{"id":1503,"date":"2020-08-09T08:55:11","date_gmt":"2020-08-09T07:55:11","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1503"},"modified":"2020-08-09T07:57:49","modified_gmt":"2020-08-09T06:57:49","slug":"la-materia-interestelar","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/08\/09\/la-materia-interestelar\/","title":{"rendered":"La materia interestelar"},"content":{"rendered":"<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" style=\"text-indent: 24pt;\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/d\/dd\/Proton-antiproton_collision.gif\" alt=\"File:Proton-antiproton collision.gif - Wikimedia Commons\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Todos sabemos que un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, cuando se encuentra con un anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (materia con antimateria) ambos se destruyen.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Una vez destruidos todos los pares materia antimateria, qued\u00f3 el sobrante de part\u00edculas positivas que es la materia de nuestro universo.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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TWWWuu0CsOobdQi2MzpjcqsHABzjoOnWBk1Pjh0Ll6GHJbULYlZFpflUVXLtOB3Fw\/wYFdV4+5bKhqqY7A7cu8OGDWKgWrp\/MsG7JXpjp6wJuIFYCAgICAgIDEBAQEDFZp0YhmRSR2JUEj5E9oFDpa8htiZX9J2jK\/I+UCg0VQ\/+Ov9W79K\/q9fn8YFzadDtyinb+n8o\/L8vSAOnT\/gvn5DzOT\/AL6wKNpKjuJrQlv1ZUHd8\/WBlVQAAAAB0AHTECsC10BGCAR6HrAtOnT\/AIL5+Q8+\/wDmBZ+DqwF5aYByBtGAR0BA9YF5oQ91Xz8h5jB\/yOkC1tLWSSa0JI2k7Rkj0J8x8IGSusKAqgADsAMAfICBdAQMdlCMcsik4IyQD0PcdfWBYdHVgDlpgdhtXAyMdB8oFx01eSdiZIwTtGSPQnzECvJTvtXPXyHmMH\/QgWLo6hjFaDacrhVG0nuR6QM8BAQEBAQP\/9k=\" alt=\"Leptones y Quarks: \u00bfLas part\u00edculas fundamentales? | Leptonix\" \/><img decoding=\"async\" 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\" alt=\"Buscando las reglas de la QCD para los hadrones ex\u00f3ticos - La ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">De esa manera se formaron, con esas part\u00edculas positivas y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (<a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> y <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">leptones<\/a>), se originaron grandes conglomerados de gas y polvo que giraban lentamente, fragment\u00e1ndose en v\u00f3rtices turbulentos que se condensaban finalmente en estrellas.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/www.lavanguardia.com\/r\/GODO\/LV\/p4\/WebSite\/2017\/01\/04\/Recortada\/img_rreyner_20170104-104357_imagenes_lv_terceros_orion2-knNI--656x497@LaVanguardia-Web.jpg\" alt=\"Lo que esconden las nubes de Ori\u00f3n\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Distintas regiones de la Nebulosa de Ori\u00f3n<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Estos conglomerados de gas y polvo pod\u00edan tener extensiones de a\u00f1os luz de di\u00e1metro y, en algunas regiones donde la formaci\u00f3n de estrellas fue muy activa, casi todo el polvo y el gas fue a parar a una estrella u otra. Poco o nada fue lo que quedo en los espacios intermedios. Esto es cierto para los c\u00famulos globulares, las galaxias el\u00edpticas y el n\u00facleo central de las galaxias espirales.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Dicho proceso fue mucho menos eficaz en las afueras de las galaxias espirales. Las estrellas se formaron en n\u00fameros muchos menores y sobr\u00f3 mucho polvo y mucho gas.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/97\/5b\/6f\/975b6f9d2f0a5fd4e1841a7295c50780.jpg\" alt=\"via lactea con los nombres de los brazos | Galaxia, V\u00eda lactea ...\" \/><img decoding=\"async\" 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\" alt=\"nuestra galaxia V\u00eda L\u00e1ctea, posici\u00f3n del Sol (Sistema Solar ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Nosotros, los habitantes del planeta Tierra, nos encontramos en los brazos espirales de nuestra galaxia (exactamente en el interior del Brazo de Ori\u00f3n), estamos situados en la periferia a unos 30.000 a\u00f1os luz del centro gal\u00e1ctico y vemos las manchas oscuras que proyectan las nubes de polvo contra el resplandor de la V\u00eda L\u00e1ctea. El centro de nuestra propia galaxia queda oscurecido por tales nubes.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/www.astrobitacora.com\/wp-content\/uploads\/2015\/11\/Carina_Nebula-1280x720.jpg\" alt=\"\u25b7 Las nebulosas \u2014 Astrobit\u00e1cora\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Estas nubes enormes de polvo c\u00f3smico es el material primario del que hacen las estrellas. Este material del que est\u00e1 formado el universo consiste en su mayor parte, como se ha dicho anteriormente, de hidr\u00f3geno y helio.\u00a0 Los \u00e1tomos de helio no tienen ninguna tendencia a juntarse unos con otros.\u00a0 Los de hidr\u00f3geno s\u00ed, pero s\u00f3lo en parejas, formando mol\u00e9culas de hidr\u00f3geno (H<sub>2<\/sub>). Quiere decirse que la mayor parte del material que flota entre las estrellas consiste en peque\u00f1os \u00e1tomos de helio o en peque\u00f1os \u00e1tomos y mol\u00e9culas de hidr\u00f3geno. Todo ello constituye el gas interestelar, que forma la mayor parte de la materia que circula en el universo entre las estrellas.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/miro.medium.com\/max\/499\/1*fP188aJAoR2r2BfoIa5zoQ@2x.jpeg\" alt=\"La historia del Universo - Raicesenelcielo - Medium\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">El polvo interestelar o polvo c\u00f3smico, que se halla presente en cantidades mucho m\u00e1s peque\u00f1as, se compone de part\u00edculas diminutas, pero mucho m\u00e1s grandes que \u00e1tomos o mol\u00e9culas, y por tanto deben contener \u00e1tomos que no son ni de hidr\u00f3geno ni de helio, son \u00e1tomos de materiales m\u00e1s complejos.