{"id":28329,"date":"2024-01-10T16:27:04","date_gmt":"2024-01-10T15:27:04","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=28329"},"modified":"2024-01-10T16:27:37","modified_gmt":"2024-01-10T15:27:37","slug":"particulas-ii-2","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2024\/01\/10\/particulas-ii-2\/","title":{"rendered":"Part\u00edculas II"},"content":{"rendered":"<p style=\"text-align: justify;\"><strong>Part\u00edculas<\/strong><\/p>\n<p style=\"text-align: justify;\">El universo de las part\u00edculas es fascinante. Cuando las part\u00edculas primarias chocan con \u00e1tomos y mol\u00e9culas en el aire, aplastan sus n\u00facleos y producen toda clase de part\u00edculas secundarias. En esta radiaci\u00f3n secundaria (a\u00fan muy energ\u00e9tica) la que detectamos cerca de la Tierra, por los globos enviados a la atm\u00f3sfera superior, han registrado la radiaci\u00f3n primaria.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"100cia Qu\u00edmica - Biograf\u00eda de cient\u00edficos - Millican\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSGJjky5OZ9M4VLWnGFbLZOqxKR5-GOSszR5w&amp;usqp=CAU\" alt=\"Robert Andrews Millikan (Biografia) - YouTube\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 El lleg\u00f3 realmente a poder ver al electr\u00f3n<\/p>\n<p style=\"text-align: justify;\">El f\u00edsico estadounidense Robert Andrews Millikan, que recogi\u00f3 una gran cantidad de informaci\u00f3n acerca de esta radiaci\u00f3n (y que le dio el nombre de rayos c\u00f3smicos), decidi\u00f3 que deber\u00eda haber una clase de radiaci\u00f3n electromagn\u00e9tica. Su poder de penetraci\u00f3n era tal que, parte del mismo, atravesaba muchos cent\u00edmetros de plomo. Para Millikan, esto suger\u00eda que la radiaci\u00f3n se parec\u00eda a la de los penetrantes <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a>, pero con una longitud de onda m\u00e1s corta.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/i.pinimg.com\/originals\/41\/98\/23\/4198232df8179d495745bff6f35e877e.gif\" alt=\"aurora_borealis_fire_rainbow_by_aparks45-d3ftq7f.gif (750\u00d7474) | Aurora boreal, Northern lights, Northen lights\" width=\"622\" height=\"393\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Otros, sobre todo el f\u00edsico norteamericano Holly Compton, no estaban de acuerdo en que los rayos c\u00f3smicos fuesen part\u00edculas. Hab\u00eda un medio para investigar este asunto; si se trataba de part\u00edculas cargadas, deber\u00edan ser rechazadas por el campo magn\u00e9tico de la Tierra al aproximarse a nuestro planeta desde el espacio exterior. Compton estudi\u00f3 las mediciones de la radiaci\u00f3n c\u00f3smica en varias latitudes y descubri\u00f3 que en realidad se curvaban con el campo magn\u00e9tico: era m\u00e1s d\u00e9bil cera del ecuador magn\u00e9tico y m\u00e1s fuerte cerca de los polos, donde las l\u00edneas de fuerza magn\u00e9tica se hund\u00edan m\u00e1s en la Tierra.