{"id":668,"date":"2021-02-05T06:58:26","date_gmt":"2021-02-05T05:58:26","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=668"},"modified":"2022-02-05T06:58:50","modified_gmt":"2022-02-05T05:58:50","slug":"la-fisica-nos-descubrira-los-misterios-del-universo","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2021\/02\/05\/la-fisica-nos-descubrira-los-misterios-del-universo\/","title":{"rendered":"La F\u00edsica nos descubrir\u00e1 los misterios del Universo"},"content":{"rendered":"<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRVL364FpUoxEKdquEJCIVYRmzUYqmHvV9Z9F0NDwDbmiXYF95yglWIjmGw-Pb9alYOLzE&amp;usqp=CAU\" alt=\"La versi\u00f3n actual de su navegador es anterior y es posible que su  experiencia no sea \u00f3ptima. Considere realizar una actualizaci\u00f3n. M\u00e1s  informaci\u00f3n. Im\u00e1genes P\u00e1gina de inicio de im\u00e1genesColecciones  seleccionadasFotosVectoresIm\u00e1genes de Offset ...\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Litio - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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 Hidr\u00f3geno, Helio y Litio<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">El Helio, que posee dos <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, no cede uno con tanta facilidad.\u00a0 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.\u00a0 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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Hay un tercer elemento, el litio, cuyo \u00e1tomo tiene tres <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.\u00a0 Si se despoja de uno o dos, se transforma en ion.\u00a0 Y si pierde los tres, queda reducida a un n\u00facleo desnudo, con una carga positiva de tres unidades.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El Escritorio de Einstein: F\u00edsica para tontos: CARGA EL\u00c9CTRICA\" \/><img decoding=\"async\" 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\" alt=\"El \u00e1tomo | Qu\u00edmica (tareas) Wiki | Fandom\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Las unidades de una carga positiva en el n\u00facleo at\u00f3mico deben ser num\u00e9ricamente id\u00e9ntica a los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que contiene como norma, pues el \u00e1tomo suele ser un cuerpo neutro y esta igualdad de lo positivo con lo negativo, es el equilibrio.\u00a0 Y, 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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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\u00c1tomo de Litio<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Apenas esbozado este esquema de la construcci\u00f3n at\u00f3mica, surgieron nuevos enigmas.\u00a0\u00a0 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.\u00a0 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.\u00a0 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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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<img decoding=\"async\" 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\" alt=\"\u00e1tomo de helio n\u00facleo at\u00f3mico at\u00f3mov\u00fd obal, \u00e1ngulo, atm\u00f3sfera png | PNGEgg\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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 del 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 su carga.\u00a0 Como es natural, se pens\u00f3 tambi\u00e9n -en el electr\u00f3n-.\u00a0 Se podr\u00eda componer el rompecabezas si se supon\u00eda que el 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.<\/p>\n<p><!--more--><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">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.