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	<title>CURIOSITECA &#187; Matemàtiques</title>
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	<description>Recull d&#039;anècdotes i curiositats</description>
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		<title>Saps el què és una cana?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/05/24/saps-el-que-es-una-cana/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/05/24/saps-el-que-es-una-cana/#comments</comments>
		<pubDate>Tue, 24 May 2011 09:52:50 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Matemàtiques]]></category>
		<category><![CDATA[Tradicions]]></category>

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		<description><![CDATA[Segur que ràpidament has pensat en aquell cabell de color blanc que tenen algunes persones. Però la cana només és una unitat de mesura de longitud tradicional catalana. Una cana és l&#8217;equivalent a sis peus, i un peu són 12 polzades, i 1 polzada són 2,16 cm en el costumari català. Aquí et posem les [...]]]></description>
			<content:encoded><![CDATA[<p>Segur que ràpidament has pensat en aquell cabell de color blanc que tenen algunes persones.</p>
<p>Però la cana només és una unitat de mesura de longitud tradicional catalana.</p>
<p>Una <em><strong>cana</strong></em> és l&#8217;equivalent a sis<em> peus</em>, i un peu són 12 <em>polzades</em>, i 1 polzada són 2,16 cm en el costumari català.</p>
<p><span> </span></p>
<p>Aquí et posem les equivalències que hi ha entre aquestes unitats tradicionals amb el nostre sistema mètric decimal i les seves unitats del sistema internacional, per cert aquest es va establir al 1967</p>
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"/>
<param name="image" value="http://www.geogebra.org/webstart/loading.gif"  />
<param name="boxborder" value="false"  />
<param name="centerimage" value="true"  />
<param name="java_arguments" value="-Xmx512m -Djnlp.packEnabled=true" />
<param name="cache_archive" value="geogebra.jar, geogebra_main.jar, geogebra_gui.jar, geogebra_cas.jar, geogebra_export.jar, geogebra_properties.jar" />
<param name="cache_version" value="3.2.46.0, 3.2.46.0, 3.2.46.0, 3.2.46.0, 3.2.46.0, 3.2.46.0" />
<param name="framePossible" value="false" />
<param name="showResetIcon" value="false" />
<param name="showAnimationButton" value="true" />
<param name="enableRightClick" value="false" />
<param name="errorDialogsActive" value="true" />
<param name="enableLabelDrags" value="false" />
<param name="showMenuBar" value="false" />
<param name="showToolBar" value="false" />
<param name="showToolBarHelp" value="false" />
<param name="showAlgebraInput" value="true" />
<param name="allowRescaling" value="true" />
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</applet></p>
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		<title>Saps que 9=11?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2009/06/20/saps-que-911/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2009/06/20/saps-que-911/#comments</comments>
		<pubDate>Sat, 20 Jun 2009 18:12:58 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Matemàtiques]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=313</guid>
		<description><![CDATA[No ens hem tornat boixos, i el títol d&#8217;aquest article és cert, 9 = 11. Això és sabut des dels temps dels romans, i si no pensa una mica, com s&#8217;escriu 9 en romans? i 11? 9 = IX 11 = XI Ara escriu l&#8217;equació que ens hem plantejat al títol: Dona-li la volta 180° [...]]]></description>
			<content:encoded><![CDATA[<p style="text-align: center">No ens hem tornat boixos, i el títol d&#8217;aquest article és cert, 9 = 11.</p>
<p>Això és sabut des dels temps dels romans, i si no pensa una mica, com s&#8217;escriu 9 en romans? i 11?</p>
<table border="0" cellspacing="0" width="56%" align="center">
<tbody>
<tr>
<td width="50%">
<div class="Estilo1" style="text-align: center">9 = IX</div>
</td>
<td width="50%">
<div class="Estilo2" style="text-align: center">11 = XI</div>
</td>
</tr>
</tbody>
</table>
<p>Ara escriu l&#8217;equació que ens hem plantejat al títol:</p>
<p align="center"><a href="http://blocs.vedruna-angels.org/blocs/curiositeca/files/2009/06/911.gif"><img class="alignnone border-0 size-medium wp-image-314" style="border: 0pt none" src="http://blocs.vedruna-angels.org/blocs/curiositeca/files/2009/06/911.gif" alt="" width="290" height="72" /></a></p>
<p align="justify">Dona-li la volta 180° i veuràs:</p>
<p><a href="http://blocs.vedruna-angels.org/blocs/curiositeca/files/2009/06/119.gif"></a></p>
<p style="text-align: center"><a href="http://blocs.vedruna-angels.org/blocs/curiositeca/files/2009/06/119.gif"><img class="size-medium wp-image-315 aligncenter" style="border: 0pt none" src="http://blocs.vedruna-angels.org/blocs/curiositeca/files/2009/06/119.gif" alt="" width="290" height="72" /></a></p>
<p>Demostrat, 9=11, en un context molt concret</p>
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		<title>Número àuric (nombre fi)</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2009/05/17/numero-auric-nombre-fi/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2009/05/17/numero-auric-nombre-fi/#comments</comments>
		<pubDate>Sun, 17 May 2009 16:24:20 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Matemàtiques]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=258</guid>
		<description><![CDATA[S&#39;ha parlat de les connotacions m&#237;stiques, &#233;s el nombre de les proporcions 1,6180339&#8230; Es diu que a la natura les espires d&#39;una cargol estan a aquesta dist&#224;ncia una de l&#39;altra, fins i tot es comprova que l&#39;altura d&#39;un home &#233;s proporcional amb aquesta ra&#243; fi, amb l&#39;altura des de terra del seu melic. Tamb&#233; els [...]]]></description>
			<content:encoded><![CDATA[<p>S&#39;ha parlat de les connotacions m&iacute;stiques, &eacute;s el nombre de les proporcions 1,6180339&#8230; Es diu que a la natura les espires d&#39;una cargol estan a aquesta dist&agrave;ncia una de l&#39;altra, fins i tot es comprova que l&#39;altura d&#39;un home &eacute;s proporcional amb aquesta ra&oacute; fi, amb l&#39;altura des de terra del seu melic. Tamb&eacute; els grecs ho van fer servir en les seves construccions, com &eacute;s el cas del Partenon. L&#39;amplada del rectangle de la fotografia i l&#39;altura mantenen la proporci&oacute; del nombre fi.</p>
<p style="text-align: center;">&nbsp;</p>
<p>Dons b&eacute; en el m&oacute;n de l&#39;economia no podia ser menys, i&nbsp; tamb&eacute; hi &eacute;s el nombre fi o &agrave;uric, agafa una tarja de cr&egrave;dit, mesura la seva llargada i divideix-la per la mesura de la seva amplada. Sorprenent oi? 1,618 &eacute;s el resultat. &Eacute;s diu que &eacute;s la proporci&oacute; perfecte, que dona sensaci&oacute; de plaer i equilibri &#8230;</p>
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		<title>Multiplicant uns&#8230;</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2009/02/04/multiplicant-uns/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2009/02/04/multiplicant-uns/#comments</comments>
		<pubDate>Wed, 04 Feb 2009 14:27:03 +0000</pubDate>
		<dc:creator>marta</dc:creator>
				<category><![CDATA[Matemàtiques]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=83</guid>
		<description><![CDATA[Si multipliques 111.111.111 x 111.111.111, el resultat és 12.345.678.987.654.321]]></description>
			<content:encoded><![CDATA[<p><span class="content" style="color: #000000">Si multipliques 111.111.111 x 111.111.111, el resultat és 12.345.678.987.654.321 </span></p>
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