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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.06.1.20DT ALTURA TRIANGLE</text>
    </name>
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<tbody>
<tr align="center">
<td style="width: 50%; background-color: #003300;" align="center"><span style="font-size: large; color: #ffff99;">Altura</span></td>
<td rowspan="2" colspan="1"><img 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" 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<td style="width: 50%;">
<p style="text-align: justify;"><span style="font-weight: bold; font-size: small; color: #003300;">Una altura és una recta que passa per un vèrtex i que és perpendicular al costat oposat.</span></p>
<p style="text-align: center;"><br /><span style="font-size: medium;"><strong><span style="color: #003300; font-size: small;">Les 3 altures es tallen en l</span>'<span style="font-size: small;"><span style="text-decoration: underline;"><span style="color: #ff6600; text-decoration: underline;">ortocentre</span></span>.</span></strong></span></p>
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</table>]]></text>
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