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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\" 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\" alt=\"Qu\u00e9 son las part\u00edculas beta? Usos y propiedades\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Pero entretanto se hab\u00eda presentado algunas objeciones rigurosas contra dicha hip\u00f3tesis.\u00a0 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\u00fameros enteros? Seg\u00fan los pesos at\u00f3micos conocidos, el n\u00facleo del \u00e1tomo cloro, por ejemplo, ten\u00eda una masa 35&#8217;5 veces mayor que la del n\u00facleo del hidr\u00f3geno. \u00bfAcaso significaba esto que conten\u00eda 35&#8217;5 <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=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Este singular interrogante encontr\u00f3 una respuesta incluso antes de solventar el problema principal.\u00a0 Y ello dio lugar a una interesante historia.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\u00cdSOTOPOS<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\"><span style=\"text-decoration: underline;\">Construcci\u00f3n de bloques uniformes<\/span><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\"><img decoding=\"async\" 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\" alt=\"IS\u00d3TOPOS \u00bb Qu\u00e9 son, Tipos, Usos - Cumbre Pueblos\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">All\u00e1 por 1.816, el f\u00edsico ingl\u00e9s William Prout hab\u00eda insinuado ya que el \u00e1tomo de hidr\u00f3geno deb\u00eda de entrar en la constituci\u00f3n de todos los \u00e1tomos.\u00a0 Con el tiempo se fueron desvelando los pesos at\u00f3micos, y la teor\u00eda de Prout qued\u00f3 arrinconada, pues se comprob\u00f3 que muchos elementos ten\u00edan pesos fraccionarios (para lo cual se tom\u00f3 el ox\u00edgeno, tipificado a 16).\u00a0 El cloro, tiene un peso at\u00f3mico aproximado de 35&#8217;5, o para ser exactos, de 35&#8217;457.\u00a0 Otros ejemplos son el antimonio, con un peso at\u00f3mico de 121&#8217;75; el bario, con 127&#8217;34; el boro, con 10&#8217;811, y el cadmio, con 112&#8217;40.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Uranium-235 Chain Reaction\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSQenRE9zShGpROZSHBkiD_FNAmzeaCRmpaW-_OzjyHQMkxXLdwrpm3DcfDb9wtiSMsE0E&amp;usqp=CAU\" alt=\"Fisi\u00f3n nuclear de uranio. La ilustraci\u00f3n de un proceso de descomposici\u00f3n  radioactiva. el n\u00facleo de un \u00e1tomo de uranio se | CanStock\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Uranio 235<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Hacia principios de siglo se hizo una serie de observaciones desconcertantes, que condujeron al esclarecimiento.\u00a0 El ingl\u00e9s William Crookes (el del &#8220;tubo Crookes) logr\u00f3 disociar del uranio una sustancia cuya \u00ednfima cantidad result\u00f3 ser mucho m\u00e1s radiactiva que el propio uranio.\u00a0 Apoy\u00e1ndose en su experimento, afirm\u00f3 que el uranio no ten\u00eda <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a>, y que esta proced\u00eda exclusivamente de dicha impureza, que \u00e9l denomino &#8220;uranio X&#8221;.\u00a0 Por otra parte, Henri Becquerel descubri\u00f3 que el uranio purificado y ligeramente radiactivo adquir\u00eda mayor <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a> con el tiempo, por causas desconocidas.\u00a0 Si se dejan reposar durante alg\u00fan tiempo, se pod\u00eda extraer de \u00e9l repetidas veces uranio activo X. Para decirlo de otra manera: por su propia <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a>, el uranio se convert\u00eda en el uranio X, m\u00e1s activo a\u00fan.