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Prot\u00f3n - WikicharliE\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcTgdlFIf85qjETsf1L1sGDvghQIxPkf1pp0dbciYqslTDhgC9ZI\" alt=\"El fascinante \u201cuniverso\u201d de las part\u00edculas : Blog de Emilio Silvera V.\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Las part\u00edculas c\u00f3smicas primarias, cuando entran en nuestra atm\u00f3sfera, llevan consigo unas energ\u00edas fant\u00e1sticas, muy elevadas. En general, cuanto m\u00e1s pesado es el n\u00facleo, m\u00e1s raro resulta entre las part\u00edculas c\u00f3smicas. N\u00facleos tan complejos como los que forman los \u00e1tomos de hierro se detectaron con rapidez; en 1.968, otros n\u00facleos como el del uranio. Los n\u00facleos de uranio constituyen s\u00f3lo una part\u00edcula entre 10 millones. Tambi\u00e9n se incluir\u00e1n aqu\u00ed <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> de muy elevada energ\u00eda.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT46PUzKqmCjcCxGST4lcFXem_qGn0TmKOnKg&amp;usqp=CAU\" alt=\"El lejano origen de los rayos c\u00f3smicos de alta energ\u00eda - INVDES\" width=\"462\" height=\"259\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"F\u00edsica de part\u00edculas para profesores\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Ahora bien, la siguiente part\u00edcula in\u00e9dita (despu\u00e9s del <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>) se descubri\u00f3 en los rayos c\u00f3smicos. A decir verdad, cierto f\u00edsico te\u00f3rico hab\u00eda predicho ya este descubrimiento. Paul Adrien Dirac hab\u00eda aducido, fund\u00e1ndose en un an\u00e1lisis matem\u00e1tico de las propiedades inherentes a las part\u00edculas subat\u00f3micas, que cada part\u00edcula deber\u00eda tener su\u00a0<em>antipart\u00edcula<\/em>\u00a0(los cient\u00edficos desean no s\u00f3lo que la naturaleza sea simple, sino tambi\u00e9n sim\u00e9trica). As\u00ed pues, deber\u00eda haber un\u00a0<em>antielectr\u00f3n<\/em>, salvo por su carga que ser\u00eda positiva y no negativa, id\u00e9ntico al electr\u00f3n; y un\u00a0<em>anti<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a><\/em>, con carga negativa en vez de positiva.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"GAE UNAM: Gravitaci\u00f3n y Altas Energ\u00edas - Con esta bonita ecuaci\u00f3n, Paul Dirac logr\u00f3 describir a los electrones. Analiz\u00e1ndola, not\u00f3 sorprendido que la ecuaci\u00f3n PREDICE adem\u00e1s la existencia de antielectrones, part\u00edculas id\u00e9nticas\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En 1.930, cuando Dirac expuso su teor\u00eda, no llam\u00f3 demasiado la atenci\u00f3n en el mundo de la ciencia. Pero, fiel a la