{"id":27869,"date":"2022-04-22T07:47:37","date_gmt":"2022-04-22T06:47:37","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27869"},"modified":"2022-04-22T07:47:37","modified_gmt":"2022-04-22T06:47:37","slug":"conociendo-la-materia-5","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/04\/22\/conociendo-la-materia-5\/","title":{"rendered":"Conociendo la materia"},"content":{"rendered":"<p><img decoding=\"async\" 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\" alt=\"La Qu\u00edmica, Qu\u00edmica Nuclear, N\u00facleo At\u00f3mico imagen png - imagen  transparente descarga gratuita\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTNvoclMLy7rpjjWlI31Srpjvdi9KNMQEPuWQ&amp;usqp=CAU\" alt=\"La estructura at\u00f3mica nuclear - Foro Nuclear\" \/><\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">El n\u00facleo at\u00f3mico est\u00e1 formado por los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> formados por tripletes de Quarks all\u00ed confinados por la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a> y sujeto por los Bosones llamados Gluones. El n\u00facleo at\u00f3mico contiene m\u00e1s del 99% de la masa del \u00e1tomo.<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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R3cfzfpjb7ulReC0XiyudbAQ\/apSk985ZeEbepe20\/GLpQ6NFFGwBVgVwwPQg99sU1H2Fkk3u7yWT6qsxA9hcn\/DXNuC9oLqzOqJyqk5bSpeJic5MkAOQfNoiCT12GK6RwL4SbeVR8YHI\/tFbmwHr\/WAZTpvrVQOmTTrvZkYvpSrH9qMYf4xV\/F3fmXFh2Ms4v6rWfOQ68\/qnu\/hV5b26INKKqjyUBR7hRb3CSKHjZXVhkMpDKR5gjY1PWDbepp1a9Ws71JOXNthUU0QYFTuDUtFYtKSsypOxluJ8AYd6M6h9E9fu86roLbGxFbqlbmzV9yMHzFecx\/QKmuthn1X\/wBXp3PVea3WRvUsbJLqzz4mfRAopa5uKd4lZyICcal8\/wDt4Vnp5s15SWCq0qnUqxafH7zXFZG9RSqLrJ3F7xe8WQ6WPX6L\/bHn6+v7q3HDOIhtMTqY5dI7rfOAHpI3Rl9m48QKxBrfT2SSxqrrkAAg7hlYDZlYbqw8xvXrOgZtucXsUc9ts8uW5PTZZFePcbRU+Oe1aeK59zSydhRVH8akt9piZIh0mA7yj+2A8PrKMeYHWreKQMAykEEZBByCD0INejOVOm456p6NaffB58MyWiobidEUu7KiqMlmIVQPMk7CsXx34SbeJT8XHPP5wtyoB0x8oRl8525asD0yKGBtLidUUu7BFUEszEKoA6kk7AVzHtl8IuocmzLKrZHNAxJKB1FuD6K+BkbGPm9Q4yXGOP3V62ZXyoOVBUpEpGMGOEnLHyaUkg9Njiko4AuTuzH0mY5ZvafL1DYeAqRmISRnZmxkZCqPRQE5IGdyT4sdz6ulUnGelaC4qg4shYaVGWbYAdSxOAB99QD9L\/B\/\/Rlj+jQfwlrQUhwOxFvbQQDpDFHH+wgX\/Kn6AKKKKAKKKKAyd1CHLkekrN\/nS1pH3qYt5flZl+u376iaXQ+4yDXl4VpU5yg9NVw5e3hx6ruvhG7i\/WPCblj4DwHrNV3EL8qM6Cc+v\/tVJxLihW4buEBsEEnYjAG2PL21bcOczHB3Hjjp6q3VQ7OKm1xd39\/I1otxqfmabvr9SCDi12AVTCKRkEjdT7Gz+6qg3V\/cejJK4P0A5X9YLhRW5is40GAo+\/f99aGt7o7Fdp1slZWtlvvz9tyNv\/nQo5xpq+\/7u\/M5ZbdhbqQd\/CA9db9fWAgP4mruy+DmEbyyOx+qFX7skMT7xW5orourN7Sqr0vi55day4fW78GUll2WtIt1gQkeL98+984+6ke3FhcvDC1kypLbzLKCc6NCpIrqyruwKsRgdcjp1Gpoqtu+poVKk6jvNt88\/UihJKgnGSN8HIzjwOBkfdS9pwuCJneKGONpCWdkRVZ2JySxAyxzvvXzhw0gxfmzpH2MZTHsUhc+amnqGAVyL4dPy\/D\/AGXX\/D112uRfDp+X4f7Lr\/h6AycXQVcWfCYpTqIKv9NDpb1ZI2br0YEeqqeLoK0\/BfCpCI4ezV1C2u0m3JydLG3c7Yy+gGOU\/aVRVjD2x4nbD+Uwl1A6yxlOni09vqhH7IrRWVXtoalhozPDfhNgkA1wygY3eMxzx+wFG1n9iriDt1w9hk3Kx\/3weD+Mq07f9nrSfvTW0MjDozRqXHsbGofcaoLrsHZ5JTnRk\/RmkYD2LIWUe6oINRacYt5RmKeKQfUkRv3Gnq5fdfB3Ec5nkf8AvY4H\/wAMa1VP8HQU5jkt1\/2Pf3rMv7qWIudlqm4nwKOTLDuN5jofaK5g3YuYf+Ih\/wDTyf8AUUu\/YXJy727f7Jv72mNU18PTrx6tRXXpy3PiiyFWUHeLsaTiwW3OJpI1H0i6gfia0h7b8PRB\/KUkwB+RDz7\/APlBq56nZJV9GZk\/u44U\/ejVM3Z+L5zSv7ZXX3iMqD7q1cH0dDCyk4ybvbW2Vr7tddyLq+JlWSUloajiPwmwIDoglYYzrkMcEfsJdtY\/YrHN21uSzG1HJRwSUgTmqGJzrWSYLEp65AXBzkjO9MLwyGM6kiRW+lpGo+1upqOeujYpTaTV9fv73bCkvmuJm1zOSQcgyMZ2BxjKKcRxH7KkUsLVQ2o5d\/pOdRHnjwX9UAVaTUk3WhFkFeHr3XiSoZLELirn4NOzxu79JGHyVriRj4GT+pT25Gv9QeYqutrGW4lWCBdcrnYdAAPSdz81FzufYBkkA927Kdn47K3WCPc+k7kYMkhA1OfcAB4AAeFQYl1RRRQBRRRQBRRRQGIcNHcuGGNTEj1gnrTF\/H3gfXWjv7FZVweo6HxBqmuISMBuoIFeY6RoSozUtjur92nP1OhCqp23isFgrDDKGHkQCPxqxiiWMYUAeoAAD3V6GFFQEM2ygmonOVWVthjKV8zy8u49o\/fWlqhg4Q5ILEDBzjqavq7OAoypqV1a9vma9Vp2swqg7UcQliNssRIM05jbSgdtItriXuhtvSiX7s1f0hxSaKNOdMBiI6gdJdlYgp3AAW1EOVGnc6yPGt8pKay7QyhreGeNeY4RZtBf5Kdoy+ggK0Y2A25pPeGARgmKx7TTym1cQRrFcWstxvKzSBVEBXYIFzibcZ+8YwW7y5tElilmgCSyMiq7xprDl+XGM7nJLYGM41b4BqIcTsykWISQgk5KiA5WOEBJGjXGQi5VdhvlQM5GQI7Lj5KSzcrUsKRLJIzhXeQxRzABFTTpAnG+RvnAxg1NddoAJmXISOCWRJSxGkqtklzqJx3QOYM\/ZNeHvLAvEGij\/lEOlGaNcPDyXk5bZGdPLV+o09R1OKgsr611SqtqqRLDFNgwiNm5\/MiLEMAMFI1B1YOMhsYxQHu37Ws2zQFCs6wyMxlWNNUccisS0IcZEgA1oi6gRqGVLY74c1PO4ecbfykZ8MnkEDPmQp9xra8KewmZY4IIz3Un2iQBSSVRzkelmIjIzgxjcbVd8R4fFPG0U0ayI3VWAIPl18R1B8KA4HF0FafgvhVhx74OZY8vZNzU68mRsSD1RynZvZJg9cv4VWcJk0ycmQNHKM5jkBR8A4JAPpL9Zcg+BqQtTZWVXtrVFZVe2tSyWWS9KWnplelLT1iQITUlLTs1JS1KMWKS0tJTMtLSVJCFXpaSmXpaShmKz0hPT89IT1JkV81JN1p2akUBeQRRq0kh6RxqXfHmQOi+s4A8TUA+1PwnhU13JyrZNRBGtzkRxDzkbzx0Ud4+oZI1nAPg5lkw963KT8zG2ZD6pJRsnjkJk9MOOldH4dw+KCNYoY1jReiqAB5k7eJO5PUmsSGVXZPsvDYxkJl5HxzJWADOR0AHzUGThR09ZJJ0NFFCAooooAooooAooooApa7tg432I6GmaKwqU41IuEldMlNp3Qslmo6jPtqdVA6V6oqKdKFNWgkuQbb1CiiirCBGXikCyCJpoxIcAIXUOSeg05zv4edKX1\/ZzRyxvPEVXaTEoBQ69IJKtlSHGAdiGG24pO64DJLcSszqsLvbORoDOxgZZF0tq7nfUA5DbdNJ3qA9kcoqGVGWGJooA0bdxDJC5aQrIrPIDAmllZMEatzggCK7Wx5qvPMdTPbortMmJmiPxuAkIdgpcncLnI2IKmvd3aRSRqIZI4nhEqZabvIksrRbmKT0XeLoSCSgGVZThuHs8ygETlpBJDJrdNWpo7dYGLgMuSwBbYjBPjjB+r2ZUPE3MJCSSuy6RiTXcG5jB8uXJgg+o+dAJWvDeHR94zoeSY9eqZQnN+L