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<div><img decoding=\"async\" loading=\"lazy\" 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\" alt=\"Rutherford y Soddy, los verdaderos alquimistas | OpenMind\" width=\"384\" height=\"132\" data-deferred=\"1\" data-atf=\"true\" data-iml=\"897.7999999970198\" \/><\/div>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><a title=\"Rutherford y Soddy, los verdaderos alquimistas | OpenMind\" href=\"https:\/\/www.bbvaopenmind.com\/ciencia\/grandes-personajes\/los-verdaderos-alquimistas\/\" rel=\"noopener\" target=\"_blank\" data-ved=\"2ahUKEwje7_GN6-f1AhXUu6QKHfwRB3gQr4kDegUIARDAAQ\">Rutherford y Soddy, los verdaderos alquimistas | OpenMind<\/a><\/p>\n<div>bbvaopenmind.com<\/div>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Por entonces, Rutherfor, a su vez, separ\u00f3 del torio un &#8220;torio X&#8221; muy radiactivo, y comprob\u00f3 tambi\u00e9n que el torio segu\u00eda produciendo m\u00e1s torio X. Hacia aquellas fechas se sab\u00eda ya que el m\u00e1s famoso de los elementos radiactivos, el radio, emit\u00eda un gas radiactivo, denominado rad\u00f3n.\u00a0 Por tanto, Rutherford y su ayudante, el qu\u00edmico Frederick Soddy, dedujeron que, durante la emisi\u00f3n de sus part\u00edculas, los \u00e1tomos radiactivos de transformaban en otras variedades de \u00e1tomos radiactivos.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Varios qu\u00edmicos, que investigaron tales transformaciones, lograron obtener un surtido muy variado de nuevas sustancias, a los que dieron nombres tales como radio A, radio B, mesotorio I, mesotorio II y Actinio C.\u00a0 Luego los agruparon todos en tres series, de acuerdo con sus historiales at\u00f3micos. Una serie de origin\u00f3 del uranio disociado; otra, del torio, y la tercera, del actinio (si bien m\u00e1s tarde se encontr\u00f3 un predecesor del actinio, llamado &#8220;protactinio&#8221;).<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El Uranio, un elemento que mantiene la vida en la Tierra | Rinc\u00f3n Educativo\" \/><img decoding=\"async\" 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\" alt=\"TECNOLOG\u00cdA INDUSTRIAL I: Desintegraci\u00f3n del Uranio\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">En total se identificaron unos cuarenta miembros de esas series, y cada uno se distingui\u00f3 por su peculiar esquema de radiaci\u00f3n.\u00a0 Pero los productos finales de las tres series fueron id\u00e9nticos: en \u00faltimo t\u00e9rmino, todas las cadenas de sustancias conduc\u00edan al mismo elemento, estable: PLOMO.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Ahora bien, esas cuarenta sustancias no pod\u00edan ser, sin excepci\u00f3n, elementos disociados, entre el uranio (92) y el plomo (82) hab\u00eda s\u00f3lo diez lugares en la tabla peri\u00f3dica, y todos ellos, salvo dos, pertenec\u00edan a elementos conocidos.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" 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alt=\"\u00c1tomos, Is\u00f3topos, Qu\u00edmica, Elementos. : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Todos mis intentos de separar uno del otro los dos elementos,...\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">En realidad, los qu\u00edmicos descubrieron que aunque las sustancias difer\u00edan entre s\u00ed por su <a href=\"#\" onclick=\"referencia('radiactividad',event); return false;\">radiactividad<\/a>, algunas ten\u00edan propiedades qu\u00edmicas id\u00e9nticas.