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"\u00c1tomo de hidr\u00f3geno - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRrib8DbL2G8I4tq7uV3aUBU1HHMZztjFetkA&amp;usqp=CAU\" alt=\"Vector de stock (libre de regal\u00edas) sobre Helio 3. La estructura ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcS5C1RrpXKjOizxFzh0JoXgGVqbIeB50gTHmQ&amp;usqp=CAU\" alt=\"Ilustraci\u00f3n del concepto de diagrama de \u00e1tomo de ox\u00edgeno Imagen ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTikw-UJWvklI4ngNuHvpFaeFq-TiQc6fUgHQ&amp;usqp=CAU\" alt=\"COMPUESTOS DEL \u00c1CIDO NITROSO \u00bb Componentes y aplicaciones\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQY7PYG3_G8ORRkcVsfSMNF8mPiY7M9kNT7Xw&amp;usqp=CAU\" alt=\"Modelo De Bohr Del \u00e1tomo Del Nitr\u00f3geno Con El Prot\u00f3n, El Neutr\u00f3n Y ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">El tipo de \u00e1tomo m\u00e1s com\u00fan en el universo, despu\u00e9s del hidr\u00f3geno y el helio, es el de ox\u00edgeno. El ox\u00edgeno puede combinarse con hidr\u00f3geno para formar grupos oxidrilo (HO) y mol\u00e9culas de agua (H<sub>2<\/sub>O), que tienen una marcada tendencia a unirse a otros grupos y mol\u00e9culas del mismo tipo que encuentren en el camino, de forma que poco a poco se van constituyendo peque\u00f1\u00edsimas part\u00edculas compuestas por millones y millones de tales mol\u00e9culas. Los grupos oxidrilo y las mol\u00e9culas de agua pueden llegar a constituir una parte importante del polvo c\u00f3smico.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos95\/compuestos-quimicos-inorganicos\/image013.jpg\" alt=\"ALGO MAS SOBRE QU\u00cdMICA QUE DEBES SABER ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">En 1.965 se detect\u00f3 por primera vez grupos oxidrilo en el espacio\u00a0 y se comenz\u00f3 a estudiar su distribuci\u00f3n. Desde entonces se ha informado tambi\u00e9n de la existencia de mol\u00e9culas m\u00e1s complejas que contienen \u00e1tomos de carbono, as\u00ed como de hidr\u00f3geno y ox\u00edgeno. El polvo c\u00f3smico contiene tambi\u00e9n agrupaciones at\u00f3micas formadas por \u00e1tomos menos comunes y m\u00e1s complejos que los ya mencionados. Los materiales m\u00e1s pesados y complejos se fabrican en los hornos termonucleares, los n\u00facleos de las estrellas, y cuando al final de su existencia como tales estrellas explotan en s\u00faper <a href=\"#\" onclick=\"referencia('nova',event); return false;\">novas<\/a>, estos materiales son lanzados al espacio a velocidades incre\u00edbles y siembra el vac\u00edo estelar de materiales complejos que m\u00e1s tarde sirven de material para formar nuevas estrellas de II generaci\u00f3n.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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\" alt=\"Explicaci\u00f3n al misterio de las 'buckybolas' en el espacio interestelar\" \/><img decoding=\"async\" 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\" alt=\"La grasa abunda en el espacio interestelar\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ4anyejEIlfvmnR9yuN5WCIbazxMdn9FlL0Q&amp;usqp=CAU\" alt=\"El origen de los \u00e1tomos - INVDES\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQh7RIeeccmafWHuoOU2HKym3GAfqTU_pRjdg&amp;usqp=CAU\" alt=\"2020 abril 20 : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">En el espacio estelar se han detectado tambi\u00e9n \u00e1tomos de calcio, sodio, potasio e hierro, observando la luz que esos \u00e1tomos absorben.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Dentro de nuestro sistema solar hay un material parecido, aportado quiz\u00e1s por los cometas. Es posible que fuera de los l\u00edmites visibles del sistema solar exista una conglomeraci\u00f3n grande de cometas, y que algunos de ellos se precipiten hacia el Sol (atra\u00eddos por la gravedad). Los cometas son formaciones de fragmentos s\u00f3lidos de metal y roca, unidos por una mezcla de hielo, metano y amon\u00edaco congelados y otros materiales parecidos. Cada vez que un cometa se aproxima al Sol, se evapora parte de su materia, liberando diminutas part\u00edculas s\u00f3lidas que se esparcen por el espacio en forma de larga cola. En \u00faltima instancia, el cometa se desintegra por completo.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"DESCUBREN GRANDES COMETAS CENTAURO QUE AFECTAN A LA TIERRA CADA 40 ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRbYF2lKp-RR7cTgLfcNXTXxu6CMQRVYL3-pg&amp;usqp=CAU\" alt=\"Todo sobre los cometas - Diario La Prensa\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">A lo largo de la historia del sistema solar se han desintegrado innumerables cometas y han llenado de polvo el espacio interior del sistema solar.\u00a0 La Tierra recoge cada d\u00eda miles de millones de part\u00edculas de polvo (&#8220;micrometeoroides&#8221;). Los cient\u00edficos espaciales se interesan por ellas por diversas razones; una de ellas es que los micrometeoroides de mayor tama\u00f1o podr\u00edan suponer un peligro para los futuros astronautas y colonizadores de la Luna.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/www.iessuel.es\/ccnn\/interactiv\/images03\/asteroides_anim.gif\" alt=\"La Tierra en el Universo - Actividad n\u00ba 19\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Cuando me sumerjo en los misterios y maravillas que encierra el universo, no puedo dejar de sorprenderme por sus complejas y bellas formaciones, la inmensidad, la diversidad, las fuerzas que est\u00e1n presentes, los objetos que lo pueblan, etc.