{"id":4349,"date":"2020-07-04T07:39:29","date_gmt":"2020-07-04T06:39:29","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=4349"},"modified":"2020-08-04T06:40:01","modified_gmt":"2020-08-04T05:40:01","slug":"el-nucleo-atomico-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/07\/04\/el-nucleo-atomico-2\/","title":{"rendered":"El nucleo atomico"},"content":{"rendered":"<p><strong>El n\u00facleo at\u00f3mico<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" 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\" alt=\"Roberto Rol | Divulgador cient\u00edfico: Experimento de Rutherford.\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRAHQeVQqlmVsOKoc2dbLDpUt_ykE4JqUkEpQ&amp;usqp=CAU\" alt=\"585 fyq 4_eso. atomos y elementos_pres\" \/><\/p>\n<p><img decoding=\"async\" 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\" alt=\"Los \u00e1tomos, el n\u00facleo at\u00f3mico : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Rutherford descubri\u00f3 que el \u00e1tomo ten\u00eda un n\u00facleo m\u00e1s denso. Entre 1906 y 1908 (hace ahora m\u00e1s de un siglo) realiz\u00f3 constantes experimentos disparando <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> contra una l\u00e1mina sutil de metal (como oro o platino), para analizar sus \u00e1tomos. La mayor parte de los proyectiles atravesaron la barrera sin desviarse (como balas a trav\u00e9s de las hojas de un \u00e1rbol), pero no todos. En la placa fotogr\u00e1fica que le sirvi\u00f3 de blanco tras el metal, Rutherford descubri\u00f3 varios impactos dispersos e insospechados alrededor del punto central. Comprob\u00f3 que algunas part\u00edculas hab\u00edan rebotado.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.tplaboratorioquimico.com\/wp-content\/uploads\/2014\/12\/experimento_rutherford.jpg\" alt=\"El Experimento de Ernest Rutherford : El Prot\u00f3n y el N\u00facleo \u00bb TP ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Era como si en vez de atravesar las hojas, algunos proyectiles hubiesen chocado contra algo m\u00e1s s\u00f3lido. Rutherford supuso que aquella \u201cbalas\u201d hab\u00edan chocado contra una especie de n\u00facleo denso, que ocupaba s\u00f3lo una parte m\u00ednima del volumen at\u00f3mico y ese n\u00facleo de intensa densidad desviaban los proyectiles que acertaban a chocar contra \u00e9l. Ello ocurr\u00eda en muy raras ocasiones, lo cual demostraba que los n\u00facleos at\u00f3micos deb\u00edan ser realmente \u00ednfimos, porque un proyectil hab\u00eda de encontrar por fuerza muchos millones de \u00e1tomos al atravesar la l\u00e1mina met\u00e1lica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQvutJhNV8TbIXbjtSPGHqJW4bO8Bs5UoqiRg&amp;usqp=CAU\" alt=\"Las part\u00edculas del n\u00facleo. Prot\u00f3n y neutr\u00f3n. - modelos at\u00edmicos ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Era l\u00f3gico suponer, pues, que los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> constitu\u00edan ese n\u00facleo duro. Rutherford represent\u00f3 los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> at\u00f3micos como elementos api\u00f1ados alrededor de un min\u00fasculo \u201cn\u00facleo at\u00f3mico\u201d que serv\u00eda de centro (despu\u00e9s de todo eso, hemos podido saber que el di\u00e1metro de ese n\u00facleo equivale a algo m\u00e1s de una cienmil\u00e9sima del volumen total del \u00e1tomo).