{"id":1865,"date":"2020-12-02T07:10:33","date_gmt":"2020-12-02T06:10:33","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=1865"},"modified":"2020-12-02T07:15:28","modified_gmt":"2020-12-02T06:15:28","slug":"el-nucleo-atomico","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2020\/12\/02\/el-nucleo-atomico\/","title":{"rendered":"El n\u00facleo at\u00f3mico"},"content":{"rendered":"<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/scientia1.files.wordpress.com\/2011\/05\/logo_carnaval1.jpg\" alt=\"\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El propio Rutherford empez\u00f3 a vislumbrar la respuesta. Entre 1.906 y 1.908 (hace ahora 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.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El experimento de Rutherford\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">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. Era como si en vez de atravesar las hojas, algunos proyectiles hubiesen chocado contra algo m\u00e1s s\u00f3lido. Rutherford supuso que aquella &#8220;balas&#8221; 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=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/imperiodelaciencia.files.wordpress.com\/2012\/11\/helium_atom_qm-svg.png\" alt=\"Las Dimensiones de un \u00c1tomo | Imperio de la Ciencia\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">El n\u00facleo es min\u00fasculo en relaci\u00f3n al \u00e1tomo. Sin embargo, ah\u00ed se encuentran los principales mecanismos y objetos que lo conforman, y, adem\u00e1s, tiene el 99,99% de la masa del \u00e1tomo.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 &#8220;n\u00facleo at\u00f3mico&#8221; 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=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">En 1.908 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><!--more--><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos105\/nucleo-atomico-y-modos-decaimiento\/img5.png\" alt=\"N\u00facleo at\u00f3mico y modos de decaimiento - Monografias.com\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Estructura Del \u00e1tomo De Helio E Hidr\u00f3geno Ilustraciones Vectoriales, Clip  Art Vectorizado Libre De Derechos. Image 15013058.\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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. El Hidr\u00f3geno s\u00f3lo tiene un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"TEMA - ESTRUCTURA ATOMICA\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.freepik.com\/vector-gratis\/concepto-diagrama-atomo-uranio_1308-24485.jpg\" alt=\"Concepto de diagrama de \u00e1tomo de uranio | Vector Premium\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"PART\u00cdCULAS BETA \u00bb Qu\u00e9 son, Caracter\u00edsticas, Usos - Cumbre Pueblos\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRTBc-tvzsZXTy8jEbhsSqnHwB7l82RI3HUUA&amp;usqp=CAU\" alt=\"Tipos de Emisiones\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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>. 