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      <title>Isaac Newton by Alejo DEMARIA</title>
      <link>https://padlet.com/alejodemaria01/c93ddnfm4kac</link>
      <description>Isaac Newton, pensamientos e intereses ideológicamente avanzados</description>
      <language>en-us</language>
      <pubDate>2018-08-05 16:24:56 UTC</pubDate>
      <lastBuildDate>2018-08-06 00:42:14 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
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      <item>
         <title>ISAAC NEWTON, INFANCIA</title>
         <author>alejodemaria01</author>
         <link>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271993715</link>
         <description><![CDATA[<div>Isaac Newton nació en 1643 en Woolsthorpe, Inglaterra. Su padre era un granjero muy rico, pero sin educación, que falleció tres meses antes que Newton naciera. La madre de Newton se volvió a casar y él quedó al cuidado de su abuela.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-08-05 16:42:15 UTC</pubDate>
         <guid>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271993715</guid>
      </item>
      <item>
         <title>EDUCACION </title>
         <author>alejodemaria01</author>
         <link>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271993771</link>
         <description><![CDATA[<div>  Asistió a una escuela gratuita de gramática. Como Newton no se destacaba en el colegio, perdió la oportunidad de asistir al Trinity College de Cambridge donde quería estudiar leyes. Su mamá no aceptó pagar para su educación, por lo tanto, mientras estaba en al universidad trabajaba como sirviente para pagarla él mismo. Newton también tenía un diario donde podía expresar sus ideas en varios temas. Le comenzaron a interesar las matemáticas luego de comprar un libro en una feria y no entender los conceptos matemáticos que contenía. Newton se graduó en 1665. Su educación fue luego interrumpida por la peste. El Trinity College se cerró debido a la tan contagiosa y mortal enfermedad. Newton regresó a su hogar. Fue durante ese tiempo que Newton comenzó a tener sus propias ideas de matemática, física, óptica y astronomía. Para 1666 había completado su primer trabajo sobre las tres leyes de movimiento. La universidad reabrió y Newton adquirió una beca para obtener su máster</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-08-05 16:44:17 UTC</pubDate>
         <guid>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271993771</guid>
      </item>
      <item>
         <title>DESARROLLO PROFECIONAL.</title>
         <author>alejodemaria01</author>
         <link>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271994029</link>
         <description><![CDATA[<div><strong>Isaac Newton.</strong> Fue un físico, filósofoo, inventor, alquimista y matemático<br>inglés, autor de los Philosophiae naturalis principia mathematica, más conocidos como los Principia, donde describió la <a href="https://www.ecured.cu/Ley_de_gravitaci%C3%B3n_universal">ley de gravitación universal</a> y estableció las bases de la Mecánica Clásica mediante las leyes que llevan su nombre</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-08-05 16:53:12 UTC</pubDate>
         <guid>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271994029</guid>
      </item>
      <item>
         <title>DESCUBRIMIENTOS CIENTIFICOS.</title>
         <author>alejodemaria01</author>
         <link>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271994230</link>
         <description><![CDATA[<div><br>Entre sus hallazgos científicos se encuentran los siguientes: el descubrimiento de que el espectro de color que se observa cuando la luz blanca pasa por un prisma es inherente a esa luz, en lugar de provenir del prisma (como había sido postulado por Roger Bacon en el <a href="https://www.ecured.cu/Siglo_XIII">Siglo XIII</a>; su argumentación sobre la posibilidad de que la luz estuviera compuesta por partículas; su desarrollo de una ley de convección térmica, que describe la tasa de enfriamiento de los objetos expuestos al aire; sus estudios sobre la velocidad del sonido en el aire; y su propuesta de una teoría sobre el origen de las estrellas.&nbsp;</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-08-05 16:59:50 UTC</pubDate>
         <guid>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271994230</guid>
      </item>
      <item>
         <title>LAS LEYES DE NEWTON.</title>
         <author>alejodemaria01</author>
         <link>https://padlet.com/alejodemaria01/c93ddnfm4kac/wish/271994699</link>
         <description><![CDATA[<div>Las <strong>leyes de Newton</strong>, también conocidas como <strong>leyes del movimiento de Newton</strong>,<a href="https://es.wikipedia.org/wiki/Leyes_de_Newton#cite_note-FOOTNOTEPickover2009132-170-1"><sup>[1]</sup></a>​ son tres principios a partir de los cuales se explican una gran parte de los problemas planteados en <a href="https://es.wikipedia.org/wiki/Mec%C3%A1nica_cl%C3%A1sica">mecánica clásica</a>, en particular aquellos relativos al <a href="https://es.wikipedia.org/wiki/Movimiento_(f%C3%ADsica)">movimiento</a> de los cuerpos, que revolucionaron los conceptos básicos de la física y el movimiento de los cuerpos en el universo<br>En concreto, la relevancia de estas leyes radica en dos aspectos: por un lado constituyen, junto con la <a href="https://es.wikipedia.org/wiki/Transformaci%C3%B3n_de_Galileo">transformación de Galileo</a>, la base de la <a href="https://es.wikipedia.org/wiki/Mec%C3%A1nica_cl%C3%A1sica">mecánica clásica</a>, y por otro, al combinar estas leyes con la <a href="https://es.wikipedia.org/wiki/Gravedad">ley de la gravitación universal</a>, se pueden deducir y explicar las <a href="https://es.wikipedia.org/wiki/Leyes_de_Kepler">leyes de Kepler</a> sobre el movimiento planetario. Así, las leyes de Newton permiten explicar, por ejemplo, tanto el <a href="https://es.wikipedia.org/wiki/Mec%C3%A1nica_celeste">movimiento de los astros</a> como los <a href="https://es.wikipedia.org/wiki/Trayectoria_bal%C3%ADstica">movimientos de los proyectiles</a> artificiales creados por el ser humano y toda la mecánica de funcionamiento de las <a href="https://es.wikipedia.org/wiki/M%C3%A1quina">máquinas</a>. Su formulación matemática fue publicada por <a href="https://es.wikipedia.org/wiki/Isaac_Newton">Isaac Newton</a> en <a href="https://es.wikipedia.org/wiki/1687">1687</a> en su obra <a href="https://es.wikipedia.org/wiki/Philosophi%C3%A6_naturalis_principia_mathematica"><em>Philosophiæ naturalis principia mathematica</em></a>.<a href="https://es.wikipedia.org/wiki/Leyes_de_Newton#cite_note-3"><sup>[nota 1]</sup></a>​&nbsp;<a href="http://www.google.com.ar/url?sa=i&amp;rct=j&amp;q=&amp;esrc=s&amp;source=images&amp;cd=&amp;cad=rja&amp;uact=8&amp;ved=2ahUKEwjolpvYttbcAhUHIJAKHZA1Cw4QjRx6BAgBEAU&amp;url=http%3A%2F%2Fleyesdenewton.net%2Fleyes-de-newton-resumidas&amp;psig=AOvVaw2tia5G62vNsCukZZ6UUhW1&amp;ust=1533576193502376"><figure class="attachment attachment--preview" 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","width":225}' 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