{"id":27868,"date":"2022-04-22T06:48:48","date_gmt":"2022-04-22T05:48:48","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27868"},"modified":"2022-04-22T06:48:48","modified_gmt":"2022-04-22T05:48:48","slug":"conociendo-la-materia-ii-3","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/04\/22\/conociendo-la-materia-ii-3\/","title":{"rendered":"Conociendo la materia II"},"content":{"rendered":"<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"U\u017eivatel D\u00e1nae na Twitteru: \u201e\u00bfQu\u00e9 son los is\u00f3topos estables? Son \u00e1tomos de  un mismo elemento qu\u00edmico (= n\u00famero de protones), pero diferente masa  at\u00f3mica (\u2260 n\u00famero de neutrones). Uno de los elementos\" \/><img decoding=\"async\" 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\" alt=\"Is\u00f3topos Estables\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Un is\u00f3topo estable es un nucleido que no es radiactivo (a diferencia de los radionucleidos), por lo que no experimenta de forma espont\u00e1nea decaimiento radiactivo. Un elemento qu\u00edmico tiene uno o varios is\u00f3topos, de los cuales todos, algunos o ninguno, pueden ser estables. Los is\u00f3topos que no son estables (radiois\u00f3topos), a diferencia de los estables, se desintegran para dar lugar a otros nucleidos emitiendo part\u00edculas o radiaci\u00f3n electromagn\u00e9tica.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Radiactividad 2\" \/><img decoding=\"async\" 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\" alt=\"Is\u00f3topo estable - Wikipedia, la enciclopedia libre\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">Se conocen 2.500 nucleidos, de los cuales son estables menos de 300. La representaci\u00f3n del n\u00famero de <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> (N) frente al n\u00famero de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> (n\u00famero at\u00f3mico, Z) indic\u00e1ndose los is\u00f3topos estables se denomina carta de Sagre\u2018. Un ejemplo que podemos pomer es que el Tecnecio no tiene ning\u00fan is\u00f3topo estable, mientras que el esta\u00f1o tiene diez is\u00f3topos estables.<\/p>\n<\/blockquote>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"El espectr\u00f3grafo de masas de Aston \u2022 Quimicafacil.net\" \/><img decoding=\"async\" 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\" alt=\"Biografia de Francis William Aston\" \/><\/p>\n<p>Francis William Aston y el esquema de su invento<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/quimicafacil.net\/wp-content\/uploads\/2020\/10\/Espectrografo-de-masas-3.jpg.webp\" alt=\"Reproducci\u00f3n del primer espectr\u00f3grafo de masas hecho por Francis W. Aston\" width=\"225\" height=\"243\" data-attachment-id=\"6336\" data-permalink=\"https:\/\/quimicafacil.net\/infografias\/material-de-laboratorio\/el-espectrografo-de-masas-de-aston\/attachment\/espectrografo-de-masas-3\/\" data-orig-file=\"https:\/\/quimicafacil.net\/wp-content\/uploads\/2020\/10\/Espectrografo-de-masas-3.jpg\" data-orig-size=\"300,324\" data-comments-opened=\"0\" data-image-meta=\"{&quot;aperture&quot;:&quot;0&quot;,&quot;credit&quot;:&quot;&quot;,&quot;camera&quot;:&quot;&quot;,&quot;caption&quot;:&quot;&quot;,&quot;created_timestamp&quot;:&quot;0&quot;,&quot;copyright&quot;:&quot;&quot;,&quot;focal_length&quot;:&quot;0&quot;,&quot;iso&quot;:&quot;0&quot;,&quot;shutter_speed&quot;:&quot;0&quot;,&quot;title&quot;:&quot;&quot;,&quot;orientation&quot;:&quot;0&quot;}\" data-image-title=\"Espectrografo de masas 3\" data-image-description=\"\" data-image-caption=\"Reproducci\u00f3n del primer espectr\u00f3grafo de masas hecho por Francis W. Aston\n\n\" data-medium-file=\"https:\/\/quimicafacil.net\/wp-content\/uploads\/2020\/10\/Espectrografo-de-masas-3-278x300.jpg\" data-large-file=\"https:\/\/quimicafacil.net\/wp-content\/uploads\/2020\/10\/Espectrografo-de-masas-3.jpg\" \/><\/p>\n<p style=\"text-align: justify;\"><figcaption>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Reproducci\u00f3n del primer espectr\u00f3grafo de masas hecho por Francis W. Aston<\/figcaption>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Mediante un dispositivo inventado por cierto ayudante de J.J. Thomson, llamado Francis William Aston, se demostr\u00f3 la existencia de los is\u00f3topos estables. En 1.919, Thomson, empleando la versi\u00f3n primitiva de aquel artilugio, demostr\u00f3 que el ne\u00f3n estaba constituido por dos variedades de \u00e1tomos: una cuyo n\u00famero de masa era 20, y otra, 22.\u00a0 El ne\u00f3n 20 era el is\u00f3topo com\u00fan; el ne\u00f3n 22 lo acompa\u00f1aba en la proporci\u00f3n de un \u00e1tomo por cada diez.\u00a0 (Mas tarde se descubri\u00f3 un tercer is\u00f3topo, el ne\u00f3n 21, cuyo porcentaje en el ne\u00f3n atmosf\u00e9rico era de un \u00e1tomo por cada 400.)<\/p>\n<p style=\"text-align: justify;\">Entonces fue posible, al fin, razonar el peso at\u00f3mico fraccionario de los elementos.\u00a0 El peso at\u00f3mico del ne\u00f3n (20, 183) representaba el peso conjunto de los tres is\u00f3topos, de pesos diferentes, que integraban, el elemento en su estado natural.\u00a0 Cada \u00e1tomo individual ten\u00eda un n\u00famero m\u00e1sico entero, pero el promedio de sus masas \u2013el peso at\u00f3mico- era un n\u00famero fraccionario.<\/p>\n<p style=\"text-align: justify;\">\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 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Peso at\u00f3mico en u.m.a y en gramos - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Aston procedi\u00f3 a mostrar que varios elementos estables comunes eran, en realidad, mezclas de is\u00f3topos.\u00a0 Descubri\u00f3 que el cloro, con un peso at\u00f3mico fraccionario de 35\u2019453, estaba constituido por el cloro 35 y el cloro 37, en la \u201cproporci\u00f3n\u201d de cuatro a uno.\u00a0 En 1.922 se le otorg\u00f3 el premio N\u00f3bel de Qu\u00edmica.