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=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.freepik.com\/vector-gratis\/diagrama-atomo-cloro_1308-23716.jpg\" alt=\"Diagrama de un \u00e1tomo de cloro. | Vector Premium\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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&#8217;5 veces mayor que la del n\u00facleo de 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 12pt; text-indent: 1cm; 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.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/2.bp.blogspot.com\/_FrWl8Hlc1BI\/TN2BGgNnd5I\/AAAAAAAAAAo\/5suCaTaoLZU\/s1600\/isotopos.jpg\" alt=\"\u00c1tomos, Is\u00f3topos, Qu\u00edmica, Elementos. : Blog de Emilio Silvera V.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Astronom\u00eda y Astrof\u00edsica : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\">Is\u00f3topos; construcci\u00f3n de bloques uniformes<\/strong><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 entrar en la constituci\u00f3n de todos los \u00e1tomos. 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 al 16). El cloro, seg\u00fan dije antes, tiene un peso at\u00f3mico aproximado de 35&#8217;5, o para ser exactos, 35&#8217;457. otros ejemplos son el antimonio, con un peso at\u00f3mico de 121&#8217;75, el galio con 137&#8217;34, el boro con 10&#8217;811 y el cadmio con 112&#8217;40.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"5. RADIACTIVIDAD: Aplicaciones e inconvenientes - ppt video online descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRgtocS1wSQhLxSFDSeazqtM4NiWcgM49N4cg&amp;usqp=CAU\" alt=\"Jugando con radiactividad: La serie radiactiva del uranio y la purificaci\u00f3n  del radio, parte 2. \u2013 Noticias de un Esp\u00eda en el Laboratorio\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Hacia principios de siglo se hizo una serie de observaciones desconcertantes, que condujeron al esclarecimiento. El ingl\u00e9s William Crookes (el del <em style=\"mso-bidi-font-style: normal;\">tubo Crookes<\/em>) logr\u00f3 disociar del uranio una sustancia cuya \u00ednfima cantidad result\u00f3 ser mucho m\u00e1s radiactiva que el propio uranio. 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 \u00e9sta proced\u00eda exclusivamente de dicha impureza, que \u00e9l denomin\u00f3 <em style=\"mso-bidi-font-style: normal;\">uranio X<\/em>. 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. Si se deja 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 radiactivo a\u00fan.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Elemento Qu\u00edmico Torio. Un Metal Act\u00ednido Radioactivo. Icono De Color Con El  N\u00famero At\u00f3mico Y El Peso At\u00f3mico. Elemento Qu\u00edmico De La Tabla Peri\u00f3dica.  