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/modeloderutherford3-110428150245-phpapp02\/95\/modelo-de-rutherford3-3-728.jpg?cb=1304003026\" alt=\"Modelo de rutherford3\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Modelo de rutherford3\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En 1908 se concedi\u00f3 a Rutherford el premio Nobel de Qu\u00edmica por su extraordinaria labor de investigaci\u00f3n sobre la naturaleza de la materia. \u00c9l fue el responsable de importantes descubrimientos que permitieron conocer la estructura de los \u00e1tomos en esa primera avanzadilla.<\/p>\n<p style=\"text-align: justify;\">Desde entonces se pueden describir con t\u00e9rminos m\u00e1s concretos los \u00e1tomos espec\u00edficos y sus diversos comportamientos. Por ejemplo, el \u00e1tomo de hidr\u00f3geno posee un solo <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Si se elimina, el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> restante se asocia inmediatamente a alguna mol\u00e9cula vecina; y cuando el n\u00facleo desnudo de hidr\u00f3geno no encuentra por este medio un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que participe, act\u00faa como un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (es decir, una part\u00edcula subat\u00f3mica), lo cual le permite penetrar en la materia y reaccionar con otros n\u00facleos si conserva la suficiente energ\u00eda.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"As\u00ed fue como se descubri\u00f3 el helio: el primer elemento qu\u00edmico ...\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Helio | Qu\u00edmica | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">El helio, que posee dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, no cede uno con tanta facilidad. Sus dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> forman un caparaz\u00f3n herm\u00e9tico, por lo cual el \u00e1tomo es inerte. No obstante, si se despoja al helio de ambos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, se convierte en una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, es decir, una part\u00edcula subat\u00f3mica portadora de dos unidades de carga positiva.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Part\u00edculas alfa\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Hay un tercer elemento, el litio, cuyo \u00e1tomo tiene tres <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Si se despoja de uno o dos, se transforma en i\u00f3n, y si pierde los tres, queda reducida a un n\u00facleo desnudo, con una carga positiva de tres unidades.