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	<title>CURIOSITECA</title>
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	<link>http://blocs.vedruna-angels.org/blocs/curiositeca</link>
	<description>Recull d&#039;anècdotes i curiositats</description>
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		<title>Saps per què l&#8217;arc de Sant Martí té forma semicircular?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2012/11/14/saps-per-que-larc-de-sant-marti-te-forma-semicircular/</link>
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		<pubDate>Wed, 14 Nov 2012 22:10:10 +0000</pubDate>
		<dc:creator>admin</dc:creator>
				<category><![CDATA[Física]]></category>

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		<description><![CDATA[L&#8217;arc de Sant Martí que en castellà coneixem com Arco Iris, té aquesta forma semicircular &#160;perquè és una secció d&#8217;un con format per l&#8217;emissió de la llum per part del sol.]]></description>
			<content:encoded><![CDATA[<p>L&#8217;arc de Sant Martí que en castellà coneixem com Arco Iris, té aquesta forma semicircular &nbsp;perquè és una secció d&#8217;un con format per l&#8217;emissió de la llum per part del sol.</p>
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		<title>Saps que és la Francisca?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/12/02/saps-que-es-la-francisca/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/12/02/saps-que-es-la-francisca/#comments</comments>
		<pubDate>Fri, 02 Dec 2011 08:00:27 +0000</pubDate>
		<dc:creator>Ana</dc:creator>
				<category><![CDATA[Història]]></category>

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		<description><![CDATA[Segur que l primer que has pensat és el nom d&#8217;una dona. Però Francisca és el nom que rebia un tipus de&#160;destral d&#8217;uns 500 g aproximadament que feien servir els Francs durant els segles VI i VII. S&#8217;ha sabut que els vikings en un inici la van fer servir, amb la que van sembrar el [...]]]></description>
			<content:encoded><![CDATA[<p>Segur que l primer que has pensat és el nom d&#8217;una dona.</p>
<p>Però Francisca és el nom que rebia un tipus de&nbsp;destral d&#8217;uns 500 g aproximadament que feien servir els Francs durant els segles VI i VII.</p>
<p>S&#8217;ha sabut que els vikings en un inici la van fer servir, amb la que van sembrar el pànic en els paIsos nòrdics, per després modificar-la a una espècie de llança.</p>
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		<title>Origen de la paraula &#8220;sincera&#8221;</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/11/27/origen-de-la-paraula-sincera/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/11/27/origen-de-la-paraula-sincera/#comments</comments>
		<pubDate>Sun, 27 Nov 2011 19:15:21 +0000</pubDate>
		<dc:creator>marta</dc:creator>
				<category><![CDATA[Història]]></category>
		<category><![CDATA[Llengua]]></category>

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		<description><![CDATA[L&#8217;origen de la paraula prové de l&#8217;època del renaixement,concretament a Espanya. Els escultors espanyols quan cometien algun error en tallar estàtues de marbre cares,dissimulaven els defectes amb cera. Així, una estàtua que no tenia cap defecte i no necessitava retocs era reconeguda com una &#8220;escultura sense cera&#8221;. Amb el temps la definició evoluciona fins a [...]]]></description>
			<content:encoded><![CDATA[<p>L&#8217;origen de la paraula prové de l&#8217;època del renaixement,concretament a Espanya. Els escultors espanyols quan cometien algun error en tallar estàtues de marbre cares,dissimulaven els defectes amb cera.</p>
<p>Així, una estàtua que no tenia cap defecte i no necessitava retocs era reconeguda com una &#8220;escultura sense cera&#8221;.</p>
<p>Amb el temps la definició evoluciona fins a la conclusió que qui no amaga res, és una persona sincera.</p>
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		<title>El Volant del Badminton</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/11/20/el-volant-del-badminton/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2011/11/20/el-volant-del-badminton/#comments</comments>
		<pubDate>Sun, 20 Nov 2011 18:04:26 +0000</pubDate>
		<dc:creator>curiositeca</dc:creator>
				<category><![CDATA[Gent i cultures]]></category>