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSY_Wi6JILZpD_VqeyGIrqiTH1icxn3Nw33EUtVUkupqmHwB-8pQ1ozSmUjRmkvnRS4AMs&amp;usqp=CAU\" alt=\"Argentina analiza la oferta de Rusia para el desarrollo de la miner\u00eda de  uranio \u2013 Sector Minero\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es el uranio, fabricaci\u00f3n, uso y mucho m\u00e1s, en una nueva publicaci\u00f3n -  Foro Nuclear\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">El Uranio 235 es combustible nuclear, el uranio 238 no lo es. Sin embargo, si ponemos uranio 238 en la base de un reactor generador y lo bombardeamos con <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> lentos del uranio 235, el resultado ser\u00e1 que se convierte en Plutonio 239 que s\u00ed es v\u00e1lido como combustible nuclear. El Uranio 235 solo supone el 7 por mil del Uranio de la Tierra, el resto es uranio 238.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">En el discurso pronunciado al recibir el premio, Aston predijo la posibilidad de aprovechar la energ\u00eda almacenada en el n\u00facleo at\u00f3mico, vislumbrando ya las futuras y nefastas bombas y centrales nucleares.\u00a0 All\u00e1 por 1.935, el f\u00edsico canadiense Arthur Jeffrey Dempster emple\u00f3 el instrumento de Aston para avanzar sensiblemente en esa direcci\u00f3n.\u00a0 Demostr\u00f3 que, si bien 993 de cada 1.000 \u00e1tomos de uranio grande uranio 238 (no v\u00e1lido para combustible nuclear), los siete restantes eran uranio 235 (buen combustible nuclear).\u00a0 Y, muy pronto se har\u00eda evidente el profundo significado de tal descubrimiento.<\/p>\n<p style=\"text-align: justify;\">As\u00ed, despu\u00e9s de esta siguiendo huellas falsas durante un siglo, se reivindic\u00f3 definitivamente la teor\u00eda de Prout.\u00a0 Los elementes estaban constituidos por bloques estructurales uniformes; si no \u00e1tomos de hidr\u00f3geno, s\u00ed, por lo menos, unidades con masa de hidr\u00f3geno.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRZkruHGbXvMbOVnFP90ldnY6UP9fCJQrosOw&amp;usqp=CAU\" alt=\"Experimento de Rutherford com part\u00edculas alfa - PrePara ENEM\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRPAcw7YMFn1-e1Fqy3HQoPE32zaYcYPQXq5w&amp;usqp=CAU\" alt=\"El experimento de la l\u00e1mina de oro de Rutherford | Qu\u00edmica | Khan Academy  en Espa\u00f1ol - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">Ha pasado mucho tiempo desde que Rutherford identificara la primera part\u00edcula nuclear (la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>).\u00a0 El camino ha sido largo y muy duro, con muchos intentos fallidos antes de ir consiguiendo los triunfos (los \u00fanicos que suenan), y muchos han sido los nombres que contribuyeron para conseguir llegar al conocimiento del \u00e1tomo y del n\u00facleo actual: Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> circulando alrededor del n\u00facleo, en sus distintos niveles, con un n\u00facleo compuesto de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que, a su vez, son constituidos por los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a> all\u00ed confinados por los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>, las part\u00edculas mediadoras de la fuerza nuclear fuente.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Historia de la f\u00edsica de part\u00edculas\" \/><\/p>\n<p style=\"text-align: justify;\">Pero \u00bfQu\u00e9 habr\u00e1 m\u00e1s all\u00e1 de los <a href=\"#\" onclick=\"referencia('quarks',event); return false;\">quarks<\/a>?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTrDtNvE3KUmQDqkVwvwBZq4EYFKd-K0nmayl-3FTyKz9jS1hMnbj2ftdTYoMCsgq2GBn8&amp;usqp=CAU\" alt=\"Teor\u00eda de las cuerdas - Tachas 310 - Es Lo Cotidiano\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfLas supercuerdas vibrantes?<\/p>\n<p style=\"text-align: justify;\">\u00a1Alg\u00fan d\u00eda se sabr\u00e1!<\/p>\n<p style=\"text-align: justify;\">Part\u00edculas<\/p>\n<p style=\"text-align: justify;\">\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQ4iRfGDK-xVujHBFq2xGi1AsDV43aTUT2GCyVyWuXvrwbOIp9ihPRTVMGZB4kopP5Ctmg&amp;usqp=CAU\" alt=\"Tres part\u00edculas c\u00f3smicas de energ\u00eda extrema pueden compartir origen\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTrIiWHhXZ1rkUrtQDb07PCpyDlG_5rPffdqg&amp;usqp=CAU\" alt=\"GLOBO SONDA MIR | cataovni (ovnis internacionales)\" \/><img decoding=\"async\" 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ay3z3cnQkbjUtpDSsyVXLGebm33V3+\/4UjJV3EjXKNyjKPZv99Ky1MFpfOprjNXlXTT9xUGHMjKi73ZVHexsPjWj5SyB8TKF82MiJP5YgIxb8J8aseTaATiQ7okklP\/tqcv8AUVrLIJ1OpOpPMnfUpZsXsvyRtDuyvkq7jcXnjhiVSqxK19b55HN3c+wKB2ClZaMtaOCbTfQlOitkoyVZy0ZaqgNDYjrIr4OQgLKQ0THdHONEPYr6IfZWVLCyMUYFWUkMDvBGhBpmStnaSfSIxih+0XLHiBzO6Ob7w6p7VrBrw530f5LXmXqjz2SjJW\/gtkxvC0rSSArn6ixKwOQxDRjIt9ZU4c6o4vDRpl6OQS3UFrIyZG9Xrb+8Vqmm6JZnZKMlWMlTlqqJK+SoyVZy0ZaKA5yUVYtRRQDcNhXkYqg5kk6Ko5seAqzLiEjBjhNydHltYtzWP1V95rrFYkEdHGMkfEek5HpSHj3bhVLJWtVsYZXLV7cfuLtRTMlTlpZTQVai1MyUZKMoEJIyhgpIDDKwHFbg2PZdQfZUwC129UX9p3VOSmMtlA56n8qyxFpXJvgum5cK\/crUWpuSoyVplMbs0cIOjwk0nGV44V7heV\/+1ayq2dprkhw0X8DSt3yt1fBVHjWVkrHBVpy5b\/4VN01HhDMNhQ++SOMf5hce5EY1ox+T4kNo8ZhHJ4GR0b2CRBeqeAwgkcqTlAV3YgZjljUscq3FzpzFaKeTkjnqMuX\/ADMyMFJcKzpY5bmNha5OndVy3q6Eux3L5FY9dRBnHNHjYHu6wJ8KVg\/JDGyPk+jsnNpOog+9x9l6tYDBYyAkQz9GQASiyNbMy51QrlylioJ5aakVtyYjaciNGcXHmDLqnUNryqSZFUWGaIi1jfsG\/NufKLSXDPD7RwDwSPFJbOhs2W5XcDoSBca8qZsrGiKS7DNGwKSr60baMO8bx2ijG4iWRryu8jC4u7FiNdwJ4XqtkrVwzRqRmpU7Rex6y4eTo1kfKFPRMrEBopdbrY7m49o7KzbVuYVOnhMJ\/axBnh5sm+SL2asPaKx8tRhW7i91v68FT5WzF0UzJRkrbKZi6KbkqMlGUDq1FNyVFGUAYVFqaRrUZa0yhQu1FqZai1GUKF2otTMtFqKFRyq3NS51+HsrtRx8K7w+GZ82W3VRnNzbqpqazSuTfGh0SWXDUedfboV7VKJc1pQ7GlfpMoX7ONJG6wHVkVGW195s4PiN++iBp3\/ClKWlReuwsLDt29lq\/Ydj0FomAteP3qzA1TtV+UXhjPqu6\/iAYfnTsRsrKAVYvn6MxdXWQOpZjv0KkBSNdTVqKgkjCLc7b3tmbG7KwZWKsDcEEgg8wRupn0uW1ukktcnz23t5x37zxNQ0ZFrgi4DC\/FTuI7DUZaeVMo7OMltbpJLWK2ztbKTcra+4nhQmNlFrSyCxLCzsLM17tv3m517TXGWjLRkQai7VFqblqMtPKTREErRsrobMpDKeRGorQ2vApy4iMWjlvcfu5R56d3pDsNUMtaOypVOaCQ2jlsL\/ALuQeZJ46HsJrHFi41NdN\/VGkdVTMsiotVjEYdo3aNxZlJDDtFcZa2WqtE0KtQRTctRlp5SaOrUU3LRRQ6NXZcuGCqJVS4MuYsrHMCYiL9uUSqttx76fgnwaxosnRs4U5jlY3693ucupKaJyN91eeNFQ8O+rLUjdm+htKNwi6NR1LqMxlI1084RkX5leNZGMEfSHo\/M6uW+u9QSLnk1x7KTRTjDL