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRzZqQWKv9qlSR5Y3DpKBJ5hAZAhiG4JAuatQ&amp;usqp=CAU\" alt=\"Lo mejor de la semana en DiarioRenovables. Mina de litio en ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTqA8OwtNJJsOXdRvyhFeH3QIkGtGj3BN0DsQ&amp;usqp=CAU\" alt=\"Mientras Alemania ratifica su inter\u00e9s por el litio boliviano ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Roberto Rol | Divulgador cient\u00edfico: Datos y curiosidades sobre el ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRVUkJewn_4njc8TPqXggjuhvD6UvAOObLAqw&amp;usqp=CAU\" alt=\"\u1408 Un atomo im\u00e1genes de stock, fotos atomo litio | descargar en ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las unidades de carga positiva en el n\u00facleo at\u00f3mico deben ser num\u00e9ricamente id\u00e9nticas a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que contiene por norma, pues el \u00e1tomo suele ser un cuerpo neutro, y esta igualdad de lo positivo con lo negativo es el equilibrio. De hecho, los n\u00fameros at\u00f3micos de sus elementos se basan en sus unidades de carga positiva, no en las de carga negativa, porque resulta f\u00e1cil hacer variar el n\u00famero de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> at\u00f3micos dentro de la formaci\u00f3n i\u00f3nica, pero en cambio se encuentran grandes dificultades si se desea alterar el n\u00famero de sus <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"\u00c1tomo de hidr\u00f3geno - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" 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alt=\"Helio | Qu\u00edmica | Fandom\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Hidr\u00f3geno\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 \u00a0Helio<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Apenas esbozado este esquema de la construcci\u00f3n at\u00f3mica, surgieron nuevos enigmas. El n\u00famero de unidades con carga positiva en un n\u00facleo no equilibr\u00f3, en ning\u00fan caso, el peso nuclear ni la masa, exceptuando el caso del \u00e1tomo de hidr\u00f3geno. Para citar un ejemplo, se averigu\u00f3 que el n\u00facleo de helio ten\u00eda una carga positiva dos veces mayor que la del n\u00facleo de hidr\u00f3geno; pero como ya se sab\u00eda, su masa era cuatro veces mayor que la de este \u00faltimo. Y la situaci\u00f3n empeor\u00f3 progresivamente a medida que se descend\u00eda por la tabla de elementos, e incluso cuando se alcanz\u00f3 el uranio, se encontr\u00f3 un n\u00facleo con una masa igual a 238 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, pero una carga que equival\u00eda s\u00f3lo a 92.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"\u2705Uranio (U) \u2022 Definici\u00f3n, aplicaciones e Isotopos | Miner\u00eda en L\u00ednea\" \/><img decoding=\"async\" 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\" alt=\"10 conceptos b\u00e1sicos para entender la energ\u00eda nuclear\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo era posible que un n\u00facleo que conten\u00eda cuatro <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> (seg\u00fan se supon\u00eda el n\u00facleo de helio) tuviera s\u00f3lo dos unidades de carga positiva? Seg\u00fan la m\u00e1s simple y primera conjetura emitida, la presencia en el n\u00facleo de part\u00edculas cargadas negativamente y con peso despreciable neutralizaba dos unidades de carga. Como es natural, se pens\u00f3 tambi\u00e9n en