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		<description><![CDATA[Sabies què aquest és el nom que té la pilota del Badminton? Dons sí, s&#8217;anomena volant, i el seu nom original en anglès és: &#160;Shuttlecock Però el que realment és curiós es que les de més qualitat estan fetes de plomes d&#8217;ànec. Són 16 plomes que corresponen a la mateixa ala de l&#8217;ànec, per facilitar [...]]]></description>
			<content:encoded><![CDATA[<p>Sabies què aquest és el nom que té la pilota del Badminton?<img class="alignright" title="Suttlecock" src="http://img.xcitefun.net/users/2009/09/114871,xcitefun-badminton.jpg" alt="" width="250"></p>
<p>Dons sí, s&#8217;anomena volant, i el seu nom original en anglès és: &nbsp;<strong>Shuttlecock</strong></p>
<p>Però el que realment és curiós es que les de més qualitat estan fetes de plomes d&#8217;ànec.</p>
<p>Són 16 plomes que corresponen a la mateixa ala de l&#8217;ànec, per facilitar que giri més ràpid i pugui agafar més velocitat, la qual pot arribar a 320 Km/h</p>
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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>Per què diem &#8220;Jesús&#8221; o &#8220;Salut&#8221; quan estornudem?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/11/28/per-que-diem-jesus-o-salut-quan-estornudem/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/11/28/per-que-diem-jesus-o-salut-quan-estornudem/#comments</comments>
		<pubDate>Sun, 28 Nov 2010 17:02:16 +0000</pubDate>
		<dc:creator>Eva Vergés</dc:creator>
				<category><![CDATA[cultura popular]]></category>
		<category><![CDATA[Tradicions]]></category>
		<category><![CDATA[Estornut]]></category>
		<category><![CDATA[Jesús]]></category>
		<category><![CDATA[salut]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=386</guid>
		<description><![CDATA[A Roma, el 591, hi va haver una gran epidèmia de pesta. Els infectats morien estornudant. No és estrany que es demanés a Déu que els allunyés de la mort amb un que Déu et beneixi. Amb el pas del temps, però, es va escurçar a Jesús o Salut.]]></description>
			<content:encoded><![CDATA[<p>A Roma, el 591, hi va haver una gran epidèmia de pesta. Els infectats morien estornudant. No és estrany que es demanés a Déu que els allunyés de la mort amb un <strong><em>que Déu et beneixi</em>.</strong> Amb el pas del temps, però, es va escurçar a <strong><em>Jesús</em></strong> o <em><strong>Salut</strong></em>.</p>
<p><img src="/Users/Eva/AppData/Local/Temp/moz-screenshot-2.png" alt="" /></p>
<p style="text-align: center"><img class="aligncenter" src="http://i52.tinypic.com/286zecw.jpg" alt="" width="346" height="123" /></p>
<p><strong><br />
</strong></p>
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		<slash:comments>0</slash:comments>
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		<item>
		<title>Saps que és un Nwoah?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/10/28/saps-que-es-un-nwoah/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/10/28/saps-que-es-un-nwoah/#comments</comments>
		<pubDate>Thu, 28 Oct 2010 11:59:55 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Animals]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=378</guid>
		<description><![CDATA[Un Nwoah &#233;s un nou tipus de primate que s&#39;ha descobert recentment. Es troba a Myanmar (tradicionalment anomenat Birm&#224;nia) &#233;s un pa&#237;s del sud-est d&#39;&#192;sia, que limita al nord-est amb la Xina, a l&#39;est amb Laos i Tail&#224;ndia, al nord-oest amb Bangla Desh i l&#39;&#205;ndia. La curiositat &#233;s que te el nas girat amb els [...]]]></description>
			<content:encoded><![CDATA[<p>Un Nwoah &eacute;s un nou tipus de primate que s&#39;ha descobert recentment. Es troba a Myanmar (tradicionalment anomenat Birm&agrave;nia) &eacute;s un pa&iacute;s del sud-est d&#39;&Agrave;sia, que limita al nord-est amb la Xina, a l&#39;est amb Laos i Tail&agrave;ndia, al nord-oest amb Bangla Desh i l&#39;&Iacute;ndia. <a href="http://blocs.vedruna-angels.org/blocs/curiositeca/files/2010/10/nwoah.png"><img align="right" alt="" border="0" class="alignnone size-full wp-image-379" height="184" src="http://blocs.vedruna-angels.org/blocs/curiositeca/wp-content/uploads/nwoah.png" style="width: 185px; height: 184px;" title="nwoah" width="185" /></a> La curiositat &eacute;s que te el nas girat amb els forats a la part de dalt, de manera que quan plou li entra l&#39;aigua i estornuda. &Eacute;s per aquest motiu que els ca&ccedil;adors de la zona el troben amb facilitat i ja es troba en perill d&#39;extinci&oacute;. Es pensa que nom&eacute;s en queden uns 300 exemplars.</p>
]]></content:encoded>
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		<slash:comments>0</slash:comments>