\u00a0 Por ejemplo, ya en 1.907, los qu\u00edmicos americanos Herbert Newby Mc Coy y W.H. Ross descubrieron que el &#8220;radio-torio&#8221; (uno entre los varios productos de la desintegraci\u00f3n del torio) mostraba el mismo comportamiento qu\u00edmico que el torio, y el &#8220;radio D&#8221;, el mismo que el del plomo; tanto, que era llamado a veces &#8220;radio plomo&#8221;.\u00a0 De todo lo cual se infiri\u00f3 que tales sustancias eran en realidad variedades del mismo elemento: el radio-torio, una forma de torio; el radio-plomo, un miembro de una familia de plomos, y as\u00ed sucesivamente.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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\" 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\" alt=\"Part\u00edcula alfa - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">En 1.913, Soddy esclareci\u00f3 esa idea y le dio m\u00e1s amplitud.\u00a0 Demostr\u00f3 que cu\u00e1ndo un \u00e1tomo emit\u00eda una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, se transformaba en un elemento que ocupaba dos lugares m\u00e1s abajo en la lista de elementos, y que cuando emit\u00eda una <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a>, ocupaba, despu\u00e9s de su transformaci\u00f3n, el lugar inmediatamente superior.\u00a0 Con arreglo a tal norma, el &#8220;radio-torio&#8221; descender\u00eda en la tabla hasta el lugar del torio, y lo mismo ocurr\u00eda con las sustancias denominadas &#8220;uranio X&#8221; y &#8220;uranio Y&#8221;, es decir, que los tres ser\u00edan variedades del elemento 90.\u00a0 As\u00ed mismo, el &#8220;radio D&#8221;, el &#8220;radio B&#8221; el &#8220;torio B&#8221; y el &#8220;actinio B&#8221; compartir\u00edan el lugar del plomo como variedades del elemento 82.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Soddy dio el nombre de &#8220;is\u00f3topos&#8221; (del griego iso y topos, &#8220;el mismo lugar&#8221;) a todos los miembros de una familia de sustancias que ocupaban el mismo lugar en la tabla peri\u00f3dica.\u00a0 En 1.921 se le concedi\u00f3 el premio N\u00f3bel de Qu\u00edmica.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/thumbs.gfycat.com\/AngelicRegalJunco-size_restricted.gif\" alt=\"Best Protons GIFs | Gfycat\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">El modelo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>-<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> del n\u00facleo concord\u00f3 perfectamente con la teor\u00eda de Soddy sobre los is\u00f3topos. Al retirar una part\u00edcula de dicho n\u00facleo, exactamente lo que necesitaba para bajar dos lugares en la tabla peri\u00f3dica.\u00a0 Por otra parte, cuando el n\u00facleo expulsaba un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (<a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a>), quedaba sin neutralizar un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> adicional, y ello incrementaba en una unidad la carga positiva del n\u00facleo, lo cual era como agregar una unidad al n\u00famero at\u00f3mico, y, por tanto, el elemento pasaba a ocupar la posici\u00f3n inmediatamente superior en la tabla peri\u00f3dica de elementos.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">\u00a1Maravilloso!<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Lo de maravilloso de antes, es que me entusiasmo con los movimientos que lleva a cabo la Naturaleza para conseguir sus fines.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\u00bfC\u00f3mo se explica que cuando el torio se descompone en &#8220;radio-torio&#8221; despu\u00e9s de sufrir no una, sino tres desintegraciones, el producto siga siendo torio?