Ilustraciones Vectoriales, Clip Art Vectorizado Libre De Derechos.\" \/><img decoding=\"async\" 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\" alt=\"Torio \u226b Caracter\u00edsticas, propiedades y usos\" \/><img decoding=\"async\" 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\" alt=\"Este pa\u00eds latinoamericano podr\u00eda albergar la quinta mayor reserva de torio  del mundo - RT\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Por entonces, Rutherford, a su vez, separ\u00f3 del torio un <em style=\"mso-bidi-font-style: normal;\">torio X<\/em> 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. Por tanto, Rutherford y su ayudante, el qu\u00edmico Frederick Soddy, dedujeron que durante la emisi\u00f3n de sus part\u00edculas los \u00e1tomos radiactivos se transformaron en otras variedades de \u00e1tomos radiactivos.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Poco a poco, hemos podido saber lo que la materia es : Blog de Emilio  Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"Qu\u00e9 no ser\u00e1 capaz de inventar el hombre? - Ciencia y ed... en Taringa!\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Varios qu\u00edmicos que investigaron tales transformaciones lograron obtener un surtido muy variado de nuevas sustancias, a las que dieron nombres tales como <em style=\"mso-bidi-font-style: normal;\">radio A<\/em>, <em style=\"mso-bidi-font-style: normal;\">radio B<\/em>, <em style=\"mso-bidi-font-style: normal;\">mesotorio I<\/em>, <em style=\"mso-bidi-font-style: normal;\">mesotorio II<\/em> y <em style=\"mso-bidi-font-style: normal;\">actinio C<\/em>. Luego los agruparon todos en tres series, de acuerdo con sus historiales at\u00f3micos. Una serie se 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 <em style=\"mso-bidi-font-style: normal;\">protactinio<\/em>).<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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. 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, el plomo.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Radio \u226b Caracter\u00edsticas, propiedades y usos\" \/><img decoding=\"async\" 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p1Rc34eWR4wSw5gBBrlEEYFwIFTmAdFBmtpDi0DSQb7P37LSlE8NM0TAnkpDA6lV3p5jHC6KyRN1ygAHkXzsGwhSfiQQTjLg8nv4IlglwPf5zDhmFPGx9w57zi29QHMdgEm23wDMYe4efVlgukZh4dSIIu6pAjsLbH13kqMBwQKWGMAxHUfP3DejKxuvmOTcz3cdDxGwWUlvcSPHBgFc5vrmy7cW6wqxSXa5q8AMtIASxzlyl1CZ8k0Y4iuRvugfmswl5RgL\/zMNB5rDb71rZzkgDR0XpZA88S61G+zAVMy42KMmErJhIdzq2LhuDvf2WdhdJ8zkTVmM\/fbCnacrAFoEq+ftMjcBzwRzId6ObZ27b5Bign2P6ZXiwzhtFkpmbmPTzAKeuwTnHNLVjk5z9WNghgpd52mfAHXsj+gUXeTb88sHDy7PtwqOglzz0O3Mh+3SfvnXkMsDr8gORRiwTLCwUCTWAhk4WQ6MxjiTQEFz\/Pan9z88v3fv+Q\/vf3p7PDGe0IaEmiGYuxYIb6AugM0TzxtllZg6oHYAbQXOFVRBSzAYV067O3\/74d7vd+4OcOf3ex\/eSkXaWmg0O2DCILUDugHjBMrHDq0KGIhgrgAGUApCbRQqdtLRne3b928IVnc4kM9v3r\/F9cyQZliqdW+wIABfQDf5fOrYSvkRLDzQ96FlDs0AzB7d049vIFYjbm8+niKtpAAMBCrtYG3A13