1E3YUUWrpRrVSklFtjhByklyQ3AVb2diljMhYZs0ToAb2OewsbEEC19Qd9qqkVFqiEajT9y8Sacm+my7IfisU0jZrBSVRCFuAQiqouCTwRfCkMa6AqQlKKTlpstC5eWCXV6+w+HWGQeq0b\/FT\/3CpwOLKSRMxLLGbqN9tSxAF+J30zAx36RfWjbxUhh8K6w2FU+cD22v\/fA1cmq1OXDi8zXrZTxE2fL1VXKioAubzV0W+Yk7qVatB8NGSwjkHV35mQd4UEgtbmKdsvERxpMrlQ7BMhIzDQSXsVVtDmXlfnUqaS8prlfUybUWr0AfA9a0bbwVzF9RYG2nAEsp1FwFI40yKbAAqejOnRE36RgbPd1K7t2\/W3K+tLxX9LDL6nm7UZaa66m1rXNrXtbsvrbvrnLWpNHGWjLXeWi1AUaWJ+3hEm+WEBZebR7kk7x5p9hrKy1cwGKMUge1xqGXgyNoynvH5V1tLCCN+qbxsA8bc0bdftG49ornh5J5Oj1X+0W1mV\/co2oy13ai1dBFHdqK7tRQIQy0AUxwBfUVYTBswcqL5bXtY3BBNxY9h0qcyLylPLU5a7tU9GeVO0KjhRU2rsxnkfCmRYdm3C9Z4jTaj7m+F5YuXsu4gLQq1d+iNbUZeWbTMfVF95qZYZB1ejNyNOqb6WvYW5ce2ieIoxbJw4ZpJfz1KYX++yoVxmCi3aeFhqe\/QGrU+KLRRx51bKzHLcZk3rlYXtqetqOHtKeiBW9rXOvEWFuN95Pw7amDqNDm7m2auxU6t2sbt1TubLqpupOoN947b1OMw4VJGAuoXqlg2nbmKgE3IHtqlHtd41VVkVUW\/VUo7NcknNvtoewd5q1tHa7gvGANGFmY7spDCwFuzfeodv7ma0n3X4KzYdkDIZEABK6ypYX33VyLXtcW7anCYUy2VZM4UEEqLovLrnqm4Ho++ohxUknWkWK2v2kyy9H\/ACko2W55Wp0W25GASNAzcMgZEtrbo0Wz7t5Zhu3Coc3ehrROI2XuyqQbcT1SbDmOd99qzTC2bJlYtxCi9u8jQe016mEsUDTOqm1yE0Cjk0jMwPaRbv41jbR2zHqsS5\/4iWC+wXBb+9auOJLYTgik+HKjVlvxANyPbbKfYTvruDCdIhZCxtuutge5idT3XrkpCoBkleRjr0cVgo4lWY3uOB80\/GpxO25G0jREFrCwzEDhb0R3WNVnbFkQsYdrHQ6bxbcOZO4DvNMwWFEjFekUWFzz+6D51ZM8jMeu9z2nd3DhS+kH9j50OcmPIj0uJwuGXQSm4uGub6jTcBpRh2VwkLMpQMWVjvUtYFBusGPZvtXn45T6N\/dbw15cq0YtrTRjNGwjYgoWREVitweC2ve2tr2FY4snp11RphwTvsz130TCxxlmfogJFdM7XUPGbWGcAkENqLnzRavP4rAIIzIrtJdQ18uQMTKyPZWsbAAG3aDuIrNixQk6kxLbyshuXQnfcnVlPEVGKiZSBJrYAId4KakZDy1NWlJapmEZW6ktfyHSH1T4iii\/aaKvPIrKuDJjxL+bmOUE2FzYX32FPxGJaSwkdm0sLnq24AgWFU2kHIe\/50dLpbeK418RE28Nml9TTdGsgjzI2XLkZGch2KoejUl7EggaVycJMxC2mYiwCFZCRqVAynXzgRa28GrWE8p5UVIyI3SMIERw+VShc5rBhqRIQeG7QEXrTPlNIVBMYLM8kj6MEZHUp0a2OYIM0hvfQvodKpY96aCcDDSGRAXZJFVSQSVcDMNMuul76W36GrJ2RiFdVCEs2bRHViCoDMrhCejYAgkNY61a2rtiSaLo2VQGcSAgNcWJsFzMQB3b7a3NyecNtmfpQ0cEJkkPWCpKGldnjYMTmuOuimykLcm41NEZSbci56RUfcoLg5WseikbMLr1GJYC1yNNRu8RTjs6QAL0TEkm6hCWuFDHqWzWCsDe1ta0cP5Q4pmQGNLr6QVszZZI3tfNuzRAWFhqfZ0fKTEAhWjQ6lbESXYr0fFXuSDEp0PAg3GlGaUpbbAvLFvnQx44JSVtHIcylktG3WUb2XTUa7xXAa++\/wDfOtiPynmUqQkZyixBD2eyxqCwz2PViUWFl0va+tYJbUm1rm9raezsrZN9TIbYDkfh\/v2VqYrEsCrg2zRxm4C3vlCkXIPFayDKRwHh+tX5pc0UTEfvEPZla49zVaejMp6Ti+6E4iRpDmYsx3BmJJ9lzp7KWLjgb891u6uwez31ywfgtu3f4UjUiQ31Y37WN\/jSjKo3a+ylSK3Ej4nx3CpRAd5v3UrQEviCdwHxrgM7cTbwpqIDvIA8PjvrsRi\/dTsBaYYc\/AVZweEDyJHoM7ol+Wdgt7X1te9MjSmwuEdHyZsjq9r2vlYHQjdupNgd\/Vqjoy0oRXaZSxViF6IgXsuYm5PAaVSdgBa99WsbaEA2zWOo3Xq3iNoSyCzsXGYsA1tCd9tNN3576rOL24frWbu1Zrh\/4SfoVjJbQ6cqt4bGhR0cnWiP4lJ9KM8+zcaWIidDYjh2d3GoeAHTW3wrVS4MJRUlTND6NB\/6n\/4noqj0HafH9KKeYz8J\/UYbMe7xoBP9mrpwDjXo2t3Gk5RxA9o\/LSvEzo76FK5\/sj5V6zCeWMihEEKlhH0WYvrbqAHzbZeoLjUm56263mtOAHh8mp0AADPppoNOLac++hzVFxjmkkzfPlhZ7mAMFCAfauBeMjKyjcq6eYBxJud1ThvLWRWBMeaxFvtSCAOhsoIGi3h1W1j0je3zoVfW9wFMiQE2zHxXhvPm8qedrqLLmlotzfm8qpBFHGseUhVFxIb5RJE5G7c\/REW3Wc91SvlrJdD0SdVmJtIdQQ4AUEEJo+pscxAOnDBcqSTcdmo3dmnKueryH4vlahYkuQnGObTYMRjczu+VFzMzWBbTMSbAk30vxqFxQ5DxNBI5gfeapzkbnXxJ3+yrWNPkjIuA+koeAt2MflV+OZGw7aHqSrzP7RSPioqgyHeX9uvxy1ZwVjHOua56MPvP\/DdTxHImtYY87qzHGglFPhopviHv1FQKN5JkJsN97WC7xzrtZMwIkSwa4OUsTqDcAsNCBfU37hak37fH\/auHY9\/cT8qy8eT6muRFuPo03CR1J9MKTcACwIAHAaD86Y8sY3JYfyW7t1UA393NSHI4geJojjyjsxuCZc+kpy8F3+\/41IxAPBh9w\/lVK7DeT7\/nVhMLK+5HPiB4mm\/i5C8JDhOvNtP4efeK5Wc+q3sAPPu7K4OzJvUf8X61A2ZMfQk\/ER8TUv4qXIeEhpnPqv7gf0rqSVgdFY6LxtvHgaUNjynXI\/8A1T8M9Nm2TJIxYKbECx6Qi4tb1qXzTu7NY4aWG+6EtK99FY971JeTjG\/4gb119Qy8j\/1W\/wBVLbYEnqE90h\/1U\/m3yZeGix0z\/u399RSvqST9034z\/qqaPm3yHho9u2zJRrk\/qX50p9lyNviv3gH416qivM2NDyX1ASf2Cf0fOuG8mCd8S232DAC\/PRq9hRTtlKTV0eP\/APCo\/cj8f\/6pcXk4DIyLGoyqM\/XPpblvc8Bfwr2lcRxKubKLZmzN2mwF9ewCnmfI4SUbfU8g3kYDu6v3yfiDVeTyMYbix7mQ\/G1e6qaeeXJB86fyZymzGS\/8o\/W9dr5Mg+jKfZ+lfQqKM8uQPnz7AjUAOsgPaSL\/AJU\/AbLjRtFJzKym5JuGGor3JpU8IYbyLX0BsD3gb6vDm1JNvqRiq4Neh4oYGL92n4RU\/QYv3afhFeoTZURANm1APnc6Z9UxeqfxN86zlabRUXaT5PMps9X0Ean7qj37qdHss30jQdpyD41vNseI8GHt+ddx7MiX0L\/zEn9Km2UZA2W\/rJflckj8INMGyiN+duxVA97kfCt1ECiygKOQFq5edBvdR3kUCME7OfhHJ+NKldlycY2\/GgrWfaMS+mD3XPwqu+2o+CsfAfnQBQxGzmWNmKkWUnz1NrC\/AVzh9jyZFPV1UHeeI7qZj9rF43RUAzKV3666cq4fashAAIUAAaDl2ndQa35K9Rn1PJzXxPyrj6olvay9+Yf70gSyvuZ27ia7XASHW3idapRb2RlZa+ppP4fH9KKj6NP6x\/GaKfhy4C0Ol2tIu+MDvvSvrxv3a+Jq60grhQm\/It+4Vo8HXRisrjbT\/ux4mp+vDxjH4v0q2HFcsEbQgHvFPwPULK\/15\/l\/1fpSm22\/qL76c2z4zwI7jS22YnBiPA1PgSDMQu234op7iRTV25zj\/q\/Sqr7LbgwPfcfOlNs6QcAe4\/OoeHJdB2jQ+vB+7P4h8qn67T1G8RWWcDJ6nvHzoGCk9Q+750skuANX67T1H\/p+dR9dp6j\/ANPzrN+rpPVHiKPq6TkPEU8suAdGmm1UUBSrbha1tx1HGmDbEf8AH+H5Gsx8A5ta1wADry3VyuzZOOUe39K0xcOWZut9fuY4L8iXGhcn22dyJ7W+Qqo+1JT6Vu4CnJsr1m8B86Z9WJ6ze75VKwZmuZGS7ljckk8zrUWrYGzI+beI+VdjARj0Se8mn4MgzIxUQk2AJPZVlNnyHhbvNbCKFFlUDuFDOBvIHeRVrA9xORRi2YPSa\/YN3jVtcNGNyL4X+NKfHRrqZE\/EKrttqAemT3Ka3hgy6R\/Qhzit2adxUFq89ivKDhGlu1vkKypcfK2pkf2EgeA0rsw\/g8SW+hlLHittT3N6K8R9Ik9d\/wATfOprT5CX1EfMrg9WamiivOOwiiiigAqaKKAIvUhzzoooAYr1PSdlFFWSR0nZQJOyiikAZtfCjPRRVz6dkYYOz7s4cufNYL3rf8xWDj9ozobdIPYgHxvU0V0\/DxTexWJscwSTv\/x2G\/gKups+QjXEScN2n50UVrN0ZwVgNlqfOkkbvc1P1NDxVj3saKK4\/Fnya5IjotnxDdGvtF\/jQcJGd8aafwj5UUVi8WfJpkicS7Oh\/dj2afClfU0PJvxGiirWPickShHg7+p4uTfiNRRRT+YxPqDwocH\/2Q==\" alt=\"Rayos c\u00f3smicos y meteorolog\u00eda\" \/><img decoding=\"async\" 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FQ22l+UADnDJstMxHa5ijMFKCS2u28N8emSFTZipSVgFRYOPN6amzRXSlJ72cKJYhLEABZsTv0jRSs0ZyHYAju70h36FXsNLkDMpAGruod4AVvoW2ju\/gThATNQVOGUDoxavrzim+HOFOyiK7n7+2jvuFYcpC1AUQk12J7oHu\/lGmGKo2zPkyW9HbY2XLWHoCNiwuRpsdY5Y8IXmUaFtLKHVJ05iLTBpmZpyQ5KJmdI\/MFCqfNn8obw60gpJGaWfCTdD89UvRtIljk4OytxTKqXhsrAjL1DP62gzpQHudossfJKVMgpqCQlVi35fLSKKc41BfYuI1Qyc0VSjxIzFlRqaQzLlHKDYGjwvKlOcx8IvzhvEYkWAsAAnnBOXpEYoiqVLRW5a5+2gCpiiCXLasW+cQCxmBXmUkXD\/KFeI4ztAyZYSHcAFz\/ADFbsl1sBMxA0943gFFS2Hmdh9IDhpBWtrbk6DeLrEY2TLQZUpIfVahdteZiEp+hpWJz8CsS+08DnuuakQvJWqWoEqzak2PrflAF4pUxYKyVHQ6gdNIYlyQo5VHLR3FzyiLkWKJBePUSolKdXIo36iN8PmOosQ7sGDku4vpAFYXMshFTYZQb7R03BOGiWWNVCqy3h5f7E084rlOiSxtl7gMIlKamrbVS9Kc4p+KYeWxSsvRwOlja8XSVsl93byH0Zo5n4pwqld5L92hbXY+dvKKYz3sm8eqRxeMlsosSRu94UWh35Q2tJcv9+kAINxSLOaBYwMtSpZCwRmFgQ\/zjU3HTJjlanOr\/AHaNLRAFS4jyDgOYbEqAIehv+vWCzMYHNR6QglLaRtz+Uw1MOJw2INiVBRypejMwACW1YAQJSnFbtf6QWas1TUl6q30FNCKwOUkEgE5Q9VMS3