el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAARMAAAC3CAMAAAAGjUrGAAABU1BMVEX\/\/\/\/\/AAAAAP\/MzMzQ0NAAAADExMTx8fGdnZ38\/PyHh4ezs7PR0dH5+fmUlJTu7u6NjY3n5+fc3NyAgICbm5u5ubmmpqbf39+qqqre3t7AwMDX19eRkZGEhISpqal8fHxycnJjY2PmAABUVFRubm7RAAD2AAAQAADZAAAAAPFMTExGRkYwMDA5OTlcXFztAAAAANgdHR2wAAC8AAA8AAAyAAB1AAAAAMQAAK0AAOkSEhIpKSmIXFyHTk55YmJ9LS2UCgqLR0ecHh6agoKfPDxXWIchK2ENHkyLi5ZtAABiAAAAAKZDQ4+2AA6BgZR6AERra4YyAItNAFkeHpWgABhSAABGAABzAC49AHI5AIaMACUAAM1ra5BdAEGcAABnACsjAJZWAEqPACg7AGp\/f41wAE1KSoGvABU4OIyDAAAmJ4oACHIAAF2ZdHQoAAB0OTmGHx+D16ryAAAPGElEQVR4nO1d6X\/jNnrGGBRAAgRIkARJ8ZAoW56M7fiYmWQmkzRN2jTdY7rZdLbtbjbbNG232+622+b\/\/1RQl3X4EClKoBw\/vxnbMmkRfPTivQEC8IhHPOIRj9gTdHUPoH0obN0jaB0kuueEyJn+xMpTnQmFjre9MenGaccClm\/dfgKX05+cjvqCBuMXyMfnWx6aLoiPixigcwlYHAog0piyOGFAmJSVh3EoswSIMC5fjTiBQ2DJQACYAyU2Mkj1jn8bIKFxqjih4EyiI4eepYMjdJ7iM0QHJQ3nFJ4j59RDQ\/UCdxIp3SHo0+gCQ4KfgzywL6DuW2gaVgeD55E1ALYPgEkpBTQEfduMATiKlC45UnMHxUOE3hclJz0z7Bf4OUJ5YBD8PlCCYw9030PTkJ1i+EkfDAAkAIQxjUFsAt82qeJEKVHvAoAAhcSANp7NHed9GxoCTjhJL3TfQ9M4pY6TfiIGEryP0lMnjkEvAAV0zu3kqJw7z2H6SeKcCc8E1zp2SBln0Fdzp4i7F\/fZrX0Di8uvEsPcYQGPQLcLuimAStlmJi4POW7PUK+4OqbOVtIDBAJWnCMgDKYMUkwMneN\/xCMe8YhHPOIRP0pYFlOw7gicfzSwIkhN1\/fznGdc\/SO57xOTQo\/pHpkWME9ykvVk6rAF6bCY4yWxOkRTrGtsWiAkz3qGc4c0MCelPKM\/EoGxvDAzDWcd1YG9mIfpg6dF0KzSXVoRzXrR9sajHVbKA7v6x+6ZLnyowpL4cU21yWQ\/foCsMNrfKC9k++YDY8Wi\/sZFrygPHxIryG8k75669KGwEmWyKacdug8iC8niQDT3bjgOnPvPajlSt+FyVZTve\/0rDJrXACHfZ62Ci61Mf6+\/v90sqL+lD9Ti8XbeeOsIw+29N8r2Mf\/Esq3WMz1\/\/+yP4265xcjx902pCNKgU3IzGNmvHrnI30Hi0Nru7GwYXn831wn2h5TU39WVgmRXV9oQKdndtcz9ICVyd+l6B\/sQ\/Qiy27oMaX9bMcu3boQXYY2cNwEl6rY1NHR37knhnHVdYvbCzG+ncgk1WEevyBPbMAwbZryFURA0NVwUuQYcw+5lGq5\/N5wd+WqLFy2mlChSWuewWLmOVgAurzmBsNAwgrvQ0xKUFcY8eLtMs73FHNLtEMSm5hSxQamOQdwGvFP\/dYaUp8POFKc20qHlb4WpZ+GRl6VFp\/PxCJ0jO9EirLfA0\/QBOb6d0CmkESfAqdHPsR3sIot0I5QpnmlYaLjmeedM00iWQbXFpzSes8WoD4adMxKnLXBorZ2lkVYvXaAZKUZZDcsT0KWuK7uaeQk1ugVRf0KKYZDRktwRFziNsyCJ9PHiuNouDcqMeIgM24C0v+jZWw4MMxMKPbyEelsTGSXEJSS4IelpCRTw0N59gUyvmIyHEClxoDcHF6wrMzfecaOtTm0yD+f2VAFL49yli+K8OqeaczvvGMqOEd95U1Ya9omc5kZPcz+deTLj7RJm0clkibconWJeK3N4i8hqwP2fDjNMP0tKXkrv4QhkQwjcvnwehMM06ydicKqCSCnFsIhpX9LEN506pRnWGjEBYK1uNwzLCsgFIekFHCQDSYFFWN+DFCheQK5EwxliL+BIBBkVrKgxDtSi3Fa3t\/apIzmBboqQBMwFuVCcDFIO3BEnzAsCT2Q4HYqixjh4mxba5Guf6bskzUGm3LwsN5KAC4vkNIqB0iEy8QgxaSRoSLioYVRFm6JzIBvRbX0k3ekbxTV68u7W9btGM8pNWMbMbNep4WVtyVaMoSfbtwivVQlQAGALelLCHdeH70MbPAO3BdmbBbjazaBoXfduor0jRbbK6pTQ7xtUnToo7PV6q2pZJL1QNpQU0255qgZIPBUKS79Ef\/Hi+Nnh8YtPaROsmJq1fmVLbK5qQPaXL59McPxpAwk73daYVs0mrXIiPnv65Bqfb64hhebyaOXlESuc4L+ap+TJk78uJcXaRFwsvd1K1vph6AQrnHxxOObi6YSap58qy3G20b59ehUKDqr+xTIn6S\/GVBx+8OGziU5J7OedsyAwKbIjgWt85nr9g+rBzjInX1xOOOl0jiez51PgFMRyRAplGHDOzZ40PIHZ2uzY8v5ztgdZObewxAn7mwkRh+\/NOHnhADCXQmSiayfUzNyMhzSx1yBHr9dWPQBc4iSdmuHLa06e3ZbLZCPR4cQnih3o3bqHSvUZ3SSqa\/glTmBJxNMPFDqdDz\/44MNS4V7eH0JhkSbjnZh4LGG0zM4WFvCuDVY9VTnPScq\/\/NtSsT6d9V51Rnr2J3\/4KVyXbBYZSU+xk2dKJxvRWCWHGkNjXD1Xcc2J\/eVHJwevR3Ly6tWrn3U6P1ffSjl5+vbg5PXfVSsGWBZ2PCR7AXfdgPalV8tgNQGnusc44yRUjBwcXP1iVcc+e60OHLz+qt5NMeyIMKClxbrbnKdwZrLVCd1pQDAJRNlIy9coAUbV845TTn46uvGDg1+ucvLdyejI1dfVBzQBLM2hxRzhTc15qXXE4rZng8SlFi5vvrRTvDxf\/dbJGWZAACEBdkBevR8hre4ITDiRE0oO\/n7VP3k3OXRV23wsjcvCwrOT2ORZZoZKdAQuRafPurk7FH2XxmdO4Ybi6Eh55QgFw1QppygWAwKN6hkzUb30MeYE\/2py3wdv\/mFii\/\/xnyZ+7Mtvp8fe1o16bk\/+KYOFSnOuIs2jYZ8NS2\/CdyiSwE0yMFRT2iERpKCAoeuAixrdAbi6fh9zwt9M7\/vg+8OFEPDJ03ezQyd1Z89aTlu5XmIApGSF04sIKFBethPQiHheBi6M0OziIrpFVO\/YXu6unfhuwZiTmZgovFuMi399cn3obc32orWyBaVhU3MszAUgkSxSjMqXRg86QPqe4CDwmVy2frIPxACogwrsxkC1RqfYiBPv9RwnJ+8u56Tkl1dzh65qBi417OEMY5dL9EdqYeURH\/JcOgNoMwpcV1yA0O2CYHFFYlXP3ozGnND5G1d69sVUVF7+5s38gZOv1PysYZI34YTNf1u5NjUu5DA2nCyEQgwSH\/YlLeVFTLuWbZQaVZCed8hoVal5ssDJwdU3v355fPzyt7\/5dvH3B79LirMafvr2Ah6aep8UVHHCBcADyhMUw1INRWgKCVEVwPPOcNSCHixxcvL2n7978fK7f\/n+zRInX551nvdQt6re2h4nMlUqpXtBuChIWli+K3FBYjA3vqpzR5nA0dyJF+\/9o99ObM\/ld98vsHXyFR4MBKQ8C2Io1k+gOFsOjK3ln+ZsQV0da8\/r2INvjq917OG7eVKu6DQziz0UuiSg6zW6bqJPNoWoa4u\/n6dkzuwow\/Ov8wK0JIg4lWaec3nfFsQ6OXHq+my\/v5aGt8dPFnD5zZyKvfEtcEqDnJjJ7czoTLSx6gnyMSfi7fS23\/zbhIpXP5v69jND\/dEdfVjMMWjgZjHq3sCMzsI+q54gn8SA5tTqTl37uRjw36d0\/f6+N7NwBOMgM6kK6+Z\/XyM2bQy4etFumiv4eiIN\/3FDrmBidP6wpgZnwkvCIAiTdKrfoMZ2C1w\/f8K+Gtmeq\/+cqpFrTo5HMnT1ZTVlxYRNTR6EKMIg0VjgqeEbXece5X+pe\/92lHv8\/PPP\/9jpvFLfSht0+ZFi5FdhrTQbjlCcZYMA1jCJzYDxyn8yl6Nmydd\/+u+bctT\/86ff0Y2yzAFEJsmVN6Nlr4DKf7FUy0iOJ5y8N\/5fcnK5sXcxrmUob4b7fnCvN9MwwsoJjiVO7JerOvbZplZjQXwde+TNIG8NZnATxffq1eolTvBNtdFNR7bisllMKJutvBk4t7\/QRQqyWe50ZCxmXOJ5UgNaLQVa3RFYrqH\/+ekKJ59Vfc81R8WcLgpVOCnH3szFESCG4BRIIGUnoSEOfGaHRVQ2ayA3wbkPQ8tzMlZtnXD1wGKZEziZPIf\/+96Ek2cbO6F3Si8TKmgqBYTIPknPDBcSwNMjduTFVBQ0QASAAqBk4IhzZ2ChbgaqPdizgZ6cP0+LGYcTifls4wLeGj05Vrl+h3TSMxoLF3AxUDxwAQYUOnmZur6AAyemYAiqcwIqF4xXOBE\/LMaALzb3Qdfbr1rNiNM0zlxGyJEYyr4VDfuSQuGXzZzD7ML+mNshGUS8LHFUQQM9fvYfFyjZfElDpR4\/a\/779EVqzmdik4pDShvoBRX\/92zKyOEPDUQqxuYR4IJCqvqxW1UnDxcYL5fKrPCzl4eXl4fHPzSyjE77SpG8okaUgWmaKykfZptffBGgZmIU7Yus4pYsQb+GzsTjGF7r1qog7WtVAGnbmqYWLO3VvQpiBfr32NDcoLsKowWr4jV3\/K+gBVMHgHY9vs\/a4Qbht6PbKsuTtGB5MVg35NoRqvqQW8Jo8SpOjbQFTzoRWlvtr4E5EJnPA+672lVLazwDyovxJtmo0Lx5AW6BczKG9O3J3oKpq9dboW15fGA0owRCu69z+rRHTBY2yU50bish9Yd\/YzhkfgNXu0bbflNgrXnwmWHOb\/Rrm\/qmdGvEBCQ9u7jeJDuNtWlZ3BoxaQ8nYXu2HVFzR4ZTUH1zpz27To507Bxsbc8ybNVDFBdssazektIMUKv2\/xI+nPPZNAUcTMcjXe4AInC6SXauK\/MXtK2mgvpypExkX5fRMbRvLLUCwX2XZ4WvK1LHrcg4LoN5RldoGxnXnri5FV1NcSltQf3iVkgt+sTQXiG+E1yDfy1Im5LkN2DXj5FUmqxVDuxNcHb8uFEASPufAe7tuCVmLx5Ma+w04tGXmqgEtENSaPv815uBduamxPtCCQBwR6TErSrf3wO4k12qw1alTO6FvYOdslv3DNr74Llbdt5Ytg9GeBGCbNXNd\/K2JZHWAcu2KNtp6x36W0C3Vl3o6cqEb45usRWlgvN2NK3VAyNbMJeItKUZqSaSpvu5MG9kE3ytEAFtMFC2GudYD6DbWAnZy+TeC8kYLG7mwxV8rUfd7QkwzzbWiyzYd926DIeTjRxPwfMHoUgWgUO\/tlthZ8EDk5EpWELiGrfmSJc+ID2yDCs1eVKJFgfxwGh5\/WZjYBhwut7OPkxIniUPWETmgG3TNZO7eWEOUifBHwchEwhoEteU6SozltNNyr0d0QPVqvdAGDIkfu5mgWnGNDQD7uY+MSlsKR3\/D\/11CzidIZXUAAAAAElFTkSuQmCC\" alt=\"Los is\u00f3topos y la espectrometr\u00eda de masas (art\u00edculo) | Khan Academy\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Se podr\u00eda componer el rompecabezas si se supon\u00eda que en n\u00facleo de helio estaba integrado por cuatro <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> neutralizadores, lo cual deja libre una carga positiva neta de dos, y as\u00ed sucesivamente, hasta llegar al uranio, cuyo n\u00facleo tendr\u00eda, pues, 238 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 146 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, con 