BzqMeMAaAM2AgU2nC3CWTgVCFPtOa8\/eHOBC2G2p0f3sKNhUKLgHA8uLPAE+JpwDJmPBKISPlHqwq5apSD1YAKN5hWiT3+950SLYbau\/\/OMUO4WYDFXPN4dh6G1Yga6Dyby4oHDGMkaFePTHPId8uiyOR7DG5r6FWBGlv341+zeBHM\/voRDiRU+pDABo+Jntp3mhumGY0xMqAspXO5foB1joQWi7yf3kAexwJmB+II3db5j\/Pr1a\/ZjwAZGFoA7IqvXidMbGa7jc5bsPVmoxOAoY4MA0T\/S2RHQktIDAMt2Ot7O\/EimN0DJV\/hksERji1m8kiGZ4AEsubYIuSEw78sTtBTAEDMqnVBlIglA+Z29H4PXgSz90fi+VQpSmJTry0JsSyCERA1h4QAmKjgc0E0kjPLvLYZtdLMEx6Vg9wZbHXnpxf78Lpz58VPgjW6KpYbL2keDP3kse7Z1qcbn+enQV4YqFVvwLWFQuVm3LzfGIbJVqR3z45qL\/BbQuZ8uo8Qe2IE1U+BAOFt6sJOSg3DGFbJioOMTyHgDDP8Hkw90DDWgn+Pnoc+QGdPxwNYr\/fTfrQo\/CSGBUQ+H4oN4\/cgJgYUfKCR1GojEIgPYOYADjXKQnZ8iFc7A+sPKPHs+QELRpbs+Rl\/BZjDfFeUjAGO\/QqtAXBigGOlFmRg96pngXPNdGnaoycAbA2oIv92wA6j8Ptv2rR9wRFy3Tb5gRjQvpq6ZvR7sFnAMsG9yT95woRSy5HmP2LBuF6vXLL\/iMEo5Cg17sS3Ku4GF2+t9rOolymYTiMyjiABi3aPACX++p\/37z98eH9PqTXefX4p3gdnTQRR1arAkXrxZiKboLFShY2mnKUUjEas80OgTP1xb7F4cfdv8h8VYn+JkudgjlLlJgekDnAUO2\/GIhMtNKsNZwO8hbwSoUdB134ictfAOsMtdpch9mKxYKso0+QLscnE3OeFyL0RhOSvRP0IPix3I7xBvjqvipN4YuvR6FPhvMGJDJ0nkfI1r2j4asQHWBD\/uyMjdmex+Jug9PubN28wTf6Pv8S5nkMDcGNfXJuplrroa2TAFhmqPZKStxsxpu0OirRgvCy1csxDHvVolp1sju0Kbc\/9aYLYm8XiF2JgLv7+YfES0eRPnDg4R0B9jTYH7mvc+ky9GsNPMx64Ymip18qGFsZdOpxZGVoY2QQ+lyLYdf6zhNgv7z4s3t+hC\/bHH\/9ZIKXkZ5FveY2+0IENZwaxYcWY4msM9M5XDDm0R6HoQ0c0QMz6JCF27+PiI8Pmr+fPP2LEXoq3QlVfI6\/EfY0rVhtAIZ5bsQEx1zR0cyQEvsdSmuo29sz3WEiT1MZNkOzYY78vKDp3f128\/\/0DRgzssZHOUF98j6G+xj3mkEcN092JGOeKeaELTxFnP00i8igFV6xWIoIHJM6fMlf84++Bg\/z+x3uE2Is\/+UuCKzbhivcluGKlJ\/wzH5ZT6pwvz3DFfXLMVUt7IdaBxLl4cxcjdvfOz4v3f9wl63YHrdjdNxeqVlO1FiR00avIMaB5AK9ioGpMraoBn8mZGPtdsr8W799Rtvj+r18Wiw8fFh9fAKyFFgx8FjNaEP\/kKrWgmeAf0GiKPbpiLvgEoGswYdup+Xx3+A\/+4e574ToFfhShNlqhcgCAesQAUrWuCCYMUqVi8ZzA4Idr1T4H69GB2v2LR4LqgbeQT1xtG8G4ZHCZlPQ3EyIDTwCiggbqqI3QZFEeVlfSqnb6y2H22C\/AhFZQWhHRtNQx4qcy8WfWA4L6YUDtY15lX316rCwCFClAwc3HwxD7CDzyon+uXPWnaYdngMYEd7bS7oGgNlA3vM6GFwxSoEcsGjFXxmW017udigNe74ADDmwxLicjgRjh69w080BimsLEl8BSkXARjUe8aFadwRLsLBOS4oxPePvxkBX7uFW+zJeekaJJt0BO1YZBBy5tkGACmcBMgFjhV2yo5mmz6SmE\/9XXbYMng0G3GYyZPfx7v1\/xb3D\/FJog3nhp2H34vRKnhzeUYpYjBe73KyI2MHwEnmB0cspRR6uhjzH\/c5fnnuH115+AdkBYDEUvHTgSxj6wJxiwnLlUDyAKx8H26aqsH+bG57paASJlQCxCz17zvxe7ffcvFsD5AmNRgGFxhT0V2dY1SOOFjN+R6zso2hsZZ8sOL7A964aEsnkrM7FNH7Z9\/mwXZndfPIMRW1gLSBnHLMlu75NqPHYsY5h6wLBms47AD\/yjH0Tc9E4zMWw4wZDLotJmlz\/PY3b3xc+X4FEYnkeZaoIE6mwkl2YV8UxNsBqz0XWwqoDKUYqO+AhYKxyIg+j85NMc07\/77hO6Tg+WWgMTlc90LrY1MCnK2aMggqtAVgd4CsAG6mUwaFchfc1\/+49q0e6++OctSjVaAwkIY1FABQI4zoxu\/rxmqFDWcLBA9APdvjDQrknJzmef7t3Bjiny171PZ+ihFo4J5pPCTDcxYzDOHqo+yqDOBgH6FaQMlDEMJKOcv+KcPvvnDXcH02SIf56d4uiBCycDpgRAPgeoBSg7gC\/MmJkSCp14CvIJMIOwHXQ8dVKqx7n87eWvz9+9IfDu+a8vf7uUgyKoNgIMzwOBD8OVQKhkypwbGVp18gFMEEhEYjpcJlRmUVGqJz85Or14\/fri9Ohkqs+hahaQPYrFS+tELV\/U6VATUGeGCWugoUfvx5WCnnKoiZCRXumka4bmIQBTxEkuo0f1+UqCLZ2rk1AmAPYNoGPB8FnpmlE0akEqymhjZpjNxe9VfaJZ2PBBezHPDmyZr5TvXcDWweTO6h0UANdThZb7DNNx6vJVJAqgScwwnjswIYObIHVBsMfYjqIx3QxnmKJsPEV4VwUzeY2cRaIVY9FGfsoPEyNRDg7KnXWk0u\/8LXb6b4ya4hWb0eZ2n9uBJojgNxzfZmmYPNXDxFncaY2KNeXTEm5TqGBZK\/Ky4Ew4izsj3XI7BWDQqW1BBQDjHipKnL\/6Rc2JZQXNdvpuVq5gSl68r\/B5Bw9kOeRlsDV7K130xQ80qs8D7JRirC+YnyU+QtWCcxXqiDaAtPdosYcIitoaHTfXLGTg+mEND+bQU2820KZDAzi0IQOGp\/vUBKaEmUeVJ8nSlR6AOS\/wUUM23CJMuTFc63rN\/0jDAnGb\/qgkIJJNoItznjOnxmaWQQmAzUC+CD12qIRGAJRrVXESaxOW\/bEqcTDOWZehfC2PXLKlhQOFxUXg4gG+vzM5nQKcBKC5IAUTZfCCtKdIl4tFMMjXdZBk4y0gWRLUiuudWPQrEoOGchqdngeKA5TOMy5F0MjMKSZIl03WiKFtxFSFy8g21VZs7vVsLlp7aq4c63a0FLNXiKpB6waq+5APQjLan+kP+CJEEtZjcCIimXmjNfArbjotmzvgOh6MU0KZsZdHWPNdkC4jUImFIADzNQXlHFBIARIrXN8qK8ZT5izgaPAepBKnk3LMY8OGbRvqn+Qi0T7HnxVWHMOYblxksMQA+HzInVNAaQc7yw0iY0glkM9BW1Ll3kk5Zj6SmX0gV59sRekYeA7a0skQwCqB3Wbtp0SkLwLXUc8Z2Bz1sW8gc+Syz2SkV7hPwJ+UpQZL7tkiol6h\/EuUQzgTP8KALFi+YWCtgcqWrvr0yFK6ELm8nHesYGhxXeDcJQsDZ4UqpENJV6nWQDJjwc8DZIB8yfqs54Gq49UK19kns052AhyQlxQHaMFOjWo8eWT3xriYYZasxsIFKMcZLVh3mP0HxQMvxmLpRA+Fh\/pwSTR6\/qoPHnDwy0SSaY6EapPgCmcs2GEjwoSVSnI2hLEPWHZl9iSBBFCT5eVzrCwpkDMDMb8V1vSHkcRBIcrj5PS4sEhW6YoglsazlkvLSI4hMgBe8Bu6nJ05CSMDFAro1HgFM\/ZbeIStz6WZJvSzOxj6Sh\/imq68YzcuTB6elJbB\/HYD1dAAHl47uLIdXGZ4BBmbyX7QxuN+ZClNS+WuyhuyT8Ky6DWPogxXSaa+7YqdWByTuLosbtF2Q75HWDKnnT+FJANcZ6SoYTM5phUT+x7cxI6MIpjlF1Y+3i6czzIwJyiMyB5yOSpaFRVtN9Q4VFcPXzC8ZKgw1QbynxA6CnxCcO2u6+vQjXEKiAl15d0wyBalulFAlX0zQEb5jjYnAHkp9hmCY2+q2m87RHMeRtH8mW8Pz8mk9hs6Oueh0nRXqh0JqxFj+gMsn7l2bIxJm9SztNbOCm2rlopmMY0DqMwtOrULOYd3tdKzyM6LkadW9JZSN2akSdCxSxjcuN5\/wZVFHnLZhQsTLTKirllBDEi2oPEEB6o4I0AbCDND4JpvyiBOp+pMs6pyeiZm3ylva0XPqOSKG0atII0DQPXIuY\/YY3MlpzOFHcwQ2z6q0\/cdo9KZuxU4MK3WVPiyHKl8KC5VDafZnY+JzcF6lhlK\/dCqfVq72SCSUFWdtRpJfCmcJKydVLIW8Exi9niNy7sQM8R3xZRSc3VNbWr4CNOZTb0A5cU8emMcCMI2hW5iPwd1yJKGaskJj6v3osq+zlVY\/QiIf1h4EuUbqQ1JF2Lbh+jMXpUE9aZjQpm7Bqy829RBUnlUq8UbUYfu3wHWSLHI0andq3KOHpBmiEsdavjS5r6GNirWZ1VJf5uh5aRZGQRB2Fc5CsnHMkud3hbPkgri1d8UgjWzFC8K8kNsDvCiqwApMSkmkGSjNRuu+fdRmJ0Bln7Qu0sH99XTba7BbxptgxXBGk6oc4hDQDkWXJASs4x6ZUfLcVcX9PYRPduJ2a5KYj24GT2czAu4FsvIXuHpxGzk+vc\/YWaIN1afgTSKmjggKlHDggzWeuZWXVS6AoIXr+ki0UMqrJ0eWH5aNGt2Xo8jjoCZ4crXfD5m5Z0SmyB1dBgORDBTrY+G+HQnDSRrDt8poXm+dD9Gd7i1MgVcN98KVvZydJX1QmiCQRyhaO4B0CvyipagKMyDpb1COs4N7zdBFy64lGMbw0T5NGi0nGYg9Cr\/FW66TyclWYfvlzSwNPAnylOxG\/kqHj4VwO3a37AyHgXtArv0yomq1ns\/hotrnTpUXwtvZeEQ17GyiaeDQUYat0fluL8tDxbMK3ZYfodBDY4590nOaKRyzcfhXEqThLFDbH0qgXlSexzzRHMqv5ce+SpMGnRmZYAWl7WyDMlHu96VInAgAMcDPbEeSU06cr3SdKXTKu9WWgeoLHJDeMQY2B1KHQc1vW\/YKnS5lGssc3J6u6ghtoWq3NCVwRWd5OFyOb2dJZ51dTDEzLLxqE5lDuqSlXsNS8Odkt8AzsTD4Af1cinMb+d2blaDfjbLoraSPJBwRjT3+dFVXJSwFndZxCBzeQKu6ppYCwaw5SjItcGXJiiZbNxUXekt1yNeiznv1aVRWCyNSH3Zp6LCcIUllju5UO7a0EgkLV\/TQTufmsEatf2FPymjN8ZxJppmSs9Bo8gOqSXOq7iT8togqdhkWiej4pdgenPzuQlk5YLDoNB0ivvNLZkYVJeXXx9kzFQ3hFr0wnQrsO2r3D5GwSevkF2Uqq7ilO8HlQymm4OMmSWXY2ZfxuwKJPNq2o7Vc5VQRZuZXDXxtvGi1C9xvo3SfEUVGA+DPhyrul24lWnXVe7kG8KkZqKjKvzem5z7XYoCrGru2uSNLCCt61ydsh\/8ifiopotWMBUhDsOpUdbU02u1PPLkhik0E6HWThik4lKf24rdgt4AAAJ5SURBVIF2IkDaaWHZwjSoiuA2RZBUTSuWjsVmwK0vbVMlQdG4VKExTBkvdzpp3VyV75