\u00a0 Pues bien, en este proceso el \u00e1tomo de torio pierde una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, luego una <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a> y, m\u00e1s tarde, una segunda <a href=\"#\" onclick=\"referencia('particula beta',event); return false;\">part\u00edcula beta<\/a>.\u00a0 Si aceptamos la teor\u00eda sobre el bloque constitutivo de los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, ello significa que el \u00e1tomo ha perdido cuatro <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> (dos de ellos, contenidos presuntamente en la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>) y cuatro <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>.\u00a0 (La situaci\u00f3n actual difiere bastante de este cuadro, aunque, en cierto modo, esto no afecta al resultado.)<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; 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=\"Torio - Tabla peri\u00f3dica y propiedades at\u00f3micas\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: justify;\">El n\u00facleo de torio constaba inicialmente (seg\u00fan se supon\u00eda) de 232 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 142 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.\u00a0 Al haber perdido cuatro <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y otros cuatro <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, quedaba reducido a 228 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y 138 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.\u00a0 No obstante, conservaba todav\u00eda y el n\u00famero at\u00f3mico 90, es decir, el mismo antes.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">As\u00ed, pues, el &#8220;radio-torio&#8221;, a semejanza del torio, posee 90 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> planetarios, que giran alrededor del n\u00facleo.\u00a0 Puesto que las propiedades qu\u00edmicas de \u00e1tomo est\u00e1n sujetas al n\u00famero de sus <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> planetarios, el torio y el &#8220;radio-torio&#8221; tienen el mismo comportamiento qu\u00edmico, sea cual fuere su diferencia en peso at\u00f3mico (232 y 228, respectivamente).<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Los is\u00f3topos de un elemento se identifican por su peso at\u00f3mico, o &#8220;n\u00famero m\u00e1sico&#8221;.\u00a0 As\u00ed, el torio corriente se denomina torio 232, y el &#8220;radio-torio&#8221;, torio 228.\u00a0 Los is\u00f3topos radiactivos del plomo se distinguen tambi\u00e9n por estas denominaciones:<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.foronuclear.org\/wp-content\/uploads\/2020\/05\/tabla2.png\" alt=\"Todos los is\u00f3topos de un mismo elemento son radiactivos? - Foro Nuclear\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<div>\n<div>Foro Nuclear<\/div>\n<\/div>\n<div>Todos los is\u00f3topos de un mismo elemento son radiactivos?<\/div>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">Plomo 210 &#8211; Plomo 214 &#8211; Plomo 212 y Plomo 211<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 35.45pt; text-align: justify;\">&#8220;radio D&#8221; &#8211; &#8220;radio B&#8221; &#8211; &#8220;Torio B&#8221; y &#8220;Actinio B&#8221;<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">Se descubri\u00f3 que la noci\u00f3n de is\u00f3topos pod\u00eda aplicarse indistintamente tanto a los elementos estables como a los radiactivos.\u00a0 Por ejemplo, se comprob\u00f3 que las tres series radiactivas anteriormente mencionadas terminaban en tres formas distintas de plomo.\u00a0 La serie del uranio acababa en plomo 206; la del torio, en el plomo 208, y la del actinio, en el plomo 207.\u00a0 Cada uno de estos era un is\u00f3topo estable y &#8220;corriente&#8221; del plomo, pero los tres plomos difer\u00edan por su peso at\u00f3mico.