92 unidades libres de carga positiva. El hecho de que los n\u00facleos radiactivos emitieran <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (seg\u00fan se hab\u00eda comprobado ya, por ejemplo, en el caso de las <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edculas beta<\/a>), reforz\u00f3 esta idea general. Dicha teor\u00eda prevaleci\u00f3 durante m\u00e1s de una d\u00e9cada, hasta que por caminos indirectos, lleg\u00f3 una respuesta mejor como resultado de otras investigaciones.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edcula beta | \u00bfQu\u00e9 es la radioactividad? Definici\u00f3n\" \/><img decoding=\"async\" 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\" alt=\"PART\u00cdCULAS BETA \u00bb Qu\u00e9 son, Caracter\u00edsticas, Usos - Cumbre Pueblos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Pero entre tanto se hab\u00edan presentado algunas objeciones rigurosas contra dicha hip\u00f3tesis. Por lo pronto, si el n\u00facleo estaba constituido esencialmente de <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, mientras que los ligeros <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> no aportaban pr\u00e1cticamente ninguna contribuci\u00f3n a la masa, \u00bfc\u00f3mo se explicaba que las masas relativas de varios n\u00facleos no estuvieran representadas por n\u00famero enteros? Seg\u00fan los pesos at\u00f3micos conocidos, el n\u00facleo del \u00e1tomo cloro, por ejemplo, ten\u00eda una masa 35\u20195 veces mayor que la del n\u00facleo de hidr\u00f3geno. \u00bfAcaso significaba esto que conten\u00eda 35\u20195 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>? Ning\u00fan cient\u00edfico (ni entonces ni ahora) pod\u00eda aceptar la existencia de medio <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Este singular interrogante encontr\u00f3 una respuesta incluso antes de solventar el problema principal, y ello dio lugar a una interesante historia que, contaremos otro dia.<\/p>\n<p style=\"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%2F07%2F04%2Fel-nucleo-atomico-2%2F&amp;title=El+nucleo+atomico' 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%2F07%2F04%2Fel-nucleo-atomico-2%2F&amp;title=El+nucleo+atomico' 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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&nbsp; Rutherford descubri\u00f3 que el \u00e1tomo ten\u00eda un n\u00facleo m\u00e1s denso. Entre 1906 y 1908 (hace ahora m\u00e1s de un siglo) realiz\u00f3 constantes experimentos disparando part\u00edculas alfa contra una l\u00e1mina sutil de metal (como oro o platino), para analizar sus \u00e1tomos. La mayor parte de los proyectiles atravesaron la barrera sin [&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":[22],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4349"}],"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=4349"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/4349\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=4349"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=4349"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=4349"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}