vD9NZ1eieJ9E3OOXbexSV13aw7r7WGO8pcq\/W6NXXvlLHwzeUyl2+mEv8z3bg+QDlVgxQ3HSNou7Si4T5+Y1xRpd3uufeDKcstrnnv3aEQh5N5a+vyAK\/KuGL7n3TKaaK5NSvbbw18xQ52ygMuONvQPbZ\/eH6pmCZVp7cOVqhwUzqF6sJ0DF1d739GmR5S7SxufHswvXlXo5VngqtILxVYcVCpWt4VAL5dcNTXRtAa8Ne2AN2uVqtLm+v7Ra8BCtFMwVFcDHQQ0MuGlOOfiunPDM5ch17WezIOhzytpcuGBFTzGRafDTazCqkTJ6EiRwW4rzlYTRYm8dzgFWL63wCrmDgnxG\/9laeNI9DDFjS7rYtdgDqf0DK90\/DfAiepdxFd3sT0+o8iXqed4\/UC2nO6dB0X9DKQuNn5cp38+1QoQHFTpARu7jVpTJSqPvBHFKo4bbx8D\/fs76z8otAF0\/s9laCrXfQqaIub3hV\/K9Al9SEBAho4Xx5iKHr19e\/mvmVwanGEZR7aON5vULlpOFOw88uAtQmyWxiPUwTyoZcvD34dzAqkg8CJr6m2fH5oalVG7EHgVcH1Lhr\/l4DmMF9Ro+p1qmLm0tCvCZxNGdRrTx6oW9t2LbMYy1vXQam6t+vrBNdJi5DqFuBOIZbnUYNHqF4SFqlzK7GufxXo0MMgTIiysW7SPoyUNmuihiQhvbK2+WYWSglWTtXDTe\/vjaoNVRznU7m\/Qdh5MO5bBk+3bf2GyRlfJ1jNN8DSv8N3+A7f4Tt8W\/B\/uolL7ZX5cM4AAAAASUVORK5CYII=\" alt=\"Sr-90: Radio\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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. Por ejemplo, ya en 1.907 los qu\u00edmicos americanos Herbert Newby McCoy y W. H. Ross descubrieron que el <em style=\"mso-bidi-font-style: normal;\">radiotorio<\/em> (uno entre los varios productos de la desintegraci\u00f3n del torio) mostraba el mismo comportamiento qu\u00edmico que el torio, y el <em style=\"mso-bidi-font-style: normal;\">radio D<\/em>, el mismo que el plomo, tanto que a veces era llamado <em style=\"mso-bidi-font-style: normal;\">radioplomo<\/em>. De todo lo cual se infiri\u00f3 que tales sustancias eran en realidad variedades de mismo elemento: el radiotorio, una forma de torio; el radioplomo, un miembro de una familia de plomos; y as\u00ed sucesivamente.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/7\/79\/Alpha_Decay.svg\/220px-Alpha_Decay.svg.png\" alt=\"Part\u00edcula alfa - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Emisiones radiactivas, alfa, beta, gamma - YouTube\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">En 1.913, Soddy esclareci\u00f3 esta idea y le dio m\u00e1s amplitud. Demostr\u00f3 que cuando 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. Con arreglo a tal norma, el radiotorio descend\u00eda en la tabla hasta el lugar del torio, y lo mismo ocurr\u00eda con las sustancias denominadas uranio X y uranio Y, es decir, que los tres ser\u00edan variedades del elemento 90. As\u00ed mismo, el radio D, el radio B, el torio B y el actinio B compartir\u00edan el lugar del plomo como variedades del elemento 82.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"is\u00f3topos | Todo sigue igual\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Soddy dio el nombre de <em style=\"mso-bidi-font-style: normal;\">is\u00f3topos<\/em> (del griego <em style=\"mso-bidi-font-style: normal;\">iso<\/em> y <em style=\"mso-bidi-font-style: normal;\">topos<\/em>, &#8220;el mismo lugar&#8221;) a todos los miembros de una familia de sustancias que ocupaban el mismo lugar en la tabla peri\u00f3dica. En 1.921 se le concedi\u00f3 el premio Nobel de Qu\u00edmica.