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\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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FAjRcly4scnYcTSLfShY6WXiEgnLqWd1IidCuVZ5ZhMRXE6WBKgI4JK6MIkM0SNZ272o2R+KtAHbPQOFUQLFvctJUEyXznU6+LUcoEbVOW0qgKAAAAABoABoABwFOUUIYzrl0UBcTFJi0w10DJNw91wDO3MTroRttFWPVnoGzbw2Q3BiRccXHuE5g7CII1OgyjcnbWq7rRba3ihfeyb1trQRYUtkILEggaiZBn\/Sn+rPRl8Ya5vYa5eFxFMgqBk8QH4ipleIMHeuaS1XR2eSTiot7Iv\/8AhtmZycS2hI1ZmcnffM7meGY86VZ6OtIxdVhjxk8iBueRI+nKoNrCYzKFa+h7wMqIIVZhZIOYtpLGNjoZpy7hsVoVvLOXiBvMxGXw6KJ38XMFehyLWiu1yhAoorjsAJJgCgBiBqdBXQZ2rEddsbkvWWxKkYbK2kBhnnTPJCg5dpPOl\/8Ap3ezHEm3m+HzIbWbTvEP2hABIyyFGhiQeM136D6eu\/Lox1O\/SbSiiiuBsKKKKAKKKKAKKKKAKKK4zACToBvQHSa4pB1Bmsb16xZQ4drqn4XM\/aQJloXs84JACnv7nlxgU11Avq97EGxm+HKpEgAZ9ZygEjRYkj90cK7rB\/z135fBjqd+k3FFFFcDYUUUUAUUUUAV2uUUB2ia5SHcASf\/AD5DzoBTMBqTA866DWC654wW8TbOLU\/Dm0cggMouZjmzZiFDZMsehidasP8A08uZrd4pm7Dtf2Wb+EFsokwsnhoTJ413eGseswp92k11FcorgbCiiigO1yiigCiikXmhSRuBp68PvQDb3CTlQDTcnYf7jtpp6jSe9hPiZj6HL\/lg\/Uml2bYUADh9zxJ8yZNdZgASTAGpJ4UKN\/Djm\/8AOx+xMVFZzngOWyfKRqWgHdYCgA7mdT5U7evEqW1VRtwL+QnwzoJ314U7hLQVQqwY3I4k6knzJk+9Qow1xiIuBUB\/OD+YwF9xQ+GAZDLcV3ywCJHggbqAJ\/EedTSahYlIWbZGjKcvDxqdPwn7b6capB\/4ccC4P8TH7MSPtSWZl37y8SB3h5wNG9oOmxpy1dDeRG4O49ares\/STYbC3LyiWUKBxgs6pmI4gZpPkKqTckl7kbpWy2BnUUVhcH0tdtYiwgxK3kuvkZM1tiC0mVyQVAMnlEiNo3VayQcKv3MxkpBRRSbr5QTyBP0FYNDVy4ZyqJPEnZfXmeMfUiQa72JPiZj5A5R7ZdfqTXbFvKIO+7HmTv8A3ygU6TQo18OOb\/zv\/rUS6xzhQ5aIJUqCSdwO7EDjJ08NO3L0qWByoBOfiRv3Z4eZ9uBpeCthVgRJ7zazqdTJ48vaoUba45EOoQH84157BfcEVy5hQMjZmgGNDl0aBpkjScp9qmk1CxSAIxQjQFivAxr7HTcc9ZqkH\/hxwLj87H7EkfUVwl1\/fH+L7aN6ae5pdq6DI2I3B3H+o867dfKCx4An6CaAUrAiRsa7Xnp6x4lbPxavbyEm4bPcgKTsDOeTrrz1ivQbbyAeYB+tdMmKUOTEZqXB2iimsSTlgaEkCeUkCfYa+1czQlrjEwgEDQsefID5vMyI89YUcPzZz+Yj\/JFLtqAAAIAEAelFxwokmBQo38MOBcfmY\/ZiR9qhrcYsSp7TLICkRrsSWEKuukEEwPOnL7MV1JQEwomCZ0k8o1MDWBqdxUuwihQFACgQAPKoUjMxbu3ISeEBp14MRl9iJo+FAcat3ljxEeHbRYGxbhwHKpbxGsR51DvKVyFO8A3hkfhYd08N9jpoNqpB\/sBwZx+Yn7NIrhuMvi1X8Q4fxDl5jnsBrTlu4GEj+\/IjgagdYekvh8PcvZc2UCBwJZgonylhNEm2kvcjdbssqKxWG6ZxFq7YV7qXbd1ltkAJKltBGQzAPOdPOtrW8kXj5MqSkFFFFYNBTWL8JPKD9GB\/pTPSWOSxba7cMKvLckmAAOZJAqpw3WJbt0WGtNba4DlzkEERMd0nXLJjTbetqEpK0iOSTo0DsACSYA1JPDzNQHxIYZgCw0yKBoSTALE6bkd2dPWAE2rIuHK5z9mRnnYuIZYXYaQ3PVRJ1qbiQSpjUiCBzIIIH1FczZDvKZXMq8WZnOsKJnQEAZshiag3MYpcJ2llCVLCSEuFYJzIskhYBMkcDpUpv21wGZtwMoGzTLFjzHdUD1J3yxhOuFtDi7wZCyk22a2AO0dhZbLcQlSeyUQG31V\/MNictKs7+nxLJJpvhWay1jLYyMMTaurcYqpN22Sx5W2K98gkDLPHfhVlfwyOkhjow1AUEHOAfllTXld0KcxbK7PpcZVXLeUPai3Y7ml0cYnWDyy+pY+3ldXQd52VWX8WU5ttswUPr5AbaiQlqs16jDHHVPmx1bD6xcJddMzKNREiQsSNfqCRFdM3EZLiI6kFXXbcaqQZBEHnqDNPYVw0uNQx7p5gACfrP2ruIEd8cB3vNd\/qNSPcca6Lbc8pRdC9XMJYvs9u2Q4UZQ7MxWS2bJmJgRlEjyrSVEVAyFjx76nlpCkTscsfU1KttIB5gH7VqUpSdydkSS4O01ix3Gj8J\/Sm+kcalm2124YVBJ\/QAeZJAHrVDY61k3bdt7GTtSAjdoGEnw5gBpJ00nUj1rUYSkrSI5JOmaearji1cFhLoNQF1z+p8IHIE677RSFw4f8AZOc4XRwfCR8q5diCN5k6RrNWN9MykcSNP6VzNEG+jHLmRSSwkudo7xgAEBe7G431ni00vlyG0A05WiCwje3qZ\/i+xBrl1+2dQCQkRpxJMtruMvZMOeblFZHr0o+J1kWwlrPkCdoBmuZOwzazO\/241mctKs7YcXUk43W1msWyRDdsrjNBzupg8QrFDr5cfKnsRZR7TkE6KwIhQVIU\/uyDr9+RryZl0aezzdn3hFns+z7AarrHxEe23y16ri7UJbdJzFVt96e8rRAePmnY8CzcyDmE9VnT1Hp+lW92SFsPJHasWWCrMFOhnQwBOoIPoOOtOWblzUEKWG4Ej0iZzA8DI5aEGl4Zw5ZxsYUflmfcMSPY0q8h0ZfEPuNJHrpp5+9dDzGWTqfgjiJyuB4+xLdyc06LxGhMAkeVbColgLcUvoVeCp8h4SORmWHrT2HclVJ3IB+29blOUq1OzCilwOU1iPlPJh95X\/3T7VG6X6STDoHaTJCqqxLE8BOmwJk8qrsH058Q74cIbV0Lm78NsYlcpgkHLxG+kwYuiTjqSGpXRe3rqqpZjAGpJqDcvEwQCWJhABov70mFZgJOh4RzNGGtrcIc97ISBmM98Eq3kMpldI1B5CpOLMAMfkOYnkNQx9lJPtXM2QsQQpzMEVUUszOZInRSdNfn0B\/pQcPdfWFtjmBlf6jNA8t\/SmL97vPeuAlbaswUR4baAgxxZu0Y+UKNO9PnPS+Ma\/du3AqIxXtCwvSchsp+z7RWAZTOtsAb76g1ic1E9Hp\/TvLe9Lz6npfwzoZM3F4nulx7FO+N9JnkGJpy\/hVYIyuRLCGXJI0Oxy\/byryZL4S4jZUVWYvaHaNFkC9mYIAxNhm7MiIMluADLXpXR+OFwWcQgKpfXtXQmcuVSCwjTiuo3AnepCepGc+JYnpTsshauRmV5cSGzAQ0c4iNNQeE0q6na22R0W4jgqw2ngQVbbiN6kYbafxEn2J0+0U3iGFubh8Pz\/0b12B8o5V1W25wM\/0F1Vwlq8bidoz2zCC4xOSVGoBA11Ikzsdd61NRHtwmYwHWWnzJkieR2+lTKs5ym7bsyopcHKKKKhSq6zdFnE4d7QbK2jKYnvKQwkcQYj3qg6I6FxfbJiMXctFbOZ0W1BLFkIkkIsCDtrwraVBxlsqO5sXSVO2txQYPCZ13HlvXSOaUYuK8vmjLgm7FBTbhj\/8A0+5zegJPsfKqXpTpi+165Yw4ANpVLsVZiS6yAIIjQjXXX010HbEeJWHmBmH+HX6gVk+sXVrD3nFw3mstGWRl2+UOjjYTo2kDTaIYnFS7v7+BNSa2JfV3pMtbNy4oTJeKOBMIQiqRrsmqtrtqJ0FZDrvdjHXCb5tqMil1DG5bY2NLSgMCbTZgSQQJuniCa2\/V1MPYsiwHUd55DsCWOYyZ2eQNx5aDak4\/B4TtRcK4a4+XLDgF8sEQrCTlgkQVO8SBWMlOT08Go2lueXC4w0N5EKNNxUBK4cF0i5hyCAzmCSEAPcPv6p1oxxRSyCTYW5dYztFplC+p7SfICeUwF6NwrBVOGsWVQ5kYW87AnxZZTJOimZfbbarWw9oZkRMyxl1M5i2r5hq7SMkkisQpPc0zL2emr1o2GGIS4ruiPaBtGO0aO6q95Yn66VtsU4nKTC\/OTy4L6t+k8xWewHVOxauh7dsLcBlRmd1tciMxygxsInUxA1FzjSMPZu3VU3Gto9zWSzEKWieEkRA04AcK9GWUZtKC+KOcE4ruHbALSsEIp0B3YHUCPlUajXU5am15wenbqraxC4oXHcpntypDBjoioBp4uBmY1PH0g1nJieOr8oRmpcEHpro5cRYuWWJAdYkbgggg+xAPtWX6J6t4pntXcXiQ9u0RcVBm1ZRoWzaLl5D689rULG2yqOUO41U7Gdz+6fPbypHLKMWkHBN2wRSoFyNTq48j+pQaegPGqvpfpi72\/wAPhwuYWxdZipbQkhQACN43niKuzeI8SkeY7w9o732rMdZer+HvstxrjWiBGYQCBMwUcd5ZJMxKyeB0YnFS7uPPYTuthXV\/pJytxrq5TYuBXABgQGl9dQCrkkc1J+bTE9bsDcw+JLPctPp2qyDLq94wHBnOV1O\/yiI2rf8AVmxh8LbNoXFkvJZmEuSq6htA3kBsIEVIxa2AbZBw7G3qiPlJXUf9oiSkRwB2G0VjLpcnp4NQtLc8ayyFt57Wq9oDPO0w7OeWgXLyYxsTXo3QnaWsEjFhcN0nF5U2tp2PaKqg7SySBAEs3Ik2j2rDqyHD2LaOczE2g+ZtdcuTIWgnvEk81qZhbttGhAW7sliQS7NoSw8RMJwXYiBArnFJM0zJDp+9aspiFxCNMM1kG2QQxHdVR3wTO8zOpnWd7in+WYnxHkv+p2HueFZyx1Sw63RcWyFecyW8zsqfvZScimZMZT5bVo7GEVdTLMTJZtTOmo4LsNBGwr05pwlWlfFeUcoRkv1MasySUAKp4uRIMyANwJB9iI51OFeeXOseIe22KS+luM0WW7PwqToyk9oTprEE8OFbvo7E9pat3IjtEV45ZlBj71meFwVv7FjNS4KvrZ0W9+0ptuEuWXFxCwlZAIIbygnXhFVnQfQmKS6cTintm4ENu2tuCO+w7zHKs6xpHOtfUG7aZSgUgrm8LcO4xAB1gAgGCD5RAFFmaho\/0aE3Y4qi2QB4DA9G0AJ\/i0HrHOs5jumMTda+uHVclluzOZGYuw8Q0IyjhHL100zXRsyMJ8s0\/wAs\/esf0z1Vw9y6X+Ia2zxMMsMYiGzglHIEZuOkid7hcE3r\/F\/AmpNdpO6JxzXsKjq3ZtdW9bR9wjl2VZJ3yskCd+7vrXnHSSXsOWsv2QCXIW2rEql3IhFxDGbOZAkgKDJnUker9DthksW7AZABbHcYieZJBOupPeEieNQsRgcKLjMVw99mXKc+U3MpEQX1ziO7LQY3Y1xyaXJtce32NxtLc8y7e67XFJt3Mzot9W2vsbpyPcjkTnhMwAAHATuulL17D4RRnDNh7S2rlwaibly2pAJGuRVIJI4jziYeisK+QGzasLbaUyWyXiQ0qxQBO8DquY8Qyna0sG2VdEtBkPcCd3KVEzIEkSzPqwHnTHUZJvdCVtbGd6M6TdMXYt28SbyXSyshYtEITmEgZYI4aROm1bC\/cBMN4Bv+8eCgbmNz5x51TdF9W7NhybKLbuGczrLZATOVTcJHsANgTwBsekbq4XD3LqpPZW2bUkkwJ1YyTruSeZrtklGckoL6b+5zgnFbkjDBm8WgQxB3JGzN7QY86l1gbfTuItvauHEJdF17YuWwbWmche6FOdY03naDW\/rOTE4VZVNM5RRRWDQUi+kqQN9CPUEEfcCl0UAi3cDAEbH+4PnS6ZNogypidwdj5+R8\/tQLxG6MPTX9NfqBQoxh0KZsuqhj3eWx7p5a7H2japSXQdjtvzHqNxUe3fh2AV+8Aw7sTplOpgbBfrXbiM3yhTwYnvD2Xh5TUKSHcAEkwAJJPACouHZmXuyubvFiOfBQd4GknTQb0zcssWCk9rEMc2kchoMskjlsDrrU3tjxRh9D\/lJNAKtWgogDzPMnmTxPnS6a7fkrn8sfdoFIZWbfur5HvH32X2k+YqkKfA9VcGl430sKGB7urFQdZZUJyqZMaDgedaCk21AAAAAGgA4UqrKUpcu\/uZSS4Ck3kzKRzBFKoqFG7NzMJ+o5EaEexp2mHtGcy6E7jg3ryPn+uld7UjdD7aj7a\/ahSPatlWfJtmHc\/Iuq8uOm2nDWZVu6DMbjcbEeoqOL\/f8AC5zLp3SPCTxMD5h9DS7is3yARsSdR6Zf9RUKSJqFhbpcZk2fvZ+EaBYHzd0Dy39Kav4djCFu1kSQ2gABE+HSTsJE7mdKm9seKMPof0M\/agO2bIXbc6kncnmTTlNdvyVz+Uj7mBSWDtp4Bx1lvbgvrrVIUF3qbg7l5rhtmC0sgdgjPMsSgMcpGxMyN50wFctoAAAIA4V2tSnKVandGVFLhBTOIGgIElTm\/UGBxOUmnqKyUSrAgEGQdQRxrrqCCCJB0IPGmRaKnuRB+U7eoPD029KV23NGHtP+WaFGMKGVY1ZZI8xDEfmGnr61KtuCJBkf39DUaxe1ZQrGDIERo2sy0DxZvpXWts2oAQ\/iBk+4Gh9yfSoUdxN0IpY7AcfsPcwKZthioUSo4tsW5kD5ZPE668N6ZFps\/wD+zIZJOhk7ADwyAZ4bryqZ23NGHtP+WaActoFEAQBwFcu2wwIYAgggg7EHcHypHbclY+0f5ops2i\/jgL+Eaz5MeXkPqRVIUfRfU\/CWrgvIjSrTbVnZlTgCqkxzInaa0tFFalOUnbdmVFLgKKKKyUKKKKAKKKrcet7tbZTN2YBzBSoObOmUtm3TKHBA1122IFJt62TBGjDbz5g+R\/UA8KS1xyICQebEQPoZPppPMVmg\/SrKSyIhGQqqFCT3r+YMWaCMoscplvQPLd6VzNKWIGYiDvDX8o1acpQYeSYOY3OEUBorNrKN5J1JO5PMx\/elOVQZce9lgxW3dFy2VyZdVHZm4JJICk5wD4svI61O6HS8BdN4t3rrG2rZDkTKoAzJ4pIZ9YIzldQoJAsaKKKECiiigCiiigCiimsQGyNkID5TlLbBoMTHCYoDt+3IEGCDIPn5+RBI96Tnf8GvmRH1Gse30rP336QUWhZQEGe1N1rZYfszBXKQNbgWN9C2g7sItnpRS4y23XtLhQsVnKbuJNsaEdwJ8MD83j0OlCmjsWssyZY6k7T6DgBwH6mSXqzVp+lM1vMlnKSuc6SJaxnGjbBDiYI1zC3wmnVsY0Xmly1v4rMmtsAWTZsypETIudqBuTxiQygaCiiihAooooAooooAooooBm4hkMu40I5jl6g7H151y4znRRl82gx6AEyfXT12qN0wt4hOxmA\/7UKQHKZH0tloUN2nZkyR3Q3GKp8b\/wATbt1RUQdnd7JwULF8oFrfQczKxOm24ppbNsKIH\/mdST5k60us0bvScgZLQBdZMrpbOIUEnvf90WMxIErI0J2LvRZ6QdCMQLdpjZHetwctwok5JJkBjc8WmixImgNBRVH0LbxgcfEEFPh7Q0YH9oB+0JAUakzrJGgjjV5QBRRRQgUUUUAUUUUAUUUUBV4jBYhs47eFbtIgAFQywkaTKmTM8PPRJwV83GZroyFgVUAiFBBAPnM6zwiCDpyihSwwVt1QC4+dtZaInUxoNtKfoooQKKKKAKKKKAKKKKAKKKKAZxlkujKrlCRAYbj+\/wC4qvfop+8fiHzlXVW17ofs4OUMFkdnuAPEdBRRQom30Q4A\/wCoaQxJYLqQXDZdSdJB8u8dMvdq5oooDlFFFCBRRRQBRRRQBULF4RnYMtxkgcJ10aOPMgxxygGiigI1vom4MubEXHKxBMjWLgJIVgDpc2j5V3pq10LcCkHEsXjxhYImMxEsYzRrEDQcZJKKFJjYFs7MLjCR98qqCYIlRlJy83aoa9EXgCfimL5FXPl4rqWy5ssk8ABpvMkkooCTb6MIMtdZiQgJltkd22zQCQ5BPpEQAOL0e8qWvM0FSZEahsxIjQTqIA8LsCT3YKKAs6KKKEP\/2Q==\" alt=\"Is\u00f3topos estables aplicados al compostaje \u2013 Compostando Ciencia\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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 -el peso at\u00f3mico- era un n\u00famero fraccionario.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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&#8217;453, estaba constituido por el cloro 35 y el cloro 37, en la &#8220;proporci\u00f3n&#8221; de cuatro a uno.\u00a0 En 1.922 se le otorg\u00f3 el premio N\u00f3bel de Qu\u00edmica.<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Uranio, tipos e is\u00f3topos \u00bfQu\u00e9 es y para qu\u00e9 sirve?\" \/><img decoding=\"async\" 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\" alt=\"Uranio enriquecido: \u00bfQu\u00e9 es y para qu\u00e9 sirve?\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Uranio 235 combustible nuclear id\u00f3neo y Uranio enriquecido<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\u00bfQu\u00e9 no ser\u00e1 capaz de inventar el hombre para descubrir los misterios de la naturaleza?<\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"ERNEST RUTHERFORD (1911) - 478 - EL ATOMO\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTgKNI4aHKl0KGhK3Ie-EZ7gnQsFCnITzuQTA&amp;usqp=CAU\" alt=\"Rutherford Scattering\" \/><\/p>\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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=\"margin: 0cm 0cm 0pt; text-indent: 34pt; 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=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 0pt; text-indent: 34pt; text-align: justify;\">emilio silvera<\/p>\n<div 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target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>\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 Hidr\u00f3geno, Helio y Litio El Helio, que posee dos electrones, no cede uno con tanta facilidad.\u00a0 Sus dos electrones forman un caparaz\u00f3n herm\u00e9tico, por lo cual [&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":[7],"tags":[],"_links":{"self":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/668"}],"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=668"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/668\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=668"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=668"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=668"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}