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Pensemos por ejemplo que un \u00e1tomo tiene aproximadamente 10<sup>-8<\/sup> cent\u00edmetros de di\u00e1metros. En los s\u00f3lidos y l\u00edquidos ordinarios los \u00e1tomos est\u00e1n muy juntos, casi en contacto mutuo. La densidad de los s\u00f3lidos y l\u00edquidos ordinarios depende por tanto del tama\u00f1o exacto de los \u00e1tomos, del grado de empaquetamiento y del peso de los distintos \u00e1tomos.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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EOY4EEHQib\/AEVYavFkjav7m\/ysXyabJjlTr70jLdxxrapzM0t4LeIfFDgRrtC8nrdZneaW17UnVf7PpXSdDoYaWG9bpSSbbtrnwqa48X3PROznbV76INRwDribDMB8Ubb\/ACK6PTk9Th3TXKdfM8z\/AFBpsGi1e3A\/dlFSr0ttV+HBm9o+KNrtLXeIHb\/K6v8AaxnHZJcHBWueGSnB8o4ynw6mx2Zov1JMIw9M0+KW9K2vU2zdd1maDg5Un3pVZPvnNdYkW1HyTEsGL2m9rkxwzySxNRfYGzlkjY\/RONW7DDkvhhBp94wt9R5qzfZo34dmKRFirFBIASADuEYUvf5ffn6Kk5bUUm+KCOJYq8NNogeXP1\/KrBt9wx6ePf0H4Lhq1YVgxr3U2U3PeWNmHBp7sExuduQK5\/U9HhybZzdS7fNfsd3QdUz6SDjCmu\/JllRhxRxQUInL1Wpnqcryz7s1+0PEqNc0zSw\/dZWBrr5i6AACT8WmpuoxQlG9zszySUuyMlbGQkAXYcXV0Un2NmrgO7h7ojKSASPe2kb8\/RYS10Psrk62m6NqGt06Xwb5\/AyKtMOMynceoTiS9M4umzVwvDsQ6xoPczWWAHUSLjmLxr0XHyKUpJx7\/M68dVgx45YstOuKq\/wXPyop4hSwwoDLnbiA6HA3aW3kmwykHKBHMpy57uex5ZODjx3MdSBrYTiVGnh3M9naa+YFlUgHLcTINj4ZAEamdljkUk9zfFdjXF7zUF3bLeG4NlWzqzg1xHePdfK8ukOAnx3nXmdFysGZe24hz45PVdR0soaC1lbSq1S55+Hp9TM4jhhSqvpio2oGuLQ9nuuA3C7UXaTPISVOgcpjBk2TXoEXTJ0nLqNF5I6bgNQvZVw9QRIkSN4tfpZcCs7zb3ff6UdGc9JDTcJdvTm\/zOXqsyuIOxIXYOUnasggknhaeZ3TU+Sr3Lo1XNc+GtiTYDRKanX4tO6lbfov4jo6LpOfWq8dJerf5UmyNDDFpIOoMHojT63FqU3jfbuvKEOrdN1Ohko5lw+zXKfyf6OmFhqtlxQyKpqzkQzTg7i6Fi8QQJJk6Cf5oqJRxRqKpGmOM9Rk95\/MxjSY52ao3N1uD00hJZNLgzS3Tjz9x2Mer1WnhswypL4J\/mdXwrhFWrTzUaDnZBDgwEgQLEcyRqBeb7q+GePTf8UqS8fJ\/wCmc7VLLrH7bmT8\/Nft4XYHc5PnMKXhQXQPWpyoatDGLK4Mor05C0jItF0yvBVspynbQrR+o7jdtEOL0LioNHa9HbhUhkTe3yMZMEoLd4M5amA6AN\/BAUsMXmxdPyNv55JfJzKjJXPJSMOtUm62xx8jqW2O0J4bxOtRY9tOq5rakZgNDEwfO5v1SurjHJNJrsZSyNcIGWRkJACQBIKSDu+DcEwdbuRSFZxDZquIJ8WWcrWNH91hEpSeTNG26o0j7KTST5Cu0\/Z+t3GdzKjWNuM4AcGzYG1vUBKw9jTd9vCO5i1eoy5I43Vt1bv7\/mcSGNbaTI18\/PdOYtS9vZG2o0EFNrc39x7BhOAPdSquxdEUHNc17X0jTBljBTDW5ZHdlo90jW+uiHtYucY4nfiv55OVOMlByn955H2heHVnumZc4k8yTJXYapUcnG2238TKVDY1amMw\/szWNoFtcH\/UBsQfezTMnSIiLrLZJy5fBfcqM6hWLPd8iDcEciDqELBji7Spm09XmnFQnJtehocWdhDTpGg17ani7wEkti2Ugm8zNhaAFOPfb3GMttcGWtShr8Cr0aec1aHeEjwEGC12xF41jUFO5Flyxi4Ol5Nk+LJcCqEVhOpkeuq2yJbTCS4aBu0NLLiH9TPz1+sqmN3EiHajLcVZmiNnhuFaKRe50HUgCTGgi+qxc3upGyVRAeJsc8jumxGxdJJ5zYfKFzNdocmR748t912Op0\/q2PTx9nN0l2f\/AIGcIw72tdniTBiZIAkTPmfsl+naSWnzN5OG1wvz+vwM+vdXhrdPHHi5UXbf0pfTnuHgLtM8iDYxhJHJLZ74Z1em7WpR8\/oDVKQ2WG46LxmpwjitWnDWvIA0j7FY5NLHUTTbZhlyS02O4pd\/zLqzy4lx1JJPmTJXTjFRSSPPyk5SbfkocpBECEFiqoxSjSMgCu2DK1ixrHIOyTSLTHiiOhGhWEo1JSXg7GPJvi4Pyvx8GE4QYKaTsRap0JqCDc7QHLTps6D6Az9UtDl2Tg91NgfCsFQqMrGrX7ssaDTaBJe4zOsWEC2viHJaZck8e3ZG77\/A1jVWy2lUp0wQwOc7QF4aAZsfDJjbcrzvUcOoyzUo9vg\/J6DoPUNFp8eRZa3N92vHp9\/jyZzgRqIPJdLCpKCUnbo89qZQlllLGqi26XwLcNhnPMN+pgfMrPUavFgre+41oOl6nXbvYrhd2+EVvYQSDqLLTFljljug+BXU6bJp8jx5VTRdgqBe6B1Py1Weq1K0+Pe1Yz0zpstfn9ipKPFtvwvl55aPYv0gr0XCsxt308kmNWumCJ6tI9FyM+seoiuKody9I\/8Aj821y3WuHVfPi38PJ6LWpNe0tcAWkEEG4INiCEonXJLPEOM9n6Ta9RtKjLA4gZdB01Xo8cY7It8cCL1GaTdybAeMducRXZkLzC3hp8WJ3FHLnPJk4bOScXPNgSeQuVXJOMVcnRtgwTm9uOLb9Er\/ACKyEJpq0RKLi6apjKSBIAZAEmhANnrP6e9iKdah3taYMhoH3S+q6jLBWOHcY0uF5YW+xz\/a\/gPseLDWSW2IPQ2T2k1Sz4tz4ZlmxSg3xaXk57tE8OqzrYT57\/VMYrURWD5ZmUaUkD+Rupk6VjGNb5KIdifDI5KuN337jOopcojhaR5G5+gUykcvIzpezWLw9GqKlen3kEZWzADv7vtbSCZXI6pOShGK+8a6ZGLnKT8fqUdouI0q+Lc6kwNEEOLQGhxDjDsotMECd0dP9olU2adUxxUNyVOwSF0ziJ+gM941IkfzRY1HvQ2s2btuf3stw72uMN+WiunHwYZd75k7Nyjw0lswoc+SVhtGXiaOUwrXZl2dFUICzJrcZFOqQWSG2ykkT1kLx\/UdTnnnlG2knSS4+r9bPqfQNPodPo4TUFKckm5NJvnwruq7cenIqdcVGudEXsNoMzf5fNdXoWXNLcptuKqr559Dmf1XDRr2c8UVGbu0lVr1aXm\/PnnvQsM6DC9DNXyed02TjaNjaOU+d1XFPcq9A1UHGSl6lNFozC24WjFJN7WbnazEsNOjTDAXNk95EGCTadfRJaZuU3K+PQaUJRirRp\/p92N9tLnOMMbqfwp1usWCPq2XhieT3Uafa\/sY7AFlekQ5rXNcMwkBzSHAEbiySwamOoTj2YrlwT00k+6OK4lxE4rECpXOUEsa4sHusBgwN4EwOgC1hj9nCol3Pe7YRx+ph6T3U8G8upECS45iTbeBa06bpLJpHqUnk4aOxoOrz0G6ONXF+Pj6h\/CeA0ixmMrNd7JDg9occ\/eNBacvxGnmAMgyM0bSbwXsY+xh3FdRnnqcntsphY3FNzOFEZKcmNcxG2ZxufLTpKYeFZIVl5F8OqyafJ7TC6ZrdjuOnC1mkPyNc5ud2pAmCesDZV\/tMccbjFfuRn1mfPlU8sr\/AE+R2HHP1LfLmUnAt0DxEn1Wen0OOt0lyVzarJe2LtHBVOM1XOce8cJM2JF10tkfQpCToH4bg2VaoY+oWNO4GY+QBI+6rmk4qykKfcvwnDH+19xSqtcQ8tzt0IkDMADex0nndc3W4vawUjsdL1y0k5eb\/QF4uwtrPY5ga5hLHAGRmZ4SZ3uNVro8bx4VG\/4zHqurjqtVLLFV2XzrywNMnOGQAlJJJhuoKtWj2LsT25oUcKKVWQWaRv0S2t6ZkyT3QfzG9Pn9jDa0cd2n7RuxmIc+IbGVo5Db1\/db4enPHKPPC\/MtLqKjhnBrmVr4cnM4x0u8rLptnLxKohnBaQJc4zDQTbk1jqh\/4Bv\/AO0vmk6pfy2l+v4D2nXO4HqVRIETfUrWMfQrnm\/JoUKltFRo5k5lc5nmL5QQI5xdcXqOqxwkozlXb9z1HRul6jLp92KDdvl+Phy6Xbkfh1KAXHU\/Yf5lO6NxnDfF2mcbrayY8\/sJppx7p+r\/AG\/MIqGyak6RyIK2DPw5dEEAKm1s29oomxwbgtUtNRtJ7qYPieGmB68h9FSWSEHsbVlljyZPf2+6j0HhmAaafoksuZxlQ9CFo4ztLhg19k9ilaENRGnZmcO4dVruyUqZe7WBH1JsEZMsMaubopiwzyuoKynjfDWNcKVSkM9P3i4Q7MQJvrliI233ScNPj1N5ciu+3yR0XrM+jrDik1Xf5v0szqlMAQAAOQXRxwjBbYqkKyzTyy3zbb9WBPs5MR5QxhkauJoiphRUDYdTME7FuYZR5\/1T6U0rCThmcPD\/AJ+n4j+ZKWJS8mIDCcEKvgJ4g7NdKYsKxyb9RuOpeWKi\/B6H+kvaalRDqNVwaHEEOOk8ik+p6SeVKUO6NsGRY5O+zOn\/AFH4\/h\/ZXU21Gvc6IymY6pDQafJHJukqRn1DUQlDZHlnhVU3XWFI9iCgsXjF1Mnd53ZJnLJyzzhV2RvdXJO51RQrEDhSQbGP4EaWHp1zWY41A12Rsy0O08WhPMbKkM1z20aSx1GzMpNsmaM7ZdUYZBHorZqim2UwReSagu7LsS11N\/e03DXNb4S68fcLm488cr9m0djVdLyafEsykmvNeATHYt9ao6pUMvcZJ00AA06ABbqCiqRzG23bB1JAkEiQQOAmNPj3TvwiUX052K6EmVlIMYMon+Sse7FG9zAy0qHFm9oIoOIab9D6\/wDys5rsOaetrKqV3LSqQrnlds06ZgTyErGbpNiUYb5qPqzFr4+rRqBzSRIsR11Xh+o4ZPO5S89j6t0zWxx6eOKK4Xj6nZ9kMZh20izFYfO6oSQ8lwLG20jQ6n1TOhjq9PBRimk3aVfz+cnB\/qHVaLW6jc2m4xUW7+Lf4X+ngJ4fw\/B1WEPxFRtY+5Ab3epgPGuwmD9r9fPr5QzbNvCPL6fQQnh3buWZIaeS6spxj3ZyoYcmS9kW670m6+ZtcK4piKDQ8VMrLBrP74N4aZBAkyTbbVcXWaVzzN4+X3a9Pr+SOzo9WoYV7Thdk\/X6fmwit2xAqvzNbt4QIb7ovl5nVcLUvKsjjk8ep7rpsNM9LCWPjdy2vX9uxjYjiHfNmfiI9IB\/JXc6HkySwyU+yfH+jy\/9Y4cGPUY3i4co3JfWk\/r+gPRxL2e48tuDbpMfcroarSrOlzVHnNJq3gb4uyrjXEnkGq8y4BovyENCV1jlpNI1i79r+fk63RYYtd1GP9yvdpuvWuy\/2ZVHijKmRuWDo4kkydjB0XA0Oq1GPPH3m7aTTbd38z6B1PSaDU6TIvZxi4xbi0kttK\/FWvVMrxOy91FnzDD3CKVdwY5o0IMjbQgH5kH0USinJMeXMGgGFpyJlwu2OX2VJryRGW2Vgzg5twpg0O91wS9oc7UlY54U7FpQjusk\/DPES0iQCJBEg6ETsl1z2Ib29yt1MhSClZBQWEgAnCYQv3AGknT1Sup1ccDSats63TekZNbGU1JRivL9fRFmPPjyj3Ww1o6C02tJ1PUlMaacckdyEtZpp6bJ7Of4dhqLbJ7aJWWU3bFMZ8O+JSE3jkpoepmy5QfCTMddlzI6WMJbvI9m6pky4\/ZPhfmDCgSY+6nJJQW5mODHLNNQh3YdguA1Kr+7a6mDFi50Bx5AgG\/06paOohJWrGtTosmnnsnX0d\/z6glDBOdoCfJMbTnyyJBtbgFZrBULPCTEyLHkRMt0OqzllhG7fY1w4suWSjBcv+fQgeE1Bq2w1IuOZuE1p9Zhcag+fu5HNRoNRgTc48LyqaCcbijULS6PC0NEDYG081rix7FtTs5M8jlwAVXyt62omKorhQWJvZDQeenoSFn3lQ1CSjjX1KsJ7xV2L5uxpVPcPklc79xmeiV6mHz\/AEK8E2XjoJ\/H5XPwK8h2uqZNmmfxpGkukeUKKevofusFCLlyhiUpRiqZk43jNSnVcHNBsWjOJ8JJgydbbrxXUME\/by3\/AE+Xij6z0PX4YaOEcT4dN8\/5Urv69\/8ARr4Wu59NhcTMR4p0BOUX2hel6NCcdKt\/q6+X8\/A8J\/VuXBk6jKWGuy3V23c3+l\/G\/NllalTfGdgcRobgxykbdE1qNJizK5R5rucrR9S1Gm92Emlfbx+JZXYGkhoAb8IGgBuPoVbS7fYx2qlRjrZTnqJyyO3fd\/h+BUmBYuoYnI14yNcHtyODhPhOo6bfJJa7TzzQSj93qP8AT9VHT5HJ\/f6BXDuzjauHf7PRa003525njM4OZlqhpcZN20oHU7yk8OHDpMsd\/evuf\/h2M2s1GsxSUHS4+FpfucrjPyvQQOTh7l2BZmIHMgfVRltK0P4ZRbpgsrUSHa6EPkhqzQ9qc+iKM+AGQP8AdM\/k3SsoKEt5fFKSkoleBwRFRstvIMEWN5EjcKXkjkg6Y5mxSjxJUz1vB9n2Y1xNeqO8ABDACQxh2F9J\/C4M87079zsStOtR9vweX8Ya1jnsyjNmIgTLCHFvdxudknHV6mWXdf08HsZ9N6bj0SgoL7P2v8rrvf6dvFGRWoQYXpKPn0Mlor7tSkX3F9Gu5oLQbO1HOEvqNJHM0\/KOloOqZNInBcxfj4+onAQDN9wfoR0TWl03s1QtrNXLUz3MgHLoVQpVFi3KEmPhZTxqRVxsvZlPn1SGfBJ2muAx5cmGe6AbWZcNzeEaXGh1uEphwRx9jfW9QzaiozfC7fU7\/sTQwbG5qr2T\/uIS+rebtjQaX2a+2yXbXGcO7pwo1GNqZg8d0dXDUGOYJWGDTaiX27G\/7nDGdwOCq8ZaBDGib7azuSbldLDoKalIM2vnOLjHhP8AIyKlQuMldNKuxzUkipxUMuhlBIQ+pmawR7rSPPxudf8A8voqqNNss5WvkUUcZTplwcyTEAzEHmefkvMdQ1Gd5Xtk1T4pnvukYdHHTxhkxxlaVtpN8\/Pt9A5zwacjcA\/aV1MGWWbSKcu7XP0dfoeQ1emxaTq0sWL7KfH1jdfS6HwBh0cwq6Z1Oi3WIuWnTXh\/sHp88wBYgkAkGCCVg7T4GoJNKwUYl\/8AdPmAfwqN335N0tv2bXybRb7a\/ofRWc2Zexiw7h2KkhzmAgHQ6O6eSibnLG9nfwVjGGPLHfyvJs8Z4w3EsZNBlOo2002hssiIIGt4jlfmkun480L38L0fqOdRzYciWyr9V6GOumcoYoJGbinsILXERpyS+bRwyyUmP6fWTxQ2ox8YZPqn4Itj9QnAVMpa4fCQfldVyrdcRnE9q3AIWxgJAEmPIMhRKKkqZKdO0a3DuKhpE26jQ+aSekUW2uTaepnNJS8Hq3ZztRhgG93QGZ+UPcxzdtCZ0A5dVx9To8lt2M4dXCKqjJ7d49vetqso0gcpBeGsdUcTaHPiQAAIjrdLQwZotOJ19NqtHPHKOf7m2l+DODx2D8PeZmEOOjT4vPKRZdrHklSUu55vNjxxm3i+zfHPJnOpBaqTMboGdA6p3HibVsurZAmUykkSlRJiGBatTMSAC6OAJ1t03VHIXnqEuwbRwDRt81k5Ni89RJhQogbKvBg5srrUQf8ACh8muPJtdtWUuw45fNQuDR5W3a4BK+D3b8lbcbQzeGAOF1F2MoSACcO4ZdLg28jbRZyTb+BpGqM\/FYcF0mdfmlsvT8OV27XyH8HUs2GO1V8LN\/hFNteKRIYYgP2DQI8QGsbEX0B5jDIv7aLX+Pp6fL4C8m9RlWRv37tv1r1LOOcJOEqMHesqiJD6ejhMEQdDt8knizKXvrwdbJBZcbxvyhwZuF107Vo8bOLhJxl3RRVFz6FZT4kbQ5jQq2Fa++h5j881dwTKRyyg6IUsEBr4vt8lX2aXctLO324CArGIkAJADFSiUDYh0BWN8cXJmY8kmVrBUOhLTDT5feyp3kMNVAEWwsJAF1DDl3kobM55FEKp4dgMGZ5nRZLJFurIyRzRjuapBtPDU+gPMQrcMTeXIM7C1CR4jlt8RNt7JWMJ7qa+p0subSPHui+fTm7\/ACHr4EHcjyKaWOK8HMhqGu5n1+HvGhnzW0dq7IahqIvuqAXNIsRC0GU0+wykkmxQyC1amZp8Owm512lZSmJ58rfETXZRWbkI22O2jbWTJnb0CyUn5NZRuqIuYjcV2sqLDBNhcAXubXP2VN7uqNdi27rA6VJwcSTIJMX\/AB9Et\/y+0vwdhT0f9pX+VcKub9Sbk4mcdGbi6V7KilUhzFPgEhbm5bhxcToqyJi+RsVTIN9VZckkMNUg6rLNijkjUid0o+9HuGYt7nAGSQBEchMykZaSMI+4bafXS31k+hXRxTgAAbLBZJw4Q\/PSafNJymuX8Q9hzX6XhXWoUu\/Ajl6VPHbxO1+P7\/zg3qXZqr7OK+amQACWB39QCJktiIi+qIa7E5+zXf8AARydPzKDyvt6eSvG9nsRTpCs6n\/TO4c0kSYGYAyP5KvDV4sk9kXyZZNFmxw3yXBlEJgWIoASkCD3KyRdIzMXUk\/b91dLyOYlSJ06MC6tfBtjjukT4jTyBrdyMx9dB8o+ZVcXNs1zS8AMLYxLsNQzeSpKVGeSe1G1SowAQLTE8is264EZW05F9HDDUAKkccYO0aZdZnzxUZvgL7kjK7LIu2QJi2hAvBUOcbqisYTrcn2A6uJp04DpFzo2wudf2Vf7qEfdYzHpebNF5I9vz+Qf7JNwZW6yCDwtFVTBlXUkym2UTFxdNlSwPiGhjVEM0W+GdBY82BJzXBkPaQYKYTsaTTVodiGAdgaOZytJiuae2JqVsIXOBBEACx80hqIzk\/dL9P1ODEm8jp36dzTY2BG8KytRoRnKM8spJUm7r0VmZhGVKcuqEmdTM\/QdYSWNZN9y7Hc1eTSf22zHTl4rx8\/oG1SRqI8+olOLnk4E7TplDipKIqcoLofIXABrdB5k7kkqIxo0lOwKvTM3UNOzSElQHVpwUxjVoYjK0M22i1pEl1d2cTFwAPQWb8hb0CzqjSLsz3sQ2X7F+HxEWKzcTLJjvlBPs4dcGOm3+EtkwKXY0w62eLiXKN3s3wg1XBsGVzckdvc7ePUKStHoHB+xmWrUzV32Alti3xjTnz+a5XtIxybol5Y96afkz+Hdmaj6VWq2q51N76gY0702VSGvnfNkDh0haaWcI5Nz+gtqYTljpdjlOKYA0yQQvQQlZ57NjozCtUhcre+FdIuo2A4nEK6QzjxlWGAkuOqtQwlxSC6LZMm\/TnyCq+XSN1WONhGLaHaiUxCCiqOZLLJzsznYYE2spcUarK65DqFCISjTuxeeSwxjUPgX7htGyzbNopIIaVBcwce894SRIzXABkQYEXFyIv1XJm92V36ntNPjeLRRUGmmr5+Pf6I6UUmh0tECAI8uY59V0oRa7nkMslLsWEStUzEw8VwwBwMmJEdI0CzxYNsrvg6Wq6n7XC4uHvV3vj5mXxfC\/EF0Ys5+ly+DLYrMeNzhlOFEmczUSs1aFICTFyZJP2Cwap2YqW6O2i9yoaUD1BJHigAyeoGyrJNrgmElF2yjEYgSSTlkmA436efmp3KK97gI4cmaT9mrHo0sx1AaASXfYDmhy7VyQsTVqXFepXC1pGVnoH6d8Np1Guc4AnquN1XPOFKJ1umYIZG9xz36k8Op0a7e7A8QuBsVro9RKWG5Gk9Fedxg+Di6wXUxMUScW0UpguSYYKrJWSnQfjcPTexrqTCDobzm52PxAxYc0rGTTamMpprgz\/8Apry0uAsNekpWfU8MJ7Xdetcf7\/A7GHoOqy496cb\/APrfP5Vf1Gwpc0xqE9cZK0cDLi5cXw0em9ksbTw9B1cgFwytaDaXvcGsBOwk3N4AK4PVpOKSXk6nSMG+e2TpJNt\/BK3+3xOW7bdrKwxWU1s9Mim8ikHUmuOWIgOJMRFyd15nNjyuVN\/oe+6Xl0cce+EKbtW\/ef5Uvojsv0c43Ursr0jPd0shpg3yB2YZAf7fCIGytgc7akKdbw6aMcc8MUrtNLhcVzRX2\/w4Y8wF6nQS3QVnz7Ww2yaPO69WN11UjnQjfYDe5x0HqrcLuMxx13HGDjXXl+6hT3dhnZS94tFATAVrNIr1DKbW7Cw0nU83H9uUea0xwa5YnqM6n7q7EKy2E\/JTSb4lTI6iaqnSfqFUAbg8\/olccnJchrMcMc6j6HVcA7OVMQ3MBbql9TrIYeGZ6fSTy8oo4rwp1B2VwhWw5IZY2gywljdMEa1aOBVTJZN4Wbgrtrk3jmmobFJ7fS3X3FjSpKFzBKCasWIwuZpBFj\/JRdglXcwsdh4bBvG5TMewvB1kOdqU4JWyZ1IyTRu4Zj4GRs8ydAFnklQioqTdnQ+yEC6X9pZWWNRfAI0GHTAhxAG8cyrR5dFZKlZS9apCsnYDicLmcHZogR9Z\/KV1GGU3cTtdK12HBFxy368FritsUNkFES1moWozyyJUn2X4FZKuxc0eE8cqYcksPosM2GGVVNGuLJPG7iBdpOIvqVM1T3yBbWAR9CstkIQUUuDo6SWaWRuLr18\/n5MqtpdN4HZnlxezn3sHhMlRKAHa4jRVlFNUXhLa0y6m7NaYXFz6J9kj0el6pXLZLJlMyITuGChjjD0RzNXl9vnlk9XZs4iqauFdTp++1zKjQNy0mR1sSY6JLqGneSKce6G+mZoYsj39mmvvAeAdn6\/EK9Om+kW02uGd5aWBrJGbxHcgQGjc+ZXByqT\/APD0GCWDTwlTu+3Pn6HtfBMFh8DNCk1jKbvE2CJkABweSZcYAhxvttens3VpHNyZZSfvuzhu3HEW1KjhcRaF6HRYnDGqOJqFvk7OKfTbOi6CT8sxWNITQN0prZzhj9zu\/J0umYcU815eyV16ssxdWkQMjSDF\/NYaSWdP3na+J0OoQ0c4+7FRa8rj71\/GCMcT0HLn5rtwx1yzymfO5e6uxe0rUTsi9BKI4cXPkqZOxM+wYHE6rDsYS5PTewnGqTaORxDSOa4XUtNOU98eTtdN1cMcakZvbfH06jxkMxumem4ZY4e8K9QzRyTtHLsK6Zz0XMKgsi0AFUaLphuCw0mywyS2m0OTbdwk5ZhJLUrdQzs4OS45h4my6mGdoWljSdnJVGXKYN8T906PAf6L\/wDsd9lTUfaQrjOkxGiRh3NZ9jBq+8\/zH\/EJyApPsDPWosypygsisoLIrcqssiDlBdAuN19Sl83ZHW6f9uXyK62yY0pGr+2VJoWIqCRIAenqqTLIm73kvk+wx3D9pB2C1Uf4ot\/kzusB\/ohI5Ptm0AXiHvN9ElqP9my+0YfH\/wDWf6f8QurpP+mPyFM3\/YzNb+\/2TDMyB0Sut+wvmNaH\/sfyBq2o9fuVro\/Blr+xKmuicWReFKMyD0FkNh\/e9CqT7Ez+yFNS5ganC1SfYnF3ZPF6qYkz7lTFLM0XtUGhcxQyxucF1CQ1PYZxHaH3PRcX\/I6C+wed9qd16DSdhHJ3OGqap8nH9k\/\/2Q==\" alt=\"Es el hidr\u00f3geno renovable una amenaza para el gas natural? - World ...