003300;"><em>(centre de la circumferència que passa pels 3 vèrtex)</em></span></strong></span></div>
</td>
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</table>]]></text>
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    <penalty>0.0000000</penalty>
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