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		<title>La Pressió atmosfèrica</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/04/12/la-pressio-atmosferica/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/04/12/la-pressio-atmosferica/#comments</comments>
		<pubDate>Mon, 12 Apr 2010 10:44:39 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Física]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=353</guid>
		<description><![CDATA[Sobre cada cm2 de superf&#237;cie terrestre hi ha una columna d&#39;aire. que es fa menys densa en augmentar l&#39;altura. La seva massa &#233;s aproximadament d&#39;un Kg, com la d&#39;una columna de mercuri de 76 cm d&#39;altura. L&#39;experiment de Torricelli (Flor&#232;ncia, 1643) va mostrar l&#39;equilibri entre aquestes dues columnes i, pe tant, que la pressi&#243; atmosf&#232;rica [...]]]></description>
			<content:encoded><![CDATA[<p>Sobre cada cm<sup>2</sup> de superf&iacute;cie terrestre hi ha una columna d&#39;aire. que es fa menys densa en augmentar l&#39;altura.</p>
<p>La seva massa &eacute;s aproximadament d&#39;un Kg, com la d&#39;una columna de mercuri de 76 cm d&#39;altura.</p>
<p>L&#39;experiment de Torricelli (Flor&egrave;ncia, 1643) va mostrar l&#39;equilibri entre aquestes dues columnes i, pe tant, que la pressi&oacute; atmosf&egrave;rica &eacute;s d&#39;uns 10 N/cm<sup>2&nbsp; </sup></p>
<p>Si ajuntem dos hemisferis, d&#39;uns 35 cm de di&agrave;metre, formant un a esfera en la que hi practiquem el buit, quedaran units per la pressi&oacute; exterior.</p>
<p>Per separar-los caldr&agrave; una for&ccedil;a equivalent al pes d&#39;una tona, superior a la que pot exercir un tir de vuit cavalls com els de l&#39;experiment de Von Guericke (Magdeburg, 1654)</p>
<p style="text-align: center"><img align="middle" alt="" height="170" src="http://blocs.vedruna-angels.org/blocs/curiositeca/wp-content/uploads/cavalls.jpg" width="400" /></p>
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		<title>Què és el metre?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/03/31/que-es-el-metre/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/03/31/que-es-el-metre/#comments</comments>
		<pubDate>Wed, 31 Mar 2010 14:35:34 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Astronomia]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=351</guid>
		<description><![CDATA[La unitat de mesura del metre es va establir en 1799, convenint que era la deu milion&#232;sima part d&#39;un quadrant de meridi&#224; terrestre. Mechain i Delambre van prendre la mida a la Terra mesurant la longitud de l&#39;arc del meridi&#224; que uneix&#160; Dunquerque i Barcelona. Ho van fer mesurant els angles d&#39;un centenar de triangles [...]]]></description>
			<content:encoded><![CDATA[<p>La unitat de mesura del metre es va establir en 1799, convenint que era la deu milion&egrave;sima part d&#39;un quadrant de meridi&agrave; terrestre.</p>
<p>
	Mechain i Delambre van prendre la mida a la Terra mesurant la longitud de l&#39;arc del meridi&agrave; que uneix&nbsp; Dunquerque i Barcelona.</p>
<p>Ho van fer mesurant els angles d&#39;un centenar de triangles amb v&egrave;rtexs als cims muntanyencs entre els que hi ha visi&oacute; directa i el costat d&#39;un d&#39;aquests triangles.</p>
<p>
	A partir de l&#39;any 1983 la definici&oacute; del metre &eacute;s:</p>
<p style="text-align: center">
	&nbsp;&nbsp;&nbsp;&nbsp; 1 segon &#8211; llum</p>
<p style="text-align: center">1 m = &#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;&#8212;</p>
<p style="text-align: center">&nbsp;&nbsp;&nbsp;&nbsp; 299292458</p>
]]></content:encoded>
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		<title>Com saber el que pesa la Terra?</title>
		<link>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/03/10/com-saber-el-que-pesa-la-terra/</link>
		<comments>http://blocs.vedruna-angels.org/blocs/curiositeca/2010/03/10/com-saber-el-que-pesa-la-terra/#comments</comments>
		<pubDate>Wed, 10 Mar 2010 11:30:28 +0000</pubDate>
		<dc:creator>xavier</dc:creator>
				<category><![CDATA[Astronomia]]></category>

		<guid isPermaLink="false">http://blocs.vedruna-angels.org/blocs/curiositeca/?p=349</guid>
		<description><![CDATA[A Cavendish (1731-1810) se li va acudir mesurar la força d&#8217;atracció mútua entre dues boles de diferent mida, era una rèplica, a escala reduïda, de l&#8217;acció de pesar la Terra. Amb aquesta mesura en va tenir prou per deduir la massa de la Terra que és de 6 bilions de bilions de quilos]]></description>
			<content:encoded><![CDATA[<p>A Cavendish (1731-1810) se li va acudir mesurar la força d&#8217;atracció mútua entre dues boles de diferent mida, era una rèplica, a escala reduïda, de l&#8217;acció de pesar la Terra.</p>
<p>Amb aquesta mesura en va tenir prou per deduir la massa de la Terra que és de 6 bilions de bilions de quilos</p>
]]></content:encoded>
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