\" \/><img decoding=\"async\" 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\" alt=\"Osmio - El material mas pesado del universo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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alt=\"Actividades catal\u00edticas del tantalato de sodio en la producci\u00f3n de ...\" \/><img decoding=\"async\" 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i8yjoNiHRHGZledU9XYesU8HfSB\/ZEPZO9GOPuOZ0Ia5yRfSIwmyUImtW5BGP0IJYoAtrtgctceeslamyqaofWcI6onwOANuxqMj9rssUb+XEuCeOZG5TyirmLS3yeRenN4Djibfy9Yu2QfDKRFynLXPV1pXWzK2GjJ420zi7bSwE\/IBMQqBnLDKn+yX2Z05ypO99XEtL2RvIu+sImDxZYf2pIe1N2GIiSKg08LmYFkeG9\/LtkhBWGZ4+luZ2cYrj8JqL+omANaSmZ9+bOOrPcG8OzzTchGFPY8EwdgqnK1WRYWgEmdVtl4dT62rjZucEu9\/kjLbNxn7YGh4bZNYxPj48HCW6dccF+fsqn+638uzPolQQYJlu2Hbd4dBctjTx7tHomu23Gg4PFFnCarAhMUz7NKzy8CGKHvb6EMUYWG7EG6PsL+91gfw7mfmwKvaahMwFIoPGMJ2OMdnTeVguH5xI1zgRsHF+PeA0j+uG2neFZSx5+zhRK0cX4sjcBhCZbRVZRVHlwoyiNS7jWRRpgLVwVJacDMz9Whtd2JxJo7giTqqMDO8PgJBVIYuuFq55jJxo5kaapjXUBVK7aE3QUZ6e6GOx1hNgIGTVYpja8cPD+LJ1GkNlpQ0D5bPQRV8Xbt8M87fnWawpMrqjA+FdVYxhalg+mkVtjy0nf3IkGqjLiOiwD8p+ds3OudLojTnWZT0BBkFWKSKmRa3xdHPnmBly6eXs69aOCY27v8s04YeDgo+qiZNKkfE9OIBXDt4UjSSiLv40HR3CO2e73T441\/iwKlgRS7MAb7U5LR622+gcBn311qfFYrHmo8zW083FMmTDu4rnAzjDtMJpEBXxvlDSOKn5kwiJFSrb8xxXCGJIs5kMNfCQ0BX6sagj3xjhc5D9sUp4xkStUWWguOWwj1YH1JPa2F\/2N5w6rpRVq4BhWqJDkQxUZ+7Q3ZuXrxy3wCo7u1FRVMgUcVLH49nXjqKBR5R293aeVVZAyNaXYVMfkaE9CJ2Hhwfn9KQXQOAqw65KUGg6iCiQKeKk7pd0pFaIJ67iFzfwNrjYFu3SzxWpQVlnmdi2fGakQpZ9b0T4hLxQZ\/hzHUF+SpxUQzxRwaXy0JAK3Zl5phPIoNP9eh8xd67tF3cOP7wT3pwXC7Ol189lQ57kSWXHDk50Bt5bFD0HIl0\/9p\/tNTRPinwyJFOztPlstN3xT5AbPalEcI9vSD3+jmzD8EWUNQo2Gz\/xc3j0rY2jQ3zg9s\/z0Q3CzN9LXuzoCa94tKb8D\/QJ12l7vtkEXEsfPW916xzEpN7sLDLijpbcux55xxGj2cTMpo4pWR1X6MmY0xUleemMxzgRV26LsT2ijqnITDdMra3Jhzn8aWXEdNfLwdhGdH+gkbeoT4gKRWkEMgWJdDXCxWkLPpqAa9qGvJQQ\/BUNq4F+D1nnwkaIsL0JG4vTSbo4xSXReEpXsX3Bz54b4eH+xhwnlRppuR0QFgSJa\/ogsEoXGU1EaKYoHYI9eYz+mpFwy9gTzPmR5HQD2aOgTLzUe7k\/CTsj2VM4VU73Z5ARFBlSPt1xbXOzGYW7Yw7ZRXCsri+89Akys8mRtZpJncnIKFk1fa2ca15o48zu4Cf6qnNSyWCWGZg9XkbXpBh7Z9pimSbUO9KXQvm8CE4MmdmhyPCJMyUysrMc2saUe4C2PcMKTcWuaXK6HxABNlNn1zRLiSSh\/cluDLvYFTRRs0CzdU9aySGtetzP1gQZNj4qZORNKaSg+mKeItz0MzuQ\/HR\/pzqjjFiLMHN7iyGL0jYmamJVTPpYk9ptUs2kpggy3s\/UyJpm0qGIhWKW2cf9LVPI9QTY8yIjTdUVezXRxMYlwmpk23tkTkXpqGXIrOSTwV6bwsqOGLNMZ6knwCojOytaIz2lVUuSXeJkwBWRjQRktPBByIht5MSzOwFZX4OMvUGwKrKT0Ly4UPIszmayE32uKZE1b0XG60xG5qqQ8befVkUWCw2dizDGEWikx28UyNAArUZGLYhbFRmaSOSQJa91rWr1Kf1UgXbLsh\/xRWucR9bStEaXImtVRYZMSB4Zz3hVZKrFPZnFJX2vt2MPn+aQmWpknRZrjR1XRrYvQ5bLHpyTmmdukrFfIvqNsmCtOKk0CDI3mYMgdXxSkdqNYmSZLg9\/c0CebXvKJSNVJhOjyRzsDoZs6DILYs9wQ2bz5AmeXZa2RrXVByDD7DfV+2JMd5wupOiqhMzsu\/zqlBcnBJnJx2xSRAN+b6dR3s9uRUZofbnF8pl+wbYuV3TdQtpNl0zusJDmGHLYwPGMztz2+OKczhWVyNynI6N8xRyyrstiJUT1hcM3YHtUFfri6s992o9xz6vj91NDkdEoZ5dTGLGRQ4UMzRWfiowRMfMODpEmymSl+CKimtCYA0UmcBlbnQRPBlnjya2xgDpby8SfHLOHtMWLa49pagCQ3VNk7Ihe023hN\/Uys\/Tc\/axZ5CO2NgINYJYeNKqla\/pzN81JV8gJX3VgZC3SKfHGNLf1SZnVbdxDCdWKzIj5WpfMcdhqmZipzFsQIWxbfoPG3baKF8vxeHmO5UG7Ftf34\/1iw31MXhyGCRFpHoYH7jKdoi\/6LEkYJrmw5nfL8RF\/043DmD5lFPJP6OomDBOH4Ap9kfFUfrU4qX+KvESc1GKtX0teIE5qXopZrM8kLxAnVRTMZ7DKWKxPFdvO6ngBZDaOYVqZDlFNnhwntcK7fWWtVfgrt+rIcMKqeVIJ365y4eP6grN4btahi5NazkltQOOkZsRGrT8eLtlod0BD+HBHMzFx1ub6TijR3u7sRAvs8bKM2hVN\/bfAvV0FU5Yja5VyUhvRDhYnNafU6EUmW9y0Gd99iLPBz\/EmI3xgbiPso7tDOvg5SdDucEGc1FY5J\/XI4qRWaVpU6444IQkyvDohL1u8w37vjrnGnxOP\/HIcjTv7yNmuyKLn\/ogTQo6r6uOkQjip0dZJQhBWMQdkktihyNiLMrFvyDMigg8\/n+9ULY5+12hH92M0pQzXcxI+3AwBSrRxUiGc1Fa0jDivr4o9sK2+Oe7XKbIVm7SjHjTomnS5JryesE2mkhvKpCQ6FpCTImqevWMmcWFK46QOQXFSJcE6rb6F1WBkPov0gpraZsQm8IG0VYUeHy\/HdYbMHgMCFeD4cooMLdOAN2WtMTIhcVIlnUlpMmQT1qli1MgCtiKdCCepyeOd7X2MdHQnE39rlh\/p1J1lMcGc1KGz9gBxUiWlSWE6aT+79vuHsWueArZW7DO\/MENmDNZrhMbmL3IvMyCWhtvsCQFvysaz7cPKqMIwtQSlDBnPrts0d4cU2Sx5oGV09837DbYIzBO6LK4zbZxUX9joLZ1d7VkgU2CViZZ4wZDZ1BY3UfcJ2Fb9SPJQ2ndRdCU6pofDBhdEYQgmPe84jeUAQIYW+xUZpskfdZfzRmqHeNNHQOc+2wCYSxYkMhtroZawD6vgIL2ljeQshc0BIAMHDGMdMvnbkTlwM\/pC3BmGHovzDCebj7G+p9E4qZqijisigwUNMvIxTOsSqyHE1eQx8zAkXw0IlQcB67Bs+MTf4RXVWUGcVMl3BkJ2p7xHgUwoTWse4DMkVz\/oGqfzfLTCU6wJgbGekxdSdfGgtmccnjgMwxizOO\/mK\/xKXG3YrCKm+BmADJeacKgF+kIewWKlZbMxOFUSb0Ql3tYAzyddsy3EUfLTyEN6vqN+0SdGljG1Q2LmvTxVQk5RSb1fATfl9MWikwQYnlGhGU5KgZnzjjIDxKHOiRScw8zuXiaybEjxVKrzfK3+iAnqpaMgjie8Pu15HFJCozXA3LcpvxHraK824eYmUnEWmC5YzCkb4w0SZvjPlExkbT2dfCJQw6jcGlHxRaR9zrw9rmCCZuagmfFXdUQ9QWhUmww07d07BTRz4QPCPbyweD7fdZeghdoEcgRMKiQlWtc7Tt2RpK745OhuyfwN\/UKpQz4kK0IrmF3EOWj5Oqwi2oPjru4v\/VFzKYGQqxSavsoMGnVcTKYFJr9sTyi4jmRfheTSFyAdHekwrKBRTsGVF4dkqskJWzBg4ivQMgNH+ij5i1QHEJigM5srprzk9IAvKgMDS56eBZZ+kX0U1wEGlmjN54roKB18CXHULVGqeO8juZQHxp+VT+HSL3QnxfPA2ENUuWrxaVx5rekeQUT1QkuaGwWwEoHXGBNNrkDz996l6BF6YI0XANZUd5BxSR9LhBj\/\/FuL+cN1udGl6GhNuTaFtsaUKSpEDO+GrqprEKUFTVFdA\/qqbGhStAqaYnaqaLphxQngaqcP3PHtyHIHisqZE6\/Wg4v2Xv0XVR6fPEpI9ALvK3+VV3mVV3mVV3mVV6ko88ng3778jcmXf58MJgMu6adSmZB\/5GdO\/lX+Wc3\/Y\/Cf\/\/Xf6H\/gj5\/8U\/9gcL+\/RfL9928\/vP3+739iGb\/74ceffnhnvPvt3bM98rsPH96+\/\/HH928\/\/OuNMZhP6Pa0tSKvWvb6ho83k+3niy6jlTf\/eP\/x55\/fff71Cc\/49ObNm0\/8j+8+fPzx0+NPn355i5D5xjwI5uFkE0wCf3WaD1ZeEAd+cPCfEMUFLm9+\/vXx86fy+7Ty+OGfb9\/wP777+Men97+9+eHdF4xsjhGh36OBHwSx76+sQd8PJqNa9f20G+Td59+fggshe\/zps4Ds809vvvvh3Y\/f\/etNUaIXkd8\/\/f6k9I8ffvkoIfv73x7fPGJknrxFZ730doX9+WkG5N3j42Pazz7+8On9j3+8e3yPkMWr02oSeH7f94Np4KPm6PvewTCC3nw0CYJveUMtL999RBbkt19\/\/uMLqsfYOIXzwybYxRsfdbNBeIgPYTCajHw\/DoPVc0UF+moi1dnPH798\/PID+octyCieruxDD5mMVX8UTP3VaDWaHvq1Qw99HE1vf8\/hC8nn\/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alt=\"Icono Del Osmio Del Elemento De Tabla Peri\u00f3dica Stock de ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">De los s\u00f3lidos ordinarios, el menos denso es el hidr\u00f3geno solidificado, con una densidad de 0&#8217;076 gramos por cm<sup>3<\/sup>. El m\u00e1s denso es un metal raro, el osmio, con una densidad de 22&#8217;48 gramos\/cm<sup>3<\/sup>.