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Estructura Del N\u00facleo Del \u00e1tomo: Protones, Neutrones, Electrones Y Ondas  Gammas Modelo De Vector Del \u00e1tomo Ilustraci\u00f3n del Vector - Ilustraci\u00f3n de  neutrones, ondas: 137799817\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a> de un n\u00facleo, se reduc\u00eda en dos unidades la carga positiva de dicho n\u00facleo, exactamente lo que necesitaba para bajar dos lugares en la tabla peri\u00f3dica. 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 los elementos. \u00a1Maravilloso!<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Estructura Del N\u00facleo Del \u00e1tomo: Protones, Neutrones, Electrones Y Ondas  Gammas Modelo De Vector Del \u00e1tomo Ilustraci\u00f3n del Vector - Ilustraci\u00f3n de  neutrones, ondas: 137799817\" \/>,<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Si el Torio se desintegra no en uno sino en tres elementos, \u00bfC\u00f3mo se explica que cuando\u00a0el producto siga siendo torio? 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>. 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>. (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 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/todosigueigual.files.wordpress.com\/2013\/12\/armatermonuclear_isotopos_hidrogeno.jpg\" alt=\"is\u00f3topos | Todo sigue igual\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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>. 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>. No obstante, conservaba todav\u00eda el n\u00famero at\u00f3mico 90, es decir, el mismo de antes.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">As\u00ed pues, el radiotorio, a semejanza del torio, posee 90 <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> planetarios, que giran alrededor del n\u00facleo. Puesto que las propiedades qu\u00edmicas de un \u00e1tomo est\u00e1n sujetas al n\u00famero de sus <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> planetarios, el torio y el radiotorio 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 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 no ser\u00e1 capaz de inventar el hombre, para descubrir la Naturaleza? :  Blog de Emilio Silvera V.\" \/><img decoding=\"async\" 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\" alt=\"\u00c1tomos, Is\u00f3topos, Qu\u00edmica, Elementos. : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Los is\u00f3topos de un elemento se identifican por su peso at\u00f3mico, o <em style=\"mso-bidi-font-style: normal;\">n\u00famero m\u00e1sico<\/em>. As\u00ed, el torio corriente se denomina torio 232, y el radiotorio, torio 228. Los is\u00f3topos radiactivos del plomo se distinguen tambi\u00e9n por estas denominaciones: plomo 210 (radio D), plomo 214 (radio B), plomo 212 (torio B) y plomo 211 (actinio B).