cita, dos a\u00f1os despu\u00e9s apareci\u00f3 el anti<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. Por entonces, el f\u00edsico americano Carl David Anderson trabajaba con Millikan en un intento por averiguar si los rayos c\u00f3smicos eran radiaci\u00f3n electromagn\u00e9tica o part\u00edculas. Por aquellas fechas, casi todo el mundo estaba dispuesto a aceptar las pruebas presentadas por Compton, seg\u00fan las cuales, se tratar\u00eda de part\u00edculas cargadas; pero Millikan no acababa de darse por satisfecho con tal soluci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSQIoyaOd-KlUkVaS_UTvKzQiquEGvOFz_2K30_b4RtXOc2Y_UDg-xfhRn5uFvSZqEmxDk&amp;usqp=CAU\" alt=\"58 Part\u00edculas elementales - Relatividad - Dilataci\u00f3n del tiempo y muones - YouTube\" width=\"437\" height=\"245\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR7KE_PPZdspQ94FusnjyOQwB2bA53NsNKHqNjyTihmOmzAXZOwvtNzomdsSkhltiZOF-c&amp;usqp=CAU\" alt=\"Radiaci\u00f3n c\u00f3smica Fotos e Im\u00e1genes de stock - Alamy\" \/><\/p>\n<p style=\"text-align: justify;\">Anderson se propuso averiguar si los rayos c\u00f3smicos que penetraban en una c\u00e1mara de ionizaci\u00f3n se curvaban bajo la acci\u00f3n de un potente campo magn\u00e9tico. Al objeto de frenar dichos rayos lo suficiente como para detectar la curvatura, si la hab\u00eda, puso en la c\u00e1mara una barrera de plomo de 6\u201935 mm de espesor. Descubri\u00f3 que, cuando cruzaba el plomo, la radiaci\u00f3n c\u00f3smica trazaba una estela curva a trav\u00e9s de la c\u00e1mara; y descubri\u00f3 algo m\u00e1s. A su paso por el plomo, los rayos c\u00f3smicos energ\u00e9ticos arrancaban part\u00edculas de los \u00e1tomos de plomo. Una de esas part\u00edculas dej\u00f3 una estela similar a la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>. \u00a1All\u00ed estaba, pues, el anti<a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> de Dirac! Anderson le dio el nombre de positr\u00f3n. Tenemos aqu\u00ed un ejemplo de radiaci\u00f3n secundaria producida por rayos c\u00f3smicos. Pero a\u00fan hab\u00eda m\u00e1s, pues en 1.963 se descubri\u00f3 que los positrones figuraban tambi\u00e9n entre las radiaciones primarias.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Positr\u00f3n - EcuRed\" \/><\/p>\n<p style=\"text-align: justify;\">Abandonado a sus propios medios, el positr\u00f3n es tan estable como el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> (\u00bfy por qu\u00e9 no habr\u00eda de serlo si el id\u00e9ntico al <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, excepto en su carga el\u00e9ctrica?). Adem\u00e1s, su existencia puede ser indefinida. Ahora bien, en realidad no queda abandonado nunca a sus propios medios, ya que se mueve en un universo repleto de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>. Apenas inicia su veloz carrera (cuya duraci\u00f3n ronda la millon\u00e9sima de segundo), se encuentra ya con uno.<\/p>\n<p style=\"text-align: justify;\">As\u00ed, durante un momento relampagueante quedaron asociados el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y el positr\u00f3n; ambas part\u00edculas girar\u00e1n en torno a un centro de fuerza com\u00fan. En 1.945, el f\u00edsico americano Arthur Edwed Ruark sugiri\u00f3 que se diera el nombre de\u00a0<em>positronio<\/em>\u00a0a este sistema de dos part\u00edculas, y en 1.951, el f\u00edsico americano de origen austriaco\u00a0 Martin Deutsch consigui\u00f3 detectarlo gui\u00e1ndose por los <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> caracter\u00edsticos del conjunto.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"positronio \u2013 Mola Saber\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"NeoFronteras \u00bb Sintetizan positronio molecular - Portada -\" width=\"334\" height=\"222\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Sintetizan positronio molecular<\/p>\n<p style=\"text-align: justify;\">Pero no nos confundamos, aunque se forme un sistema positronio, su existencia durar\u00e1, como m\u00e1ximo, una diezmillon\u00e9sima de segundo. El encuentro del electr\u00f3n-positr\u00f3n provoca un aniquilamiento mutuo; s\u00f3lo queda energ\u00eda en forma de radiaci\u00f3n gamma. Ocurre pues, tal como hab\u00eda sugerido <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a>: la materia puede convertirse en energ\u00eda y viceversa. Por cierto, que Anderson consigui\u00f3 detectar muy pronto el fen\u00f3meno inverso: desaparici\u00f3n s\u00fabita de <a href=\"#\" onclick=\"referencia('gamma rayos',event); return false;\">rayos gamma<\/a> para dar origen a una pareja electr\u00f3n-positr\u00f3n. Este fen\u00f3meno se llama\u00a0<em>producci\u00f3n en pareja<\/em>. Anderson comparti\u00f3 con Hess el premio Nobel de F\u00edsica de 1.936.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Ir\u00e8ne y Fr\u00e9d\u00e9ric Joliot-Curie: radiactividad a la carta - Mujeres con ciencia\" \/><\/p>\n<p style=\"text-align: justify;\">Poco despu\u00e9s, los Joliot-Curie detectaron el positr\u00f3n por otros medios, y al hacerlo as\u00ed realizaron, de paso, un importante descubrimiento. Al bombardear los \u00e1tomos de aluminio con <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a>, descubrieron que con tal sistema no s\u00f3lo se obten\u00edan <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>, sino tambi\u00e9n positrones. Cuando suspendieron el bombardeo, el aluminio sigui\u00f3 emitiendo positrones, emisi\u00f3n que s\u00f3lo con el tiempo se debilit\u00f3. Aparentemente hab\u00edan creado, sin propon\u00e9rselo, una nueva sustancia radiactiva. He aqu\u00ed la interpretaci\u00f3n de lo ocurrido seg\u00fan los Joliot-Curie: cuando un n\u00facleo de aluminio absorbe una <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a>, la adici\u00f3n de los dos <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> transforma el aluminio (n\u00famero at\u00f3mico 13) en f\u00f3sforo (n\u00famero at\u00f3mico 15). Puesto que las <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edculas alfa<\/a> contienen cuatro <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> en total, el n\u00famero masivo se eleva 4 unidades, es decir, del aluminio 27 al f\u00f3sforo 31. Ahora bien, si al reaccionar se expulsa un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> de ese n\u00facleo, la reducci\u00f3n en una unidad de sus n\u00fameros at\u00f3micos y masivos har\u00e1 surgir otro elemento, o sea, el silicio 30.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edcula alfa - Wikipedia, la enciclopedia libre\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxITExQSERMXFhQWGRkWGRYZFhMaGhcbIhkhGhYcGRYaHyoiGhsnIRciJDQkKC0tMDAwHiE2OzYzOisvMC0BCwsLDw4PHBERHDgnIigvLy80MS0xOzg4Oi8xMS0tMjEvLy8vODE4LTAvLzgvLy0yLy8xLzIvLTgvLzgvOjovMf\/AABEIAMIBAwMBIgACEQEDEQH\/xAAcAAEAAwEBAQEBAAAAAAAAAAAABAUGAwIBBwj\/xAA7EAACAgEDAgUBBwEGBQUAAAABAgARAwQSIQUxBhMiQVFhFCMyQnGBkTMVFlJiocEHQ3Kx0SRkgpKi\/8QAGgEBAQEBAQEBAAAAAAAAAAAAAAIBAwQGBf\/EACgRAQEAAgECBgEEAwAAAAAAAAABAhEhAzEEEiJBUXFSQmGB0QUTMv\/aAAwDAQACEQMRAD8A\/cYiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiV+g6vp85dcGfFlKUHGPIjlLutwUnb2Pf4MCwicMeVWLBWBKHawBBKttDAMB2O1gaPsQfed4CJyxZVYblYMD7ggj47idYCJHXUoWKB1LDkqGFj5sdxPuLUI1bXVrUOKINqezCu6n5gd4nDPmVFZ3YKigszMQFVQLJJPAAAu51LCrvjvcD1E4486N+FlbgNwQeD+E8ex9jO0BETiMq7igYbgAxWxYBJAJHeiQefoYHaIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAmI6f4My4wwbOrgjGoRvPdWC5C5Vg+Q7UINbU2r2sEACbeYbz+ppiwgIXdaYllaxemzWGAcDIRkXHwe5f24IDpp\/BbqGvPuZym9yHBZVxYMZB9RJs6Ynkk+vuaJOh61045sJxIwT1Yz29JCZFc42AI9DhdhHwx\/SZ3S6rqITLauVu1Jx+sq+syq7KN12mnCOqd+Rwfwzhk8Qa5W8lVxnUeU7JhIssBgZsbud5ZC2QBSp7cermyEvH4OyAi9QaGFsW0BlWyHB5stsO8Hbu7qCb4r1\/dTKV2tmRrxeVu8tlZBeTjH5bKqgjIt0ovZdcrs4nqPVa3DCjHa1KEemOzUFLZyhBvHgBBVRbt2BBW0+2ar7OX2nf5gUN5R3+VuAZ\/Ju94F8fQGvywImp8KO2YZEyqih1ZQFbcirkR9qEMAARjKEV+Fz9Qe3QvDmXDkTI+fftRUPD7mrFjx7SS5GwNjZwK7uffcXj5Nf1HeVXHxeMWcVAKThDPfmG29ea09tg54Byd+p6\/XJpkfFi35tuYEBL9Yxv5JK7uFZlW+fze0D74l8NZNS5Zc5RTifFsoEAsrjcPfneAwBFhR+1t1PSPkwtjRgrEAWy7hVjcCL9wCPfvyD2MLQ6nVeZl81QMYGYp6K27cpXHbX6tyU3t2lL03q3UsmFci4wScTZFvEF3t5GJ0SvMoA5XdQbFhe\/5yH1vBOTaQM6bmxpjZ9jgkqjor2rg7l3Ky88EH6EST4Re3YZyrs7uMg3Bl3Z8mQVzW4Jk2X9D7Gpx1Oo15Kn7wY2XIhK4SG2+ag8zywdy5fLLUPoTtv0yZ0DV69sg+04wiUAVCVR8jC5bfvb\/mNkWufw9zVkLHw90tsCOrOG3PvCqGCYxsRCqBiSAShc8\/idpRZ\/BuVjlI1AByMDYRrYDLlyVk3swbjOBwB\/TX2oL5z9S6tWTbixgjJkC0rsdox5mSwdoILJhFqWve3bip\/iLUa4MqafGPLbE25vXuD0eF2qaIHIsqCeLgaHBj2qqkltoA3HuaFWT8mdpw0l7E3Xe0Xfe65ud4CIiAiIgIiICIiAiJker6nqWfM+n0iDS4sZAfV5FDs9qGrT4uzVYG9uLsVYgaXW6zHiRsmXIuNF5Z3ZVVfbljwOTKPD476a+RcOPV4nyO21VQlrP6qCP3lnh6SnkLp85OoUBQxzBHOSjYLiqJsA9vYSVp9HjxiseNEHwqqB\/AECk0XjnpmYhcetwEnsDkVSf0DUbmhBvkSv6j0TS5wVz4MWQH\/HjRv9SOJH8QaHUviVdDmXBkQgjdjDo4AI8tx3CG+68ihAuYmP8A72ZsGn8zXabZkRmXIuLIjg1+fHzdHvtNETUaPUplxplRtyOodWHYqRYP8GVl08sZMrOKzcSYiJLSZbJ4yxBA3l5RuPp3DHyvk5M+\/wBLnjZgyAA0dwAIAO6amUGqxdPYDHkTTspsUUxsg8sbSCa2qVGUijX4yPcwOObxXjC+Z5bjCMr42yttCny1ynMUVSWO1sDKQwW+4sUT90ni7C7Kvl5VJ8sPuGOsRyO2PDvIc7t7IQCm4D3qSmw6FTky7cAYFTkesV3tITce9lXIF9wxrvPGLT9PKKyppwuNQVO3GpxrlHHcA49+76XcC9lZm6xjXOunIbzH2kUBRBGQk3fYeSQfgsg\/MI0PVNO2JGx5EGM40dbO0jGwGxirUyg2O4E7fYkbKuo7uMZxqb4CsVZq\/wCoovP+UQJhMy+LxniZRkGLKFKHIAQm5lKq6FQHr1K4NEgj3APE1Mz+i6PosAdQMXLEtuOPg7UFUe3Gzj3tSe8Dlk8W4wz4xhzNkQqNi+QSxIycBvN2gg6d1IYjkD2IM5ZPGCeYiphyMjo5RhsByOMmHGqIpYe+oolygBX3HIt9L0zS2cuPDhvId5yKmP1k7ju3AeonzGN\/52+TH9haW2b7NhtlCsfKx2yjbQJrkDy04\/yL8CBJ6frFy41ype1hdEUR7EEfIIqROo9YTFkxYmVicp2gjZS2aUsCwaiTVqDXvU75c+HAgUlMaqp2oKHpRbIRByQqjsB2nDUHSORly+SWxBTvfy92IGmQ7m5S6BHaBazNZ\/F+FHdHx5VZXdKIxgnbiy5S4QvuGMjTOFYgBjVWLItE6zp2Z1GbHuRijDeoIYKHYc\/Cmz8SIuk6fmAvFgbzwMu1sePdksMQxRhZNM\/cXy\/1gXGN9wDDsQDOk8qK4HaeoCIiAiIgIiICIlV13rWLSribJuPm5ceBFUAszu21QASPqT9AYFHoep5tbrm8hymi0jMjuAv\/AKnNVMgJ\/wCXjvk+7duwI2MjaTSpjXZjRUW2baqhRbEsxoe5JJP1MkwPkRK\/VdWwYzT5FU\/BYcfr8TN6bMcsrqTawicNLqkyLuR1YH3Ugj+RO80ssuqw\/izwGdZkLLqnxY3rzMYQNftaNY2Egc2DzJHgLqThX6fqFVNRowqUoITLiqsWXGD7ECiPY\/F1NhKfqmDS4m+356RsONk80lhtRiCwYDhhYFWDXt3nXPr9TPGYZXidkySXa5ieFIIscg8z3OTSZXB4Lxr+LNlcllYlhj52jEAKCgVWBeK92qhQGqiBlT4KxbncZMgZsr5gbVtpfzvMAVgVKn7TkoVxYPe79YPBmJCWXLk3WrKSVbaRW6lYFaau1cfsK1EQMnpPA+HGqIMmQqgx0CMXJRcKWSFs2umUV25Pwu3WREBM5qfCeN82TKcj1kcZDjrHt3AYV\/w3VaVBV+7fStHECJ07RjFjGNSSAWPNfmYse3\/VJcRAouteG8eoyDI7upCHGQrHaRyVJXtYJuRV8I41ZnXLkDFg6kkMEN21IwKkEntXH7CaeIGZbwliLu5yPbAgcYxtJ8kkilo+rTKdpFckVVANJ4SxY38xcj7yQ24hPxDLnzFgK4t9W\/Hago\/XTRA8qOBzf1+Z6iICIiAiIgIiICZjxB0vNm1vT3Cg6fA2bNkNr\/U8vZgoXZ5ZjwJp5ntf1nJj6hptLS+XnxZ3sg7t+PYQFN1W1iTxA0MRECn6zqiCuNTRYWT7gdv9f9pkPE3lYBjDn+o64loX6mBIv4HpPMs\/GOY4syP+Vlq\/qpJ\/7N\/oZ+d+K9P5z48i5MxPmozDznCooUgsiXSt25HPJ+Z5+pnjuzJ+14PodTyY9Tp87\/t3x9XyaLMMuMmrG9b4ZfcEfNdj7GftWnzK6K6mwwDA\/IIsT+dtYe2NCz+w3FmYkngWeSean7\/0PSHFp8OJu6Y0U\/qFAP8A2keGyttns9H+d6OOOPTy7ZXe\/rhYyu6\/oRn02fA3bLiyJ\/8AZSB+\/MsZzz5Aqsx7KCT+wuet86pfA+TI2g0hzKy5BiRXDqVYMq7TuU8g8S+lT4Z6v9r02HU7PL81A+y920Ht6qF\/xLaB5MyPTPE+RwxPl5H3bQofGu30ZHNlHyMP6depVP071r5VN1rABe8VZtqoAbGe+e42oeRf8cy8O142jLvOdOOv6zsOnAXjNRskCh6RQ9i33gNe4VvpK\/8AvS3B8tNoGTcBkJIZTj2+sLtIrIS1bqAJvijcv1XCOGYg8Gir3z2oVZPI4HIujJmHIrKGUgqwDAjsQRYI\/USpZJN4mre1VGs66UwpmGMHeGJXeAAFxtkYhgDu4Q12ux2nJ\/EZVirYuRuBVXtmIZ1+6XaPMrZbdtoI7yfl6zgW92QeklTwx5AYmqHIARrI4G1vgyxFd5m5O+Jze1ZnH4lawCqNvcqCmQFQNuPs1Deby3Xp4B9+8rpHWzlZUZRZRWJDc2caOT5dcJ66DWeRUk\/21hG71chtoAFl\/SWtAO6+lhu7ehvYXOZ6\/gAVgWO6hQU2CWRQCvf\/AJqnjijfuLqzc1MWb17oi+ImB2lFY\/efnCk7d5B2twErHtLk0GPadcviALgTPtB3MUreQoILXblBx6Kuqsj9ZPXqmGwoa2LbKCtd8HtX4eR6u3I5k1iACTQA5PwBJtx3PS2S\/LPP4jKNtbGWs5CKIDUvYKvO9vkWK47w3iB7XauJgwWtuYkFjmXFw+zlRvBPFjtLJer4j7n2o7W5JJAAWt1nb8fE9Y+q4SLDiqJBo8gbbI45HrXkcGxUrj8Gc\/Kpy+JyA1YgSLP9TsAmRyGOz05AMRtOa3DmetR4l2+bWMfdkC2yBfcglhtJHawAGsfEsR1jDQLNtsE0wPYEg8ixfHa7qfX6thF2\/YgVteyfgLVkijYHajdVN4\/A5+U\/G1gEdiAff\/edJ8E+zg6EREBERAREQEpurdDXNn0uo3lX0zuy0AdwdCjqfgEV\/AlzIvUdGubFkwvezIjI1Eg0wo0RyDz3gSomO8A9QyquTp2pJOo0e1N5BrNhPGHKpPewKPJog3NjArurdLx6jGceUWp+OCD7EH2In511D\/hxqt1Ys+Nk+W3IwH1oMD\/pP1WfCZz6nSxz7vX4Xx\/X8Nx07x8XlhPCf\/D5NM4zZ2GTIvKgClU\/PPLN8Hivi+ZvIgzccMcJrGOXX8R1Ovn5+pd19lX4k0eXNpc+HAyrlyYnRGYkKCylbJAJHf4MtJjukdTza3XvkwuV0OlDYeK26nOfx18pjAAv\/ETRIuW4tH0XQLgwYcC9sWNMY\/8AioX\/AGk6IgfJRYfD2MAo5LA8KLYbVCtjAHqJ4XIR8duBLwzMp0XOfx5Be6+MmU0D5e8Kx9Sg+Wxq+N3f3nTp3vzpOX1tat0nFvOUg77u9xrij2+PTJWjxKiIifhVQq83wBQ59+BKPJ0bUXk+9LKz7gpyuoKeulO1bTbvXsTu8sXV8fMPRtQt3k3D0UvmZFUgVa+lbSq7gm\/ccyrJZzkyXXsnDoWnO5gv4yz2GPJZXVjY+Rlb+foJaqtChM1puh51VU83hVxLYyZRYUIGUKOFHoYhhyd1cck6VVoVI6n3sx+tK1OiYQbANjt6mNDa6hRZ4UDK1D6\/QTx\/YWAAd7sUS7E3eMryT3HkpX\/T9TLeU3Uun5cmVWVhsGw0WcbSrliQgG1iQR37bR88McrbzW2STs9DoOn\/AA0T6hkouxsigDyb4oc\/+TdnlxhgVYWCCCPkHvKbovS82Ng2TJvIVl5ZmPJTsSoNHYTRuie5l7Gdu++2YzjtpX4+k4wQ3qJG2izsx9JJXue3qM4t0XCFVbcBfSv3j8A7QEHP4fSvH0llmUlWA4JBAP7TPL0jUAAebu7j1ZMhq0xgsCQSTvxsQPhzz7Tcbb3y02yT2T26Hg3Am77D1t9SaF\/WfcnQcDeZaf1Tb0e\/Nn+SbkLN0fOd1OA1uQ3mZCTuDVwRWP8AEB6fi\/YAMXS9QpUnIWAVrHm5LPpYDHwAK3MD5nDDaB9Ze7rfnT\/DQY0AAA7AUJ7nlOwnqcHQiIgIiICIiAiIgR9SH2ucQXzNp27rClq9IYgXtv4+szfh7xguXJ9k1ifZtcvfCx9OX\/PgftkQ0eO4o\/FzWSLqdDiyMjZMau2NtyMyglG7WpPY\/pAlRM51\/SdSOQZdDqMIUKF8jPhYozWSW85DvWwQKojiTPD+XWMrfbseFHBAU4Xd1YVyfUoK8+0C3nHPmVFLuwVVFlmIAA9ySeAJldTm627FcWLRYUsgO+TNlbbfBCKqi69iZcanoqajAmDXKmethf0lVd1o7tl8AkXtsj27QIHQPFS6zM66bC76VAQdWaXG+QEDZjU+rIO9uOLH1Bl9otJjxIMeJFRBdKqhVFmzQHHJJP7z3ixKqhUAVVFBQAAAOwAHYTtAREQPJmcXqmpItse3lbPk5m2WrFk2A7nIKqPMHpO7txNJKTH4kwsu9QzLybAB9IAJbv2prrv3FXxLwlu9TacvvSJm61nBI2bPUE3HDmbm8t7VBByenGh9P+I\/SvQ6rqmcIMe2wllseQhGOzf6gwDgbz2qtpktev4WYqAxKuVuloUG3Nd8ABG+vHbkX5Xr+MmtrCgxINA8eUQBzt5GdeSRX8101fxR\/KFj6rqmIY4yv3e7Z5WXglMZst+aiz+gU3pI79rAanM2DfRXJurhCCV83bu2NZUMnqo8i\/pLDR6lciJkT8LqGFijRFjj95Cydbxhim1y1lVAA9ZDKpCm\/Y5F5NDn6Gp3u6mPZWtd6+dL12XJ5pZCKPoBR8ZIrsdxNkHjcOPoJWPr9WcT7VIbbkYN5OQGwgZVVWPBDNtBNg7e3eWB69jJCgGz5ZF0th3VOAfUa388VfFziniNKUshX072s9l2sQV\/xAlCOa7fpdTG7vpZbO23H7dqSQaIAdAW8nKNy76b7tjuXji\/gX2Mk9P6hnfDldsR3pexCj4y\/wB2rqNrEkHcxW79pY6HVLlQOnbnvXcEg9uDyDyLB9p41nUUxlQwPILGhe1QQGY\/QFh9ee3Bqbd3Wm61ztUabqWp3oNhZXcgscOVBt9A4U84+Czeq7quO4m9Q1GcZAuILtpbZkduSWB5VgOKBr6+13Lc8cymxeIsLeWOQchKgHbY5UeoAmuXHHcXZAANJfNdyGtcWomHqmrc15QSxj5bHkO3ds3E8gMBubiwRt5vmvg6tqiARiolFbaceXgnGGLFrqg5KeX+Li7qW\/TtemYMyX6W2m677Qw7EjswP7\/Nic9d1RcTMHUkKivYIs2WFUaHG2+83fq15Wa43tPxXQ3EE1yQKBPvQs0P3nWeMbhgCOxAInucXQiIgIiICIiAiIgIiICIiAiIgIiICIiB8lf9lwAMNiBRuDenjkDcP4A\/j6SeZn8XhpRttwdpBA2DmkdFZufVk+9sv77V4ErDXO7pN37RPrTrTUi7vUGqrLHbd\/JOSvqWP1nLSdDwIpXYG5slgvf0dqAAryk7D8oPeQMXhYAD1rY9vLAWw2Ir6N3\/ALcXzzuPbtJuh6PsXMpcHzbshQtGit0DRPa6rmdLZJxkmS28xYr5eNKFKiL2HZVA9gOwFSMnS8NuSisXO5iQCeSD+o5UH9h8SubwygvYyrYojywQRuxtRFi\/6R\/TeSPr26T0PyXDB7rGuM+mixVUUMzFj7Y+ygDnm+DJ9Ml1ly3m3mJ\/9n4bH3aenaB6RxRBUAe1bRX6CeV6ZgAIGNKN2No5sEEfwT\/JlXqvDQcMN6+rIcl+WbN77DsrAvXmHaeKod+b7Y+gBSjKy2HyOd2NWJL5PMtST6XFAbueB27VvGv+jn4Wmn0+NL2AC6HH0v8A8mfM+mxuQXVWKmwSAaNg\/wDcA\/sPiUum8LKu0l1JVlcVjC0Q2NjtFnbfk+3+I\/pPa9BZdPqcSsGfMri9oRdxxDGCQLAugTQ+ePaLMe8yN34X5I\/mV76fTYytoim\/SdvuSqd\/m9g\/YfHEEeHgCh3KNrbiBjAA9YcDGL+7sqA3ewT29uA8K0ABkWgSQvl2v48TgEM5LD7gA2fzcVQESYz9RbfhdaHFix7kxKq0RuVQBztAH\/5A\/YCNdpcLAtlRCAOSwB4Fn+BZ\/kyp\/uyLxnzL8vbxtNcBe21htPoFHmgSKMldW6R5zq28LtBH4ATz3IawRxwRz7R6dz1fdOddlviqhXahX6e09znhSlC\/AA\/0nScqsiIgIiICIiAiIgIiICIiAiIgIiICIiB5MzOZNds\/M7GiR9yCCcb8DsNocIefr3HE08VKxy8vttlm1Ay6oseHsOpWziGPaLqtp3n23Bve6nLT\/bqxb917vVxg7blvzK\/LW6tlHtf10kSv9n7Rnl\/dzxMSASCpPsasfrRI\/gzrETmoiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgf\/Z\" alt=\"1.Teor\u00eda at\u00f3mica de la materia 2.Modelo at\u00f3mico de Thomson - ppt video online descargar\" \/><\/p>\n<p style=\"text-align: justify;\">Puesto que la <a href=\"#\" onclick=\"referencia('particula alfa',event); return false;\">part\u00edcula alfa<\/a> es el n\u00facleo del helio, y un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> es el n\u00facleo del hidr\u00f3geno, podemos escribir la siguiente ecuaci\u00f3n de esta\u00a0<em>reacci\u00f3n nuclear<\/em>:<\/p>\n<p style=\"text-align: justify;\">aluminio 27 + helio 4 = silicio 30 + hidr\u00f3geno 1<\/p>\n<p style=\"text-align: justify;\">N\u00f3tese que los n\u00fameros m\u00e1sicos se equilibran:<\/p>\n<p style=\"text-align: justify;\">27 + 4 = 30 + 1<\/p>\n<p style=\"text-align: justify;\">Adentrarse en el universo de las part\u00edculas que componen los elementos de la tabla peri\u00f3dica, y en definitiva, la materia conocida, es verdaderamente fant\u00e1stico.<\/p>\n<p 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universo de las part\u00edculas es fascinante. Cuando las part\u00edculas primarias chocan con \u00e1tomos y mol\u00e9culas en el aire, aplastan sus n\u00facleos y producen toda clase de part\u00edculas secundarias. En esta radiaci\u00f3n secundaria (a\u00fan muy energ\u00e9tica) la que detectamos cerca de la Tierra, por los globos enviados a la atm\u00f3sfera superior, han registrado la [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28329"}],"collection":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=28329"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/28329\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=28329"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=28329"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=28329"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}