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Si los \u00e1tomos fuesen bolas macizas e incompresibles, el osmio ser\u00eda el material m\u00e1s denso posible, y un cent\u00edmetro c\u00fabico de materia jam\u00e1s podr\u00eda pesar ni un kilogramo, y mucho menos toneladas.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/68\/78\/e8\/6878e83f4ea8bb2ea38f21a1bbed7e3b.gif\" alt=\"Geometr\u00eda | Geometr\u00eda, Geometr\u00eda sagrada, Ilusiones\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Pero los \u00e1tomos no son macizos. El f\u00edsico neozeland\u00e9s experimentador por excelencia, Ernest Ruthertord, demostr\u00f3 en 1.909 que los \u00e1tomos eran en su mayor parte espacio vac\u00edo. La corteza exterior de los \u00e1tomos contiene s\u00f3lo <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> liger\u00edsimos, mientras que el 99&#8217;9% de la masa del \u00e1tomo est\u00e1 concentrada en una estructura diminuta situada en el centro: el n\u00facleo at\u00f3mico.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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\" alt=\"Un viaje: desde los \u00e1tomos hasta las estrellas : Blog de Emilio ...\" \/><img decoding=\"async\" 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\" alt=\"Los \u00e1tomos, el n\u00facleo at\u00f3mico : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">El n\u00facleo at\u00f3mico tiene un di\u00e1metro de unos 10<sup>-15<\/sup> cm (aproximadamente 1\/100.000 del propio \u00e1tomo). Si los \u00e1tomos de una esfera de materia se pudieran estrujar hasta el punto de desplazar todos los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> y dejar a los n\u00facleos at\u00f3micos en contacto mutuo, el di\u00e1metro de la esfera disminuir\u00eda hasta un nivel de 1\/100.000 de su tama\u00f1o original.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/qjjh4tlfhmdrMrQ6FRUKPHNiGAPd_OAdu2n6GKYnnXeN2PL6u7t0JA5T6E0tf9wbo7VfhYPcc6_N4N8qxbP0Nes9G9A9SpRVauZHIr11BQ\" alt=\"Tama\u00f1os comparativos de los planetas y estrellas \u2014 Astronoo\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Reducir la Tierra a cualquiera de estos objetos la har\u00eda muy densa<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">De manera an\u00e1loga, si se pudiera comprimir la Tierra hasta dejarla reducida a un bal\u00f3n de n\u00facleos at\u00f3micos, toda su materia quedar\u00eda reducida a una esfera de unos 130 metros de di\u00e1metro. En esas mismas condiciones, el Sol medir\u00eda 13&#8217;7 km de di\u00e1metro en lugar de los 1.392.530 km que realmente mide. Y si pudi\u00e9ramos convertir toda la materia conocida del universo en n\u00facleos at\u00f3micos en contacto, obtendr\u00edamos una esfera de s\u00f3lo algunos cientos de miles de km de di\u00e1metro, que cabr\u00eda c\u00f3modamente dentro del cintur\u00f3n de asteroides del Sistema Solar.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/f\/f6\/Afiche_del_sol.svg\/420px-Afiche_del_sol.svg.png\" alt=\"\" \/><\/p>\n<blockquote>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">&#8220;Es la regi\u00f3n con mayor temperatura en nuestra estrella y en el\u00a0<a title=\"Sistema solar\" href=\"https:\/\/es.wikipedia.org\/wiki\/Sistema_solar\">sistema solar<\/a>. Tiene una densidad de 150\u00a0g\/cm\u00b3 (150 veces la densidad del\u00a0<a title=\"Agua\" href=\"https:\/\/es.wikipedia.org\/wiki\/Agua\">agua<\/a>\u00a0en estado l\u00edquido), justo en el centro, y una temperatura de alrededor de 15\u00a0700\u00a0000\u00a0<a title=\"Kelvin\" href=\"https:\/\/es.wikipedia.org\/wiki\/Kelvin\">K<\/a>;<sup id=\"cite_ref-Kart263_2-0\"><a href=\"https:\/\/es.wikipedia.org\/wiki\/N%C3%BAcleo_solar#cite_note-Kart263-2\">2<\/a><\/sup>\u200b&#8221;<\/p>\n<\/blockquote>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">El calor y la presi\u00f3n que reinan en el centro de las estrellas rompen la estructura at\u00f3mica y permiten que los n\u00facleos at\u00f3micos empiecen a empaquetarse unos junto a otros. Las densidades en el centro del Sol son mucho m\u00e1s altas que la del osmio, pero como los n\u00facleos at\u00f3micos se mueven de un lado a otros sin impedimento alguno, el material sigue siendo un gas.\u00a0 Hay estrellas que se componen casi por entero de tales \u00e1tomos destrozados.\u00a0 La compa\u00f1era de la estrella Sirio es una &#8220;<a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>&#8221; no mayor que el planeta Urano, y sin embargo tiene una masa parecida a la del Sol.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos104\/fisica-nuclear\/img4.png\" alt=\"F\u00edsica nuclear - Monografias.com\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Los n\u00facleos at\u00f3micos se componen de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. Ya hemos dicho antes que todos los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> tienen carga el\u00e9ctrica positiva y se repelen entre s\u00ed, de modo que en un lugar dado no se pueden reunir m\u00e1s de un centenar de ellos. Los <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, por el contrario, no tienen carga el\u00e9ctrica y en condiciones adecuadas pueden estar juntos y empaquetados un enorme n\u00famero de ellos para formar una &#8220;estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>&#8221;. Los <a href=\"#\" onclick=\"referencia('pulsar',event); return false;\">p\u00falsares<\/a>, seg\u00fan se cree, son estrellas de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> en r\u00e1pida rotaci\u00f3n.