UCp8opNBOXPUheaWpQINDr6W8otWRiEKEtCEzicykM2Zr9mdH1R6RTkAqADJsHen+xg0zD5VqSFpISaLCu6SA9FfKAYHKwZ6u2Ugg+u\/KJGYMpTkS+YHNrZsvTXyh\/tk4gNMITN0mGiV8l7K\/y9YQmyFoKkqSxTQg3H3vABGYggAkMCKGln\/mNLVmagDAecQIhnA4YzZiJYKQVqCXUWAJIFTtAIEg2JbUV6bfLnEnoLuNXJpZuUSnSSFqQGJSSLvY\/KMlkBNSBVqeIht\/yvCAGWYB38reesMyJgCFSyEDMoErKXUltjsdRGYaclAOZGcKNQS1gSCFXFTUasISeAYcp7oNak3tybdtYvvh3hfaqdQDDQ0J6HkdIqeHSFTVJTUpFhoHu20ejcJwYlJAbrGjDj5OynLkpUO4WWlGVwGo\/8COsw02WvsQlHdCZhVo4Kgjzs\/lHLqUVFkgfpXX2jqcAlEsy6gukIRsw7ylf9n9I2ThasyxkMTMUmQorVUrSGDs+U0iH9R\/8AIKFsELqKUDixHP5xUYpXcJUXKFketh0d4lw+amZLKFKZYJyk6uPC\/W0WfofDl\/THy2XGMnoTWpykJWglmIsobHYi8K4nCiZ30fiqDYHkofhV84Xw05cxCZjAzEApWL50PRTakWieGxGXwEdmo1euRX+XKKOLj12gls32ikoKTa1Q1rvzjncdxY97J6t8osuMze0eWSUrTpv0P4kn1EcxiMItFVM+yakeUdLxMcGuU3RTJD+GxJEsuo6PXflG5OKzGimctXSKVSWqczE9PnDeExig8uWEozMFEDMsn\/Y6cgPOLfJ8dKDlDsjx+zppRaVM2SxLls1W1r5RT5nO8JYmasCqlkOQxerG4NlViGHx5c9KlvOOApXKmXpUizVImKIKAlKXcrUWA0tGTUzFLSmQsLaqlMzDVzp+0chx\/i8yas95SUigT9WEehfA0sTcOhcsIBUGmBJ1S4dtKfOOhmwPx8aytW\/r6FCE5u26R0XBMGUS+4CpRso6nlyvDcvDZSJaakd+Yrc6CLGSgJTR6Cnp8oFg5ASkly6qq9\/aOLKTbbNyjSBYgkZgK5Q\/\/wCVfMB4TVLTMyE+GYjKeRA\/aHCnvLI1NB0Sf1jXDkDsqh8qiw9yx8ojYRWjhOK8MMslLVdxsaaGKs4UkdI7PiSArPLScy0uUg6pO3MaRyqsQ1DQ6Fu6fPQwcmh0iuOFJLCMRgjXOQkUqedupMWSQanKCw1t1eGZ2BM2XnUoEAAKSLNYERYmQkvopV4BQo1TUD99+UE\/pWuk\/wDcRcIwi1M6bJZ79CDvDUjhBKQW+\/SGrItHhctWV9XFK22PlWIlQBIBodT1vEVkaBt6xKWkPVx0D+xhFxEiCCc6cpKstSALZmYFulIuOOJw6USxIWpRUgKmZk2V9KRVz8IZailag+VxkIUKhwHB9doGCF2FXe38eUWUjGJWlMucbBkTGdSBZlD8aOVx7RVgX06xJLPWvtAMZxeDVKUErsRmSoEKSoVYgi4MLfT7eHsJjAE9nMBXLc0\/Egn8SD+E7ix9xHFYQy2UlQWhXgWLHcF\/CoC6TCEJv+zWgmJQxcgDN3gBZjyuI1mzKclnuW+gEFxjFTpWVizkZbWAS7tAMAE7GtY2lDtEEpJoA5jpOA4btcoyoCUAAnKApXe11JHJqROMeTojKVIvvhzhISM4BAoz1Nt+rx0bO4cU31hmUUJl5MjKJu+kCkSsyrO3z0jqYoaowzlbGuGYMqo3U7Q9ipa0EZBUCh0H25i2wOEyIb8Rqf0hHjk8IQUv3ztcBosjk5TUUtBwpWVMlJUia5oEg+YP6GKuZNLAJ3BB52fygqMRlPV39CPrCqJ2VQO1em0dKGJpshZ0GIxZlolzkKSC\/eSS2dqKANqirXiEzBiUe0l96TOGYAvY\/gOzVrHMT8SpdCo0U\/IPc9ecdJI4iRIyOCgnuAs78jrGDyvHljSa7f8Awsi0w87BBcsFKyAnwE1U35FaunQ84SGGQlQKga3L38oscMsCWoqNai0JmdWo0sfNjHMlkl0yzgh+fxeRk7IYdTG\/hrzY0jmZUjsZjyiokKzAqZIAaxCSdNXhqYcxIFN\/v0hnC4U5SshASl3JbMCwZktUH6QR8iaTSemJwTeyj4hMWSntHKQGGwBrbfV4Wm4ZvAcwLFwPaLnEoKpWVKWUFXv1\/gWioxmK7EJyirMKuxEUwjKeRKPdg4Vs5rGSFS5qhMSqhcBWseq\/A0mYnDoKZeQzVXCfCganrz5x53wnCGfNKppJQh1rUXNLt5mkescEVM\/pSSWVM8KfyIFh6NHb\/K5qwqD212GLcrOllqzD\/FmHQXMAxEwplqV3XAITs32R6QhhsW0tCSe8ssNyNTBeOLyy2sXH1MebvRtSs1wlS1SwZgAUc1vID5wzKISgoeuUr9DAMGrJKl5tT9T+giE3GA4hEoNYhR\/2Bp6mEmKqKL4iK0LTiJdixjlOIYoTCVgBLk0+dBaOt4\/iuyloJAWg5kLSdn9qRxKkpmTCZctYeoJs3M9Ib2RbDcMOdJzFSUgE5iXG4SEhyonaLJeKlqShJlpBIzMVCpBpmSgkpcVq0PYX4TExJUsvQEEKGQWqAAAG94lL4XLlKZAzrAoAsfrT1ESjZBhZc6YSlEuYhAADjJnAqKPmFamjReZTv8opZKJisUEEEZQCotRqMyvKwMdK3+MWqVCo+XMtHp01iIEE7EuRlLjRmPoaxBJMRLTS1QUszg0oCNSWd22841lS160\/gBqsdXjUogO4BobkjoaQDNyKF8oUwNCC3m0SxeKVNVmWXLBNgKJDCwAsBAn5izAteMCQxqQaMGv5wARzGHcFjTLzJZK0LHfQXynXyUA9RaEmiZTsX587t5QAPYrAskzZZUZbgKBHfln8qxtsqx5GkJJWxFAQDY\/J4bRjZqVma6ipQqVVCg+WoNFJ0rBZ2ETNT2kkMpiVynchrqRqU8rjpABXoRmUwo5tHpHw7w\/s0B7XbnHJ\/D+CTMmIypoAASfzanpHoyEsGjZ4+P2ZM8\/Rirtd4vuBYOuY2T7n9opcHLzKtyHWOxwsvIAkaX6xsk+Mf9sphGxpBYRx3HkKTNUTZTMfKOvWdI5j4slKCkLulso\/2cnzcfKDxJccm\/ZbOPxOcWqFlTWNRmFm\/eO1wfwwjsnWSVqTSpACiKDoC0cLjZKpa1IWGUksoCrEdLx1\/G8nHlk4J9FTxtKwEyZVxTztygcsLWUoS5IHdc0TzrYRie8pjaEpswValWfltG+UE40RXei+kYudMmoSqYMiVsoSyWpdlMxBtHYyeHLUAqrW0tpdtBFL8E8FSHVNPeUzI0a4oNY7pa0gUp0jx\/5PPF5OMF0dHBivbKGbwZKnKVKA2a\/OFeIYUolFOlHLV\/WOgSsBJLEgbXuPasIY1SVIWQCWoeRjlLI72Xzxxoo5KAoBhcl61rryMUPGuGrWvupBCQWYkauOu0XUtZRaj6GGkHvpY0LV87UtFkMsoS5R7KXjUo0C4ZhJUuSlCkkNlUtz4laI5xcTuKL7ROHlS8yjdTMkO1XOgs3KGcNh5alAMFJQ6jVw93iclBCVzFqoSQgNvevKJ5vIll7IY\/G4+weGImYpIBQUy2diXYXLbaxvjGLUuWNSZhbyan0ifC5BQmavYFIPXn0hLGylpRKSGdXeNKO\/zihl3GmPcRxJSjDigo5Gt6VhVKCcYFChCnPMOIL8QKAmSg6QwSC\/SBKURi0kAMWUSDexhextIJ8QYDtJa0EOEqCgOoZ3jlEKEoOmWFLqP7gBQNAyS9SI6fH4wFCiSACkp8wWEcPiMaVBy5ILPRnO+7DSDZW0josNj5igFGYpBFEpBZOwqRzoCG2gnBeFzO08QURcFiEuT4lA1VtqIpuCzkzDnmzTLAoAkZSf\/ZjlGlI7XATUyymXLSVJALqB7taily7O+7xenZAsEpCbiup\/U7QNPEU6P6GCLAXRTglxQsDA+zIoGpyMPiB8yldcwLm5OoNbGM7E+z\/X+YyUgE3A5m37x3vwlwCXNSvNMQSEFmO+p2icYWOUuKOCRKKiw2LPSwd6wAGLbjGBEuYpKVJUE\/lLs2raCKowpKmNO1ZJUsgJJDAu1qsaxHWtKxqGJ8rIrKQQWBIUGNQD8iGMRJACzw9h5U6aUSEhSi5UhGozAKKh1AB8oSSgtmagID6OXLegMGw+MmS1ZpalJJo4NWpR\/IQIRMTlZgFFTJSpCb929ABpmJpziKFAZCgqCxUl7F6ZWqzN5xCeskuVOW0++UN8HkZ5gBFHHzrDirdA3Ss9E+HMCmYkLACZpDkCgWRchNkqPvF9O4eoJe3I3J6RX8LQEAaAV50ju+H8TlzElCwM6QDapF6bkatG5twpIwS+Uii4LhGVX8FT1i+BpTzh2Th0AOAnvVqKf9hE14QiqchHMfWFPOmzRjx0hJAN2v7QyrDIUE5khWU5g9WNWMDxchTJSGBJ026w1lqALRTOf0SkvRpUp3PpFVxzgkrEoyLBSsDurSKpPPcbiLpNYFMUE1rS\/PlGaOaUZcoumgW1TPNVfCKhM7GqywPaAlKR+g5QXA\/AMyXMEyatCwkulA1POOyxM9UpUvMXckr0YAU63tA5XEO0KiPAmxu7ajlG5\/kfJcKvTHj8dORE4SWCCihSWffV39vKDSUFWzaRDDzHdxQ0\/eG0LQzWjk5Mjs6UY8VSAqlnIsAtrQAu1WY72ivwoIRkI7qtT+H9ovEgCrwtjsIlQcFqGg1qDp0irlemUN\/Kzl8dgmJ7PSvUbPC2GSFDIoFlXI06eesWiOI4VMxUkTEJXlGVJO5bLzL\/ADismIyLUDYFgXq\/TaLvlHUlQtPaLThspaQtKmzHug2puWhjHrcplpshO2tH8zCWHxjMpu8gVq4Y0B5uKQJOJTmSt6C\/Sum4hp2M6OdkRhgDRKi56X+kK4fGomqCCAwIKOlnPtAuP45CkICVdyhflRj84X4EkCbm0S9eZoPvlAyJD4v\/APuBalIHiZmWYgpBJ7MdKJ+biLLiU1K5iqAh6uPaEp5SvImwDil2itzDjZzxUuYopAJu3J9dvKF\/6M9qiVLckuaAVNqg0I3i3WsS1EAACwCaKVuXN3ifA8UoTyyWKgpnuALe8Si7K5CWHwM2Qp1kKCSXShJCSP5hnhXF5gmjtUEoUAkryABKgTlCiLDvctI6DimMTLl5iSFl7XJjl5PF6Kl5iEKqoMCTVyP3gbp9lEtHdMDXUigfSN\/1IGohXCBJlpUhQZnSf1Pl7QhM+IcMCQpYzaxepWh8j5+xCCR2gCUpUpWVIL5a2a484c4VxGYglEsEqWkpATcuxt0EVQSdvbaNomEEEEgixBY+orFsXRY1fYWbiFEkklzQ6PyO\/wC0AAeNpGY6\/Uw3h5iFKQmY4QFMWAzMVOXOsRk7GlQooMWb73jS5hNy53NTSl+kdF8VjDBeXDnwkg905i4BqvwkCwArWKLsUpy5lOFJfukEi4Y7GnuIQAs3PV\/sRoDYQ0hCiTLQQoeKjP4Tqett4HRIaisyWLgug5tObC\/OAZFBB7tBV3PSOn+EsHXMfKOWQlzHpHw1hQlApU7xfgjcrKcsvjRcZqNrTyh\/gEtXaJIoXofvlFWpVbC8dN8OSqk8m8z+0dL+LZkj2dgpDgKSaNVPLltE8OEgUPdOn1bSFJK26DSJYc\/jFDt+m4jmSizZFjIo723GvlEZ4YaB4XSvOcyTX8hseY\/SNzWL+4VY6eRiqS+ycYDIQwDQLEh0KbRj6ERNiA4dvpESGQSbNV+kZmg4o4T\/AJB4gqXLStCmWVJbVw5d35GIfC+KmLwslRVmJ7htcFm6wp\/yKHkBTf8AkQOXlCvwTiE\/0rHMGmqIPUO0d79KL8BSraYlNxyUekIw4QmrZuVm6wnmzmmkU2Gxa1KAU5CbV+m37xdYdAukaaxwcmOrZvxzbVhpMzQ1iS0dolSGPeBDimh1FR5QuxCnHvaLHBznFPSkZ1Pi0wzRpWj5lnTVomkuc6FkuSXdKt7vSPa1\/wB1CJiR3lpSpuRT\/McN\/wApcAErF9pKBImDOtIHgUX0GhYnyio+FPipeEmATCtcosMpUTk5pB0GwaPQ+ZD\/ACcUZw9IwY5cWemJSZbKokbgOOjGKvFrZWZB8R8JF\/OG1fFWDWntBiUMXAB7q\/8Aorw9TSEMFxWXPClygtpa8pzAVdyFIIJBBY3jj\/pZIq5Iuc0WciWFSwCaCmW+VtDz5frDfD54SoBWUlSQ46VB94Wmpw63UJi0KNcu\/PlC6ZwdgoFrKsX66w+1ZGTLDGzjnU0suDYGn7iDYeUnIFqWCo0CQNTz1gZxQWgBSWyhiWBB5GFp+PsgkAAeFIoKN9Yg4ompGIwvbLWty0tkjWwiSE9mvtljwpPvQDpCE9U3swhBIC1qOYEi1LjnTyhmRgFqYTJhXqE6P\/lv0ihyaZW3boXxiJk4vUJA1f7PWE18NISkgEqBe\/tHUSUEuAYOnAqCSrJmG2sTjFy2VyijlpuJmiXlQVJY0SAyejRn\/wDVOsuWTvkv7xazF9moKWghBo9\/IwKZ2bn+2ryUP0ixpoqaPFMBldRWVgBCmyAO+j7Je5hRoyMjSaTEraJOli75qdOcZGQCCDvHvKyhrlyzdICm\/wB\/ZjIyACYUAFDK+xLgir+saDk6v6xkZAMZ4bKzTABvHpWCQyBtGRkbPG6MufsLLOZYHOO44JLyy33LxuMjXL9v+yrH2WuGDp6mFsckhvaMjIx\/yL49jSPwv4muIPnzuD\/PWMjIyZPZq9BJvhAGpisxU0qaWMwSCCS1FDYVqYyMiiHZGBx3\/IyFDCkhPdzoelRrHNfAXEVdpMkGqVIK0UqFBnbqIyMj1XjRUvBlZVP9w7rhiiW8Id2Jua6RdoABatoyMjzGXs24+iUpj3mLH+IYwSGmKAteMjIxT9k5ydMq\/iTDy5efGlJKpchaAQCpVXZk2oSa6B4+cXJL718zGRkd38TJvFswPs7X4c+CVKlf1eJGWU2ZCPxTDpm\/Kl\/WKngvxJMwcyakS0LQpZK0GlUlQGUjw3axjIyHCbyTlGXRNpUjpsN8e4RSQJkmYgtXLlWAepKS0XiON8NMsL\/qksA5SQUr8gz\/ADjIyK348CJAcdwS15JeKRUP3gtjydhXlDWGxOEWUjtUl1hIoRXYZgIyMhZPHguiEpMtsfgVS5fdFUGhoxc7ecMYGWcgz+ICrD0jIyOR\/Mn7HcPIBowBN+kWMrKgN9Y1GRpgISx8gHSitL10hFWGmxqMhsTP\/9k=\" alt=\"Confirman que los rayos c\u00f3smicos vienen de m\u00e1s all\u00e1 de nuestra galaxia\" \/><\/p>\n<p style=\"text-align: justify;\">El Universo de las part\u00edculas es fascinante.\u00a0 Cuando las part\u00edculas primarias chocan con \u00e1tomos y mol\u00e9culas en el aire, aplastan sus n\u00facleos y producen toda clase de part\u00edculas secundaria.\u00a0 En esta radiaci\u00f3n secundaria (a\u00fan muy energ\u00e9tica) la que detectamos cerca de la Tierra, por los globos enviados a la atm\u00f3sfera superior han registrado la radiaci\u00f3n primaria.<\/p>\n<p style=\"text-align: justify;\">El f\u00edsico estadounidense Robert Andrews Millikan, que recogi\u00f3 una gran cantidad de informaci\u00f3n acerca de esta radiaci\u00f3n (y que le dio el nombre de rayos c\u00f3smicos), decidi\u00f3 que deber\u00eda haber una clase de radiaci\u00f3n electromagn\u00e9tica.\u00a0 Su poder de penetraci\u00f3n era tal que, parte del mismo, atravesaba muchos cent\u00edmetros de plomo.\u00a0 Para Millikan, esto suger\u00eda que la radiaci\u00f3n se parec\u00eda a la de los penetrantes <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>, pero con la longitud de onda m\u00e1s corta.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 son los rayos c\u00f3smicos? - Observatorio Pierre Auger\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Los efectos de los rayos c\u00f3smicos gal\u00e1cticos en los astronautas ya se puede  estudiar en la Tierra gracias a la NASA\" \/><\/p>\n<p style=\"text-align: justify;\">Los rayos c\u00f3smicos que consiguen llegar a la superficie del planeta tienen consecuencia para nosotros<\/p>\n<p style=\"text-align: justify;\">Otros, sobre todo el f\u00edsico norteamericano Holly Compton, no estaban de acuerdo en que los rayos c\u00f3smicos fuesen part\u00edculas.\u00a0 Hab\u00eda un medio para investigar este asunto.\u00a0 Si se trataba de part\u00edculas cargadas, deber\u00edan ser rechazadas por el campo magn\u00e9tico de la Tierra al aproximarse a nuestro planeta desde el espacio exterior.\u00a0 Compton estudi\u00f3 las mediciones de la radiaci\u00f3n c\u00f3smica en varias latitudes y descubri\u00f3 que en realidad se curvaban con el campo magn\u00e9tico: era m\u00e1s d\u00e9bil cerca del ecuador magn\u00e9tico y m\u00e1s fuerte cerca de los polos, donde las l\u00edneas de fuerza magn\u00e9tica se hund\u00edan m\u00e1s en la Tierra.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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IGWGu80AKoRdz0Esd+mayWaWkq9\/Y4sf8AEMjVQhbt\/b8Tg+F+CS17vrxgFtSoq6RhsLBGo9B4cyM5roOD+HuE4Z4uWw1zc24Fy8SZIJUki0Dk8xUmDCmvF\/tm7eE2CeGs5LXGabrpsSbmO6WQcJpPMMzIrkO2viFLVoWuDlQ0g3TAdwuCwgAqGYnODyttJq0Yzm9v9DVRz5tSlfstJfd+S9+I\/jb9HBtWdPe7FRzJaPUO3+8cTEDlEZnIr5rxnFPccvcYs7GWLGST61HJrFdOPFGCpI9TB08MKqK36mKUpWhuKUpQE\/stv1i\/tWrmfLSO8\/5I+tQamdlnnP8AZ3v8F6h0BilKUB6Fdx2L2dbbh7eu2jEgkkqJyxIzvtFcOK+ldjr+BaH\/ALaH7qDWuJWzDqW1FUQr3w5w7fIV\/dY\/wMiqi58NIfC7D3Ab+EV2BWqxBXQscHyji+NkjwzmLvw1cHhdT7yD\/Oo1zsK+P92W\/dIM+wGfyruLVudvqTsK9lwMD7nf8thUfAi+C66qa5o4gWG4WHZW7wRAghF685+Y\/wBUGPM7rVhw3xfd0NbupbuK2CCqrynBHKBGCQCIIk77V06rWniODtvGpEb3UE\/eKyl0yZb\/ANEJfVE5O7a4Vo1d5ZLqGUg96gkxzAhWAwdpj1r3bsorhLEXEZuZ8lypBUju8MoAYnY7TPQdTxfw5YfTyQ2kAQxAOJIXMAgtGmPI9aqb3wlb+V3U+sNH0gGqfBl4NI9TB+Wc1w4I7y2TuD6jUh1bj0DD61I7CC6ybh\/CAU3BBOpS6r0yDzSCNq6Q9jXe+R9a3QSGKsp1EfMFOTvqxMZPQmi\/CEEleZSCI3kq4IAIysgDzJBxB2ylFpbRZ58dc8lP2b2eGKXkZrc3FULuZJOVaMqAD0JOQA0Guku8JbvWR3dxTd8ZtqhDXIH+7A0sfDIEgnTPNANaOM+H3QcOdJW2rqLhTLK7Ira4YE6QQTzAASRI1Y6fglcKNi1xy7FVDh2UEMVI25lUgwYDH3HJmyUk0cfU9QklKL\/fpwyH2R2fZuot+9bBueTrHh0OrAES2oAHBO+PE1WHCdmMWcEGJORcYxoC6Qdc6Wzq5QffzlcPZLgd4vdkEA6QOYNBVzAmOcAxAEH3Fv8AojqTMAGN8Rj3z\/r1NefPPJXJ8eh5HU9TkjJqP4cpcedFXr5ggPhifEwnAAVjtBIkkTDEzVfxPEXWcKxZQAzsQyiMndncMBKMJCxAMY267s7sfUZQMepJ23mJnUBOYn8oi44bsG3Z\/EukLylT8oYEgmQMuSQJn+Zrr6fHmnHape+h06u5Na9fC9Tiez+wVa82tdTHKpo1lemqdOs4E+eSdoi94P4V4bhbU327oaQNKhAxAM7c7MPdiPMDNWXHfEAtAiyhVdw2nVcuEx4LYzPq35Vy7C9xF0s+qEMMCThhEKpK\/iscy2FSOWSCTaeOMY9q3LjyvxNfj40m1uuW3rXCS8l8O1ktK3dILSgScS+lI1FiOo1AafOBNcXx0XX\/AEni7gU50SdJUF3KpJzGjTgTOkvtqm47V461w6hXAGoqRpgBBso5iAEEzMgSyAcxFfPPizjWezbvNhz3tsD9kuw1MOhlVPTGoDpiceJJ17V4Rv0ink020n+6SKzt74k\/SWNtkZLIPKFwywIBddmjfTiNp61Q8ebkgO2rSoCmZGmTEHqMmsL+II+YD+8B09wPuPbPrh748D5Q\/dSfmU9MbjY4wYEdiSSpHvRxRxpKK0QaVL47h+6uMkhtJgMJhh0YTmCII96iirFlsxSlKAUpSgJvZSzcjzS7\/hPUM1O7GP49oebqp9QxCkfUEioJoPJilKUBkV9M4MEIg8lUfYAV80UV9SVBW+HycvVcIz3h\/KtFuyNydunU\/Xp71IYYNawMV0HFRlbbNtGOg2yY\/wBTW3iuF0rbb9tSfs7L\/wAte+FQkhVnUxXTHUzhfqTW3iWBRGDqVyu8ZLsftmfv5VTvqVM1+Guy0QkqRwnC97cRBGSZnAAAkz9Aa8Bf9YNTuyrb65RCxAMQJEiGhunT+FWlKlZzztRZL4vgUtrBuIzsSXJLgZ0QVCgjUDr6YDZmSK0ngVMar4yV0OquSQSwGoQOqxM4+1a77m4zF7UsZhp0EnpqA5THoB0mdj0HYXZ8BSX0kA4IzGsnSSsiJg5jqPIjGT7Y3ezKeOcYd1Mz2MUMqbgugzJClTkaiwWIYEauYgzI3mpXZaW3GpG1F8EkFCdIIjB3w2TB+szIscNbBLZLHrpKYUxlSQT6EH8iKt+F4VioVEIQAAAQogYj6DHWuXc7pNe5xy+eTi9t1xyVidnlJyyrGAxDT4pzGqZzJiY3qDa7Ot+EoHAzESAQJkCJ1Y3neuxs9mQACV6yokFt8HIB+ordwPZAUyURczgAk56mAB9BWOXpu+UW\/Bov4flnJVr+7\/Qo+G7LuMxKjSskAlYaFwJxzdM+2d6teH7BQEO\/iHzNk+4z\/Gan8Z2hbtCZk7b9RXNcd2y10kTpj+BEfxjz3HtWsYY8aS0rf9bHUPpOmb7vmnzXj9Cf2j2ytmEtjUxxO8fQbY\/7VzfGdpHxO+q4xgBjHqQsTiMwPLpWkcRJYrneZnyjxdem3tvVW7d9dlGBRFI0hRBYEEazExsdMjecyK5ZdX81p\/ZfkeVPPk6l3k1Fbrx7E9rDXNQRjJBBuRlNQE6NXhIg7zn2qH2jxq8LZ0opdUEwsln6AEjMs3L55zinG9oC2i2wym42TB0G6wA1aJnHT0HXNcp8ScTcWbSKncGJCnSLjqWLDUJWSWcQwAPLIaYqkGu6ly7t\/mkdnQ9NLLNOf0raXFld25dPGFdbrbuoSzqLizhVLNmO7AOvlklQNjiJfxHwYaw1orckPqBCs+hmZySYzo1F1O5EAxODS2Oy7ZLuzd2bp0C2eVpZg+mPkJACxnedmAG3iLrcQOKV+VrelZUMwhGducyTA0sZEzIxiK3paS8H0LgrjT0jl+K4YWiRqYMvRlCncQQQx9TPp61ruAMNY3HiH\/MPQn7H3FTuF7WfT3T3W0\/KxJYKf6ymQyeeJG4mNJ923YEi4tgMJw692do3tQCDJGTBzXQd0ZUqZD4+Clk51FCDjBCuyqQeuAR\/8R7Cuq87Tazq8BIUBAbVyEwMjmVyck5nIjFQu6sHa66\/vWwQPdlYn7LRcBKiBSp44AEct603pqKH\/wC0KD9DQ9l3okWyw87cXB90kCpFkClbLlsqYYEHyIg14oSTOx\/19n+0t\/8A7FQ638E+m4hmIZTPlBGacamm44iIZhHlBOKEeSPSlKEkrgFm6g83UfdhX1V+BIRLmYfVuPI4IPkf5V8x7B\/2myYBi4hIOxCsCQfoK+qcRxb3DJ5s+RiIOBsBtj2NXhNxMcsFIhvgR9q8aCFBOxmNpO0x7Y61JtvnKr9uv1nrWeMQ3yNbM0CACYA1YA5SIE6Z6ZrX4j8GKwep4TBBAJiDO3TVg9Nt4\/6VK4l20hdFt1ZkIlQSeYI5lT6k7n+NRrJKznTMTnoY0hSwnGjp5+1aeP1MAFIJlTgbAIxUyJjcGI3ArKW9s3UUlVEywjgc6ImTnTEgRsAS3zdY6+hqba4t1EJkgwJusm4luVbgnwruT\/GtPZ1pRbi7bUnnYE67euDGpGgI+0ZMzPU5kcBwTO4NpEUAOSSMyR+6zNmAQu2d+uXe4quSuSpJp+P6k7heIbRrIthmhiXZgBGpJw8tJImMgbziur4K0wUKEVmgeBdOgxtBY83r6Vp+HezFtrAJZjnwhIgmOpJIk7+f0rq+H4MjxED93\/OsWnlXojiSeR1F69SLZRiJ0D\/443\/rH+VWCcKPUR5Hf3O5rcygDeNs1ou8cAYAmNz5VtFKHB1KEca+Zmy6621JMAAVzfF9tPcZlWFUCMxksepPkA2B5ipHa\/GErcVRI0mZ6YO351wt3j8SrcpE\/vA\/PHl6RMQeueTqup7Pljd+voeR1\/WZO5LH9O78W\/Gyz4x8hdUkTgCBk9T9PL0naoPejOceEtIgHoPcsFEZJJit19uUXWEAgQMgluoEifX6\/WuQ7Z7UW44sAW5TS4DkFHhn1DOGVe7EsASBMR04IwnklcvOzx8XSSy53rS5fsXvGszEd2ScCFJAGTJZjnljSOvp1rXavW7ACqAzMxLsq6e8wssWGFABUgmSY61VdsXrfDAuFY3CrSbgJuQCpIMLgMFiDHyAxJjmuw+OtvducRevXBcRXKo+vVogMRPhYAs6gE7GYwBXRjwySbWv3wehi6Byg\/5V7cv9C57RLcO4vnUyoqkM5Gle7VVBLQxJYkLtOnEc1cvx\/wAQBVmwwIZubUqq8AdNMafEeYZJmIGKs\/jDvL9i2y92yz4xKIJGrTba6RKYUADPJnyri7\/Z11BL23C\/taTp+jbGunp4Krk9nudNjj2JSq1otuBdrjWrzElUZy0kwGRO8mOmpUEx1U4xBq7PFk8rr3mqFzlx4ANDbhoUAbjpFXF24eHs93pVS1oswLSxd27vw6xkIT8pglsDJFPZ4wW0Hdgi4ZDOYwCcC3+zjc7+UZnoj5OiG7dfY08dw3dNp1KxgE6Z5T+yZA5h1qZwnHWtGm9aa4y+Eh9MDHKcElYB+4iIzVE1irVfJerVM32bsYOQcEfzHqKxftaTvIOQfMedaak2GB5W2Ox\/ZPn7bT\/lUmq3pkagNSE4R2bQqMzeSgk+8DpW8cEq\/rLqj0SLrH20nR92B9KFHoxb7UvAQLrx5Fiy\/wB0yK3cPduXZHcJc8\/wwun1LW9JA9SYrV+lW1\/V2pOea6dXtCCF+jaq08Rxj3IDMSBsuyj2UYH0FCKLF7fDgfigK3lYuaz6atWpfs8+nlWcZe13HeI1MzRvGokx+dR6UFClKUJLf4UTVxVoerfkjGvpiSRklsLjBnPUjcQYiOvvXzr4LSeLQ55Q5x1lSv8AOvo9wATP39ZBI86sikjIRBERkjEEEahvE5HXy69awwBCrIH1CwT6jBgg9ftNb1tQQwIMAAhZAM43o9hpBGqViZIAziMYAmakqa3tqCSBMgeHqZJG\/WNX51F47hreDedQsxA5iASAeUYgauo8vKp7so0zOrIYZ3yIU7Ekx5zAqvv2A4IjSGBGpsaTOoFQPbz+1GSqoy3aSoSlsFVKmW1SSSJE28KPnzzHFdt8N9mhGLvfLhwI1uSCDlSPmyCsAEg+Z6cOzNaYMqqzMIViQrkgLBCI3KZiZGonYjaug7DtXEa2b9zU4hgqgaQwyy6VXSW5hP55jVzZY60ZZsTlq9efc+o8EbaLCkYjoABgbAehH3rY3GBem+3mf9flXOcT2oOHtyXFy6wJwpCA6ZMCT5eZJkedUnGdrvcUd3dBuYZzpZVgSYIY4O2+IEbSKmHc4r1\/sY98kkoLR1fF9pyCTtIwM9eh+xnb+NVV3jl0iDM7heYlhiATEZxsOnrXOX+1yES4xItmRqBLSA5kt8y4WYAmDGcV54p2WLYIZSASXMzLHS4mSSwYDbYDyxCjemYfBeWVzZY9qcc7JdUjm0nwkTrUc1vKnPNG2YP7M1yX6Xa7x1JDMoU3BJYKzK50ZkDn1\/39tquu0OKC2rlznJS25DDxFlRzCg7ZnAONQU4ivmnG3haACXdDXLqFmYsGCiVNyQZKsUmRMSROYOGTEpug+njOVcKqL3j+2DdF0q\/4lu46hHLlSoQ4KGd5G4ybeDis\/DXFlb93vdLnXpS5B1BbaiAXAjw3FOotOGM9Tztq5etM9xndrFw6w1s6wy6glxQGME90ziCflBnE15LKgu3heN10Vkc6WXULhm24mcFj06AbdbLCoqo6NpdLH4bgvto2\/wBInaCveR0fma2urQZtjEaUYRqAIYTEGSetc\/2PxhF5S5LAh1hiCOdCvz8vUb4wKr7l0t4iTAAEmYA2AnpWyyTbdWIOCrR4SRgiD0kda6VBKNHXjxKGPs9qOg+I+J1m5YXwWQpSB+yArlsDJ1TsANMAVzvD33ttqR2Vh1UlT9xVvxAQ8SxV+WWVgx5gkaDBPi5D6HBwIFQuH4cpehx4CWYEEzoknGMGI6e4qIpJUTBKMa9iR2ixVHUk4a3bI2JKKxaQGzzmcqdxkbGmqzvIzWrSgEs7XHgA58K4A\/dbb\/trHZ5X9a62\/QmX9tCyQY\/airR4LR0iBW2zaZzpVSxOwUEn7CpXeWU8KNcPncOkf3EM\/wDH9K8XuPuMCuqFO6oAin3VQAdhk1JJ7PZ+n9bcRI3UHW\/tpXAP7xWn6RZTwW9ZxzXTj6IkR9WaoE1ihJZtxr3l0M22VUQqmOmhYWfIx6eUVxFAaluO8Bb5h4v6w\/a9\/P71BdLuXuQqVk1ipKClKUApSlAdN8BD\/wAwxzi2dv3kr6RZsKcuDGPCNzPXOdx7Zrg\/6NlY37mhNTaPMKANQJLEg4xH1+ldjxdu7qyqHSYYA9AYgZGrJj61ZcFGTnaNIUSehBPKZJgscRI8icbVuusGBWTqJjA7vQIEsIMkCSJMfQmK18LZUnULVwbTtpIgAZBIgA+Y3+lWfHrbUMCuhyFAAJKgAkgMYiTO3kBtOZbopeyrtcOmNKAMPmAE5noBmPTyjNetMKWdgG1YmeoGCF6ziPpW0mBEqCR01HEdZBnHT\/KvFtREahq1QYJ5pWeu2wNRyX7oo1XL7DwLpBiY8bSCGUtGBlpAjfOrevFgsGZnbJ6gmctOfr0+mc1IS2QT4Y0nGoYAEGZPNuMkAdYrxxPDxjECCYYGNMSD7aTn3pUUVuyanG8rtqOMzzSDhQDOYzGBFR7alQSpMxJyRpXfEb\/L5VHRWwIwykGIYkwwBPtq+1WD8O9m2LtwOPCAmkgmBmRGBiYkEz7mqporcY6NLcTdggkbswAjEncDoOkD+VOFtC3ba6eZBARSoLI2Awg+JAu+DiMnpruWi8E231Z+XBJONMjAztVvc7Gc2yvNAUyfllgZ0x0GM+k+QpqqIyOH0rSKftXiivCvcC82AoYBpOXYQSZOvTkDqs+dfGu2XJvPknSdAJOokINIM9cAV9f+ISF4VmukINPeSoDmTBAUSCdgYOkGG8pr5Rx9u0yhw76yqnnUAOAe7MaSeaVnO4nIIg1pJ2TjSTsmfCfFgXDauEm06vqWCwJ7thgKQZ9jO1S7wspbBstqDESxYYgMES4umFDBri5nwgyJgcmKuOzLF22TJFvWpA7yBOP\/AEyCXByvhIz6VDjuzVY7k98+Pc0dt9n9xcIBDI0tbZSGV0kgEMN4gg+oNbSjPasorBlkygmVYsBJBGAQyCRiQ3WZ13L1ob67pBMD9XbEmeVRJKk+WjptW3sztBu+tqCtpNahtBFrlkTqueI4nLE1NaFOt+DZc7NZ71xrh0pqZjLc8F4HLBfJIAJXqPavfa3HILryrO+kI2osiKV0hlCqdREqd2G+2K0JxiK7TpLMIFxSwVdQHMV0yWUwZjcHBwRWXtM8skdNQAO2cAmMz1qUQlb2WHaPGuAqKdC6FlU5AdQ1ZhVLCGG+r941U1P7XI714iAdIiI5RpnGDt\/3qAKLgsuDFKVkVJIpVx2l2VochSoUKp57tvVPdhmxIPi1Rjqu8yYjcEBM3beJ2LNMa9iqkfIP76+sCFJNWQa2W7hUyDkVMNiyN7xP7lsnqc87L5A\/X3oBw463W+iJ5dZaPm\/LyyJUvQ1XkBGtRjqP2T5ex6f5VFqxscVaQz3TNtqDXMMJtkjlUb6X9RqXqsmuNCzd7MUpShUUpSgO7\/o0s\/7Q\/oi+W5JMzj5Rg+dduOFBXUSsDBgnlgAS0mYM7AZ\/OuM\/o9WLNxupeD7BR5Z611JbaenrPT8sGrrgzl7EizegHuyCZwxVd8DA+X3zsMilwkkmdySdJCzOTkZOTPrWLT6hIzjG\/QBSfy\/1msqMAbzHucbH0qaI7TwgaSIxO0bdZ9TA3rclkgso3jGPFEn75jfI\/PWqy3tPT+e\/SpZclnKYmWjDdNpPWWAxG23ShKVEa4TDFRtIjJn0M9M+\/wBqxxKOupdtpnZpXO3Tp9KLbjlU4aNznaSBHSdX2r3oYnSdyQMwcwB74kYqCdkDh7UkzI8j9MZ656VN1M9vu2OAQfUTAx9x9jWt5jpO0GMTq6D0E9PrIrP6MAoLHc7A5ERk+WDVWKvwe+FZgdSjOw5dXQTG5BAI2HUVad8GHXUBbkjEMqLKtJ5SDOPMdOlbb4jSAVEHRpMnKyWBI6qYP8Yr0l0MDB0CQTBAHtkEEbH60St2zPtuV0VHxHfJ4G4MLNu3bOrAEOA2d8SYAB9N6+f2e0LVq21sgXtQ0zp0BRqDEKx5mlgpyoIj1rsvjhlXhrqiGLRqI04IuWyGOnqRIzE48q+YUkkadqa2T\/8AxNxi2FtD\/wBsQ398y\/51DFwzqnMzPWfOtdZqC60e7r6iTESSYHSTWulKAzUzsy3quoPNln2kTsR09R7iodSeDv6DqjowG25UgHIOxM\/9N6h8EPjRrv3CzFjuSSdzvnc5rTWTWKkkUpSgM0msUoBSlKAUpSgFKUoBSlKA+lf0eW\/\/ACrHGbpOcfKo365FdDcYR5gwARjqfP6\/ka+QcP2letjTbvXEHkrso+wNTLfxLxQ\/3x+oU\/xFWTKtH1RDhoJA6dDv\/nWJJ2n+XuQfc\/evm1n4y4tcF0YZw1tP4qAfzqXb+POIG6Wj9H2mY8dO4UfQeGaW9\/QeXn9T9qlK+XkgHpiNhMYPoPqK+ecP8furajYScnlYgT7EHEdDNTLf9IFszr4dwcwRcDZIIJIKifb86WKO114c6ZZoCnURpYMCxg+LlkZ8\/SiqHCQDEEuSTmCTPnEacek1x1r48sRBS6M9ApH5t7fYVY8H8b8Kmkh2BBkgqw8uU6Z9uv1qLFHQXSqs4VZUtA8hGqCOo3mtZTBaBM7bH39vWqmz8WcE5g3gAJI5XA9PEvT386kW+2+GYyOItScQbijY4wT60JNwQqo+unc7YJqTwonlIBE+k9Mif9ZqB+kIdriHHysrTgTt7xW+25wRk\/l0MVKBC\/pD7MZeCe4GXQO7EB5wXTYHaTBj0r5DX1349X\/+e51ZDICIn51wD7j\/AIa+RVDJFKUqAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUArbZYjYkexilKA3XePusuhrtwp+yXYr57TG+aiUpQClKUApSlAKUpQClKUApSlAKUpQClKUApSlAKUpQClKUB\/\/2Q==\" alt=\"Radiaci\u00f3n c\u00f3smica - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQl9zV49pb5nIbYEM5ywCXAnjVuGqXW-Aqs4XLj7t8UcmP6aZBlZg9UqhRvudozkzp8zY4&amp;usqp=CAU\" alt=\"Rayos C\u00f3smicos - Que son los rayos C\u00f3smicos\" \/><\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas c\u00f3smicas primarias, cuando entran en nuestra atm\u00f3sfera llevan consigo unas energ\u00edas fant\u00e1sticas, muy elevadas.\u00a0 En general, cuanto m\u00e1s pesado es el n\u00facleo, m\u00e1s raro resulta entre las part\u00edculas c\u00f3smicas.\u00a0 N\u00facleos tan complejos como los que forman los \u00e1tomos de hierro se detectaron con rapidez, en 1.968, otros n\u00facleos tan complejos como los del uranio.\u00a0 Los n\u00facleos de uranio constituyen s\u00f3lo una part\u00edcula entre 10 millones. Tambi\u00e9n se incluir\u00e1n aqu\u00ed <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de muy elevada energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">Ahora bien, la siguiente part\u00edcula in\u00e9dita \u2013despu\u00e9s del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>- se descubri\u00f3 en los rayos c\u00f3smicos.\u00a0 A decir verdad, cierto f\u00edsico te\u00f3rico hab\u00eda predicho ya este descubrimiento.<\/p>\n<p style=\"text-align: justify;\">\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\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRMxK400M7tvzY1L-xHiQzeO02Ia5YD26Okqg&amp;usqp=CAU\" alt=\"Paul Dirac - Biography, Facts and Pictures\" \/><\/p>\n<p style=\"text-align: justify;\">Paul Adrien Maurice Dirac hab\u00eda aducido, fund\u00e1ndose en un an\u00e1lisis matem\u00e1tico de las propiedades inherentes a las part\u00edculas subat\u00f3micas, que cada part\u00edcula deber\u00eda tener su \u201cantipart\u00edcula\u201d. (Los cient\u00edficos desean no s\u00f3lo que la Naturaleza sea simple, sino tambi\u00e9n sim\u00e9trica.)\u00a0 As\u00ed pues, deber\u00eda haber un \u201cantielectron\u201d, salvo por su carga, que ser\u00eda positiva, y no negativa, id\u00e9ntico al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, y un \u201canti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>\u201d con carga negativa en vez de positiva.<\/p>\n<p style=\"text-align: justify;\">En 1.930, cuando Dirac expuso su teor\u00eda, no llam\u00f3 demasiado la atenci\u00f3n en el mundo de la ciencia.\u00a0 Pero, fiel a la cita, dos a\u00f1os despu\u00e9s apareci\u00f3 el \u201canti-electron\u201d. Por entonces, el f\u00edsico americano Carl David Anderson trabajaba con Millikan, en un intento por averiguar si los rayos c\u00f3smicos eran radiaci\u00f3n electromagn\u00e9tica o part\u00edculas.\u00a0 Por aquellas fechas, casi todo el mundo estaba dispuesto a aceptar las pruebas presentadas por Compton, seg\u00fan las cuales, se tratar\u00eda de part\u00edculas cargadas; pero Millikan no acababa de darse por satisfecho con tal soluci\u00f3n.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRT1pdlpfsoVU3Zsa0QiQtiLbWUhItHWa7DLA&amp;usqp=CAU\" alt=\"IPEN implementa facilidades de calibraci\u00f3n para c\u00e1maras de ionizaci\u00f3n en  Per\u00fa | ENUla.org \u2013 Energ\u00eda Nuclear Latinoamericana\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR-BsHmMmyjTn4FmsG3ruYaNgSrxtQMNPBxkg&amp;usqp=CAU\" alt=\"Estudio de la c\u00e1mara de ionizaci\u00f3n Vintage METER (contador Geiger) - EE.UU  Fotograf\u00eda de stock - Alamy\" \/><\/p>\n<p style=\"text-align: justify;\">Anderson se propuso averiguar si los rayos c\u00f3smicos que penetraban en una c\u00e1mara de ionizaci\u00f3n se curvaban bajo la acci\u00f3n de un potente campo magn\u00e9tico.\u00a0 Al objeto de frenar dichos rayos lo suficiente como para detectar la curvatura, si la hab\u00eda, puso en la c\u00e1mara una barrera de plomo de 6\u201935 mm de espesor.\u00a0 Descubri\u00f3 que, cuando causaba el plomo, la radiaci\u00f3n c\u00f3smica trazaba una estela curva a trav\u00e9s de la c\u00e1mara.\u00a0 Y descubri\u00f3 algo m\u00e1s.\u00a0 A su paso por el plomo, los rayos c\u00f3smicos energ\u00e9ticos arrancaban part\u00edculas de los \u00e1tomos de plomo. Una de esas part\u00edculas dej\u00f3 una estela similar a la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.\u00a0 \u00a1All\u00ed estaba, pues, el \u201cantielectron\u201d de Dirac! Anderson le dio el nombre de \u201cpositr\u00f3n\u201d. Tenemos aqu\u00ed un ejemplo de radiaci\u00f3n secundaria producida por rayos c\u00f3smicos.\u00a0 Pero a\u00fan hab\u00eda m\u00e1s, pues en 1.963 se descubri\u00f3 que los positrones figuraban tambi\u00e9n entre las radiaciones primarias.<\/p>\n<p style=\"text-align: justify;\">Abandonado a sus propios medios, el positr\u00f3n es tan estable como el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (\u00bfy por qu\u00e9 no habr\u00eda de serlo, si es id\u00e9ntico al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, excepto en su carga el\u00e9ctrica?).\u00a0 Adem\u00e1s, su existencia puede ser indefinida.\u00a0 Ahora bien, en realidad no queda abandonado nunca a sus propios medios, ya que se mueve en un universo repleto de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.