<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Se descubri\u00f3 que la noci\u00f3n de is\u00f3topo pod\u00eda aplicarse indistintamente tanto a los elementos estables como a los radiactivos. Por ejemplo, se comprob\u00f3 que las tres series radiactivas anteriormente mencionadas terminaban en tres formas distintas de plomo. La serie del uranio acababa en plomo 206, la del torio en plomo 208 y la del actinio en plomo 207. cada uno de estos era un is\u00f3topo estable y <em style=\"mso-bidi-font-style: normal;\">corriente<\/em> del plomo, pero los tres plomos difer\u00edan por su peso at\u00f3mico.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRfg8vneog8OWdFKAu5WcFMcYMBHBa93aAsUw&amp;usqp=CAU\" alt=\"Ilustraci\u00f3n de Concepto De Diagrama De \u00c1tomo De Ne\u00f3n y m\u00e1s Vectores Libres  de Derechos de Abstracto - iStock\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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 con 22. El ne\u00f3n 20 era el is\u00f3topo com\u00fan; el ne\u00f3n 22 lo acompa\u00f1aba en la proporci\u00f3n de un \u00e1tomo cada diez. M\u00e1s 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 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/dequimica.com\/imagenes\/teoria\/neon.png\" alt=\"Resultados de la b\u00fasqueda mono acu : Blog de Emilio Silvera V.\" \/><\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; text-align: justify;\">Entonces fue posible, al fin, razonar el peso at\u00f3mico fraccionario de los elementos. 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. 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 12pt; text-indent: 1cm; text-align: justify;\">Aston procedi\u00f3 a mostrar que varios elementos estables comunes eran, en realidad, mezclas de is\u00f3topos. 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 proporci\u00f3n de cuatro a uno. En 1.922 se le otorg\u00f3 el premio Nobel de Qu\u00edmica.<\/p>\n<p style=\"margin: 0cm 0cm 12pt; text-indent: 1cm; 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%2F12%2F02%2Fel-nucleo-atomico%2F&amp;title=El+n%C3%BAcleo+at%C3%B3mico' 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%2F12%2F02%2Fel-nucleo-atomico%2F&amp;title=El+n%C3%BAcleo+at%C3%B3mico' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>El propio Rutherford empez\u00f3 a vislumbrar la respuesta. Entre 1.906 y 1.908 (hace ahora 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 desviarse (como balas a trav\u00e9s de las hojas de [&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\/1865"}],"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=1865"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/1865\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=1865"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=1865"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=1865"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}