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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\" alt=\"Astrof\u00edsicos descubren una de las estrellas de neutrones m\u00e1s densa ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcT3pvs1-JuZm23FYkPteASCOwpZM_fPC6gekw&amp;usqp=CAU\" alt=\"Cient\u00edficos detectan la estrella de neutrones m\u00e1s gigantesca del ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Estas estrellas se forman cuando las estrellas de 2 &#8211; 3 masas solares, agotado el combustible nuclear, no pueden continuar fusionando el hidr\u00f3geno en helio, el helio en ox\u00edgeno, el oxigeno en carbono, etc, y explotan en supernovas. Las capas exteriores se volatilizan y son expulsados al espacio; el resto de la estrella (su mayor parte), al quedar a merced de la fuerza gravitatoria, es literalmente aplastada bajo su propio peso hasta tal punto que los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> se funden con los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y se forman <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que se comprimen de manera incre\u00edble hasta que se degeneran y emiten una fuerza que contrarresta la gravedad, qued\u00e1ndose estabilizada como estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSasOnTJa-8oRxYaoiEddGaGc-pkNvECIu4rg&amp;usqp=CAU\" alt=\"P\u00falsar - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Si el Sol se convirtiera en una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>, toda su masa quedar\u00eda concentrada en una pelota cuyo di\u00e1metro ser\u00eda de 1\/100.000 del actual, y su volumen (1\/100.000)<sup>3<\/sup>, o lo que es lo mismo 1\/1.000.000.000.000.000 (una milmillon\u00e9sima) del actual. Su densidad ser\u00eda, por tanto, 1.000.000.000.000.000 (mil billones) de veces superior a la que tiene ahora.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">La densidad global del Sol hoy d\u00eda es de 1&#8217;4 gramos\/cm<sup>3<\/sup>. Una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> a partir del Sol tendr\u00eda una densidad que se reflejar\u00eda mediante 1.400.000.000.000.000 gramos por cm<sup>3<\/sup>. Es decir, un cent\u00edmetro c\u00fabico de una estrella de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> puede llegar a pesar 1.400.000.000 (mil cuatrocientos millones de toneladas). \u00a1Qu\u00e9 barbaridad!<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Seg\u00fan Stephen Hawking, los agujeros negros no son tal y como los ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSqgWTCELMb3Xe5TSzavLHCiSMX1J3H66OxAQ&amp;usqp=CAU\" alt=\"Los mayores agujeros negros del universo | Astronom\u00eda\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Objetos como estos pueblan el universo, e incluso m\u00e1s sorprendentes todav\u00eda, como es el caso de los <a href=\"#\" onclick=\"referencia('agujero negro',event); return false;\">agujeros negros<\/a> explicado en p\u00e1ginas anteriores de este mismo trabajo.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Cuando hablamos de las cosas del universo estamos hablando de cosas muy grandes. Cualquiera se podr\u00eda preguntar, por ejemplo: \u00bfhasta cu\u00e1ndo podr\u00e1 mantener el Sol la vida en la Tierra?<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Est\u00e1 claro que podr\u00e1 hacerlo mientras radie energ\u00eda y nos envie luz y calor que la haga posible tal como la conocemos.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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\" alt=\"Radiaci\u00f3n Solar en Colombia - HG Ingenier\u00eda y Construcciones S.A.S\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Como ya explicamos antes, la radiaci\u00f3n del Sol proviene de la fusi\u00f3n del hidr\u00f3geno en helio. Para producir la radiaci\u00f3n vertida por el sol se necesita una cantidad ingente de fusi\u00f3n: cada segundo tienen que fusionarse 654.600.000 toneladas de hidr\u00f3geno en 650.000.000 toneladas de helio\u00a0 (las 4.600.000 toneladas restantes se convierten en energ\u00eda de radiaci\u00f3n y las pierde el Sol para siempre. La \u00ednfima porci\u00f3n de esta energ\u00eda que incide sobre la Tierra basta para mantener toda la vida en nuestro planeta).<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Nadie dir\u00eda que con este consumo tan alto de hidr\u00f3geno por segundo, el Sol pudiera durar mucho tiempo, pero es que ese c\u00e1lculo no tiene encuenta el enorme tama\u00f1o del Sol. Su masa totaliza 2.200.000.000.000.000.000.000.000.000 (m\u00e1s de dos mil cuatrillones) de toneladas. Un 53% de esta masa es hidr\u00f3geno, lo cual significa que el Sol contiene en la actualidad una cantidad de 1.166.000.000.000.000.000.0000.0000.000 toneladas.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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\" alt=\"De qu\u00e9 est\u00e1 hecho el Sol? - Bior\u00edgenes\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Para completar datos dir\u00e9 que el resto de la masa del Sol es casi todo helio. Menos del 0&#8217;1 por 100 de su masa est\u00e1 constituido por \u00e1tomos m\u00e1s complicados que el helio. El helio es m\u00e1s compacto que el hidr\u00f3geno. En condiciones id\u00e9nticas, un n\u00famero dado de \u00e1tomos de helio tiene una masa cuatro veces mayor el mismo n\u00famero de \u00e1tomos de hidr\u00f3geno. O dicho de otra manera: una masa dada de helio ocupa menos espacio que la misma masa de hidr\u00f3geno. En funci\u00f3n del volumen &#8211; el espacio ocupado -, el Sol es hidr\u00f3geno en un 80 por ciento.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Si suponemos que el Sol fue en origen todo hidr\u00f3geno, que siempre ha convertido hidr\u00f3geno en helio al ritmo dicho de 654 millones de toneladas\u00a0 por segundo y que lo seguir\u00e1 haciendo hasta el final, se calcula que ha estado radiando desde hace unos 4.000 millones de a\u00f1os y que seguir\u00e1 haci\u00e9ndolo durante otros cinco mil millones de a\u00f1os m\u00e1s.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" 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\" alt=\"Astr\u00f3nomos identifican una verdadera reliquia estelar\" \/><\/p>\n<h1><\/h1>\n<div id=\"rso\" data-async-context=\"query:Estrella%20de%20segunda%20generaci%C3%B3n\">\n<div lang=\"es-ES\" data-hveid=\"CAsQAA\" data-ved=\"2ahUKEwjqx6rCxI3rAhUQCWMBHcqlC6QQjDYoAHoECAsQAA\">\n<div>\n<div>\n<div>\n<h2><\/h2>\n<div>\n<div lang=\"es-ES\" data-md=\"61\">\n<blockquote>\n<div style=\"text-align: justify;\" data-attrid=\"wa:\/description\" data-hveid=\"CAsQAQ\">&#8220;La\u00a0<strong>segunda generaci\u00f3n<\/strong>\u00a0de\u00a0<strong>estrellas<\/strong>\u00a0incluye materiales del <a href=\"#\" onclick=\"referencia('big bang',event); return false;\">Big Bang<\/a> y de los procesos de combusti\u00f3n de la primera\u00a0<strong>generaci\u00f3n<\/strong>\u00a0de\u00a0<strong>estrellas<\/strong>. &#8230; El contenido en &#8220;metales&#8221; (los astr\u00f3nomos se refieren como metales a todos los elementos m\u00e1s pesados que el helio) crece desde una\u00a0<strong>generaci\u00f3n<\/strong>\u00a0a la siguiente.&#8221;<\/div>\n<\/blockquote>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<\/div>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Pero las cosas no son tan simples. El Sol es una estrella de segunda generaci\u00f3n, constituida a partir de gas y polvo c\u00f3smico desperdigado por estrellas que se hab\u00edan quemado y explotado miles de millones de a\u00f1os atr\u00e1s.\u00a0 As\u00ed pues, la materia prima del Sol conten\u00eda ya mucho helio desde el principio, lo que nos lleva a pensar que el final puede estar algo m\u00e1s cercano.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Por otra parte, el Sol no continuar\u00e1 radiando exactamente al mismo ritmo que ahora. El hidr\u00f3geno y el helio no est\u00e1n perfectamente entremezclados. El helio est\u00e1 concentrado en el n\u00facleo central y la reacci\u00f3n de fusi\u00f3n se produce en la superficie del n\u00facleo.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\"><img decoding=\"async\" src=\"https:\/\/pbs.twimg.com\/media\/DhAfrptWsAIse-9.jpg\" alt=\"Belxab on Twitter: &quot;El n\u00facleo del Sol es donde se producen las ...\" \/><\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">A medida que el Sol siga radiando, ir\u00e1 adquiriendo una masa cada vez mayor ese n\u00facleo de helio y la temperatura en el centro aumentar\u00e1. En \u00faltima instancia, la temperatura sube lo suficiente como para transformar los \u00e1tomos de helio en \u00e1tomos m\u00e1s complicados. Hasta entonces el Sol radiar\u00e1 m\u00e1s o menos como ahora, pero una vez que comience la fusi\u00f3n del helio, empezar\u00e1 a expandirse y a convertirse poco a poco en una gigante roja. El calor se har\u00e1 insoportable en la Tierra, los oc\u00e9anos se evaporar\u00e1n y el planeta dejar\u00e1 de albergar vida en la forma que la conocemos.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">La esfera del Sol, antes de explotar para convertirse en una <a href=\"#\" onclick=\"referencia('enana blanca',event); return false;\">enana blanca<\/a>, aumentar\u00e1 engullendo a Mercurio y a Venus y quedar\u00e1 cerca del planeta Tierra, que para entonces ser\u00e1 un planeta yermo.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: justify; mso-para-margin-top: 1.5gd; mso-char-indent-count: 2.0; mso-line-height-rule: exactly; mso-outline-level: 1; mso-para-margin-right: 0cm; mso-para-margin-bottom: 7.0pt; mso-para-margin-left: 0cm;\">Los astr\u00f3nomos estiman que el Sol entrar\u00e1 en esta nueva fase en unos 5 \u00f3 6 mil millones de a\u00f1os. As\u00ed que el tiempo que nos queda por delante es como para no alarmarse todav\u00eda. Sin embargo, el no pensar en ello&#8230; no parece conveniente.<\/p>\n<p style=\"margin: 18pt 0cm 7pt; text-indent: 24pt; line-height: 15pt; text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F08%2F09%2Fla-materia-interestelar%2F&amp;title=La+materia+interestelar' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2020%2F08%2F09%2Fla-materia-interestelar%2F&amp;title=La+materia+interestelar' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>Todos sabemos que un prot\u00f3n, cuando se encuentra con un antiprot\u00f3n (materia con antimateria) ambos se destruyen. Una vez destruidos todos los pares materia antimateria, qued\u00f3 el sobrante de part\u00edculas positivas que es la materia de nuestro universo. De esa manera se formaron, con esas part\u00edculas positivas y los electrones (hadrones y leptones), se originaron [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1503"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=1503"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1503\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1503"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1503"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1503"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}