\u00a0 Apenas inicia su veloz carrera (cuya duraci\u00f3n ronda la millon\u00e9sima de segundo), se encuentra ya con uno.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Aniquilaci\u00f3n electr\u00f3n-positr\u00f3n - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRHPKaLbfz4UOodz_C_YWLJyKTBCngIXt3jhA&amp;usqp=CAU\" alt=\"File:Electron-positron-annihilation.png - Wikimedia Commons\" \/><\/p>\n<p style=\"text-align: justify;\">As\u00ed, durante un momento relampagueante quedaran asociados el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n; ambas part\u00edculas girar\u00e1n en torno a un centro de fuerza com\u00fan.\u00a0 En 1.945, el f\u00edsico americano Arthur Edwed Ruaark sugiri\u00f3 que se diera el nombre de \u201cpositronio\u201d a este sistema de dos part\u00edculas, y en 1.951, el f\u00edsico americano de origen austriaco Mart\u00edn Deutch consigui\u00f3 detectarlo gui\u00e1ndose por los <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> caracter\u00edsticos del conjunto.<\/p>\n<p style=\"text-align: justify;\">Pero no nos confundamos, aunque se forme un sistema positronio, su existencia durar\u00e1, como m\u00e1ximo, una diezmillon\u00e9sima de segundo.\u00a0 El encuentro de electr\u00f3n-positr\u00f3n=aniquilamiento mutuo, solo queda energ\u00eda en forma de radiaci\u00f3n gamma.\u00a0 Ocurre pues, tal como hab\u00eda sugerido <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>: la materia puede convertirse en energ\u00eda y viceversa.\u00a0\u00a0 Por cierto que Anderson consigui\u00f3 detectar muy pronto el fen\u00f3meno inverso: desaparici\u00f3n s\u00fabita de los <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>, para dar origen a una pareja electr\u00f3n-positr\u00f3n.\u00a0 Este fen\u00f3meno se llama \u201cproducci\u00f3n en pareja.\u201d Anderson comparti\u00f3 con Hess el premio N\u00f3bel de F\u00edsica de 1.936.<\/p>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" 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\" alt=\"Ir\u00e8ne y Fr\u00e9d\u00e9ric Joliot-Curie: radiactividad a la carta - Mujeres con  ciencia\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSBn_7T3pSjOfzN25UGKrfbgLCqQg-O8Ph09Q&amp;usqp=CAU\" alt=\"Calam\u00e9o - Marie Curie Melissa Final\" \/><\/p>\n<p style=\"text-align: justify;\">Poco despu\u00e9s, los Joliot-Curie detectaron el positr\u00f3n por otros medios, y, al hacerlo as\u00ed, realizaron, de paso, un importante descubrimiento.\u00a0 Al bombardear los \u00e1tomos de aluminio con <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>, descubrieron que con tal sistema no solo se obten\u00edan <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, sino tambi\u00e9n positrones.\u00a0 Cuando suspendieron el bombardeo, el aluminio sigui\u00f3 emitiendo positrones, emisi\u00f3n que s\u00f3lo con el tiempo se debilit\u00f3.<\/p>\n<p style=\"text-align: justify;\">Aparentemente hab\u00edan creado, sin propon\u00e9rselo, una nueva sustancia radiactiva.<\/p>\n<p style=\"text-align: justify;\">He aqu\u00ed la interpretaci\u00f3n de lo ocurrido, seg\u00fan los Joliot-Curie: Cuando un n\u00facleo de aluminio absorbe una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, la adici\u00f3n de los dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> transforma el aluminio (n\u00ba at\u00f3mico 13 en f\u00f3sforo (n\u00ba at\u00f3mico 15).\u00a0\u00a0 Puesto que las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> contienen cuatro <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> en total, el n\u00famero masivo se eleva 4 unidades, es decir, del aluminio 27, al f\u00f3sforo 31.\u00a0 Ahora bien, si al reaccionar se expulsa un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> de ese n\u00facleo, la reducci\u00f3n en una unidad de sus n\u00fameros at\u00f3micos y masivos har\u00e1 surgir otro elemento, o sea, el silicio 30.<\/p>\n<p style=\"text-align: justify;\">Puesto que la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a> es el n\u00facleo del helio, y un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es el n\u00facleo del hidr\u00f3geno, podemos escribir la siguiente ecuaci\u00f3n de esta \u201creacci\u00f3n nuclear\u201d:<\/p>\n<p style=\"text-align: justify;\">aluminio 27+helio4\u00aesilicio30+hidrogeno1<\/p>\n<p style=\"text-align: justify;\">N\u00f3tese que los n\u00fameros m\u00e1sicos de equilibran:<\/p>\n<p style=\"text-align: justify;\">27+4= a 30+1<\/p>\n<p style=\"text-align: justify;\">Adentrarse en el Universo de las part\u00edculas que componen los elementos de la Tabla peri\u00f3dica, y, en definitiva, la materia conocida, es verdaderamente fant\u00e1stico.<\/p>\n<p style=\"text-align: justify;\"><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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F04%2F22%2Fconociendo-la-materia-ii-3%2F&amp;title=Conociendo+la+materia+II' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/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=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F04%2F22%2Fconociendo-la-materia-ii-3%2F&amp;title=Conociendo+la+materia+II' title='Digg' target='_blank' rel='nofollow'><img 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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>Un is\u00f3topo estable es un nucleido que no es radiactivo (a diferencia de los radionucleidos), por lo que no experimenta de forma espont\u00e1nea decaimiento radiactivo. Un elemento qu\u00edmico tiene uno o varios is\u00f3topos, de los cuales todos, algunos o ninguno, pueden ser estables. Los is\u00f3topos que no son estables (radiois\u00f3topos), a diferencia de los estables, [&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":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27868"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=27868"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27868\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27868"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27868"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27868"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}