\/ABNGcZwCyAoB0yDgZzX23seHkMy3IblpEdZuA5jjgLNExLEgBdbbt1zk5O9SWXZNlbXLcGVs2+7KSSIJmlUsWdu8Sxzp0qMDSq9K+z9j0ZQOaw0\/GsEDHeuLyK6B2PzWiA9YJ3FAEJsIeTL8ZjCxiXla51I9IrMwJOWILYbJIG2cGrVePWxaVOfGDAQsgLqNBbGAcnzYD2nHXaq5Oyw3LuutobmJiqMAfjBiy\/fkdsgQqN2OfVRednS+vTNpDNE69xsrLEFQElXUlCqgEDB3JDeQF\/bzpIgeNldGGVZSGUg9CCNiKg4jw2GddE8SSrnIDqGwR0Iz0I8xvXnhViIYljGNixOkFQWdi7thmY7sxO7E5J3p+gMs3ZZo97W4dB4RzA3CfcxYS58N3IG21SRXF1FtNalxk9+3kWQAebLJy3HsUPWlooCiXtRaAASTCAk4AuFe3JPkBMFz92c06ZAwypDDzUgj3iniM7Gqqbs1Zs2s20Os\/PEaq\/7agN+NARTUnNTR7KQZyrXCn1XVzp+5TIVHur43ZdfC5uR+ujf40NCGiqlpaSrc9kv\/AOy6\/wDj\/wDIr1\/qjH86e4b9dV\/wIKm5CRnHpWdwoyxAHmTgfjWtXsTaZywnY\/Wurkj9nmafwpu37L2SNrW0g1j55jQv+0QW\/GlzI5qb9JNoS0xzjEKPNg+R5QbH303B2avpj3bcRDPpTyKu3mqx62+5gtdWVQNhtXqlybmCsPg3j63U7y+aR5gj+8qTJ7nAPlWw4ZwuG3TlwRJEvkihcnzOOp9Z3p2ioICiiigCiiigCiiigCiiigCiiigP\/9k=\" alt=\"Un paseo por el Cosmos: Experimento de Rutherford.\" \/><\/p>\n<p style=\"text-align: justify;\">Entre 1.906 y 1.908 (hace ahora un siglo) Rutherford\u00a0realiz\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.\u00a0 La mayor parte de los proyectiles atravesaron la barrera sin desviarse (como balas a trav\u00e9s de las hojas de un \u00e1rbol).\u00a0 Pero no todos.\u00a0 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.\u00a0 Era como si en vez de atravesar las hojas, algunos proyectiles hubiesen chocado contra algo m\u00e1s s\u00f3lido.<\/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<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQWIToXHcrbVxdAUTygIN5LlU63IcwEajE8Jw&amp;usqp=CAU\" alt=\"Experimento de Rutherford - escena en 3D - Educaci\u00f3n digital y aprendizaje  Mozaik\" \/><\/p>\n<p style=\"text-align: justify;\">Rutherford supuso que aquellas \u201cbalas\u201d hab\u00edan chocado contra una especie de n\u00facleo denso, que ocupaba s\u00f3lo una parte m\u00ednima del volumen at\u00f3mico y ese n\u00facleo de intensa densidad, desviaban los proyectiles que acertaban a chocar contra \u00e9l.\u00a0 Ello ocurr\u00eda en muy raras ocasiones, lo cual demostraba que los n\u00facleos at\u00f3micos deb\u00edan ser realmente \u00ednfimos, porque un proyectil hab\u00eda de encontrar por fuerza muchos millones de \u00e1tomos al atravesar la l\u00e1mina met\u00e1lica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTpbAn7MCGTOBE1zrU_W4FpkT26H-72wunaQouNag5OP0-r8R9ZD3Lp6VOl6Kx6ROOOPGg&amp;usqp=CAU\" alt=\"Dispersi\u00f3n de Rutherford\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQpZ6a4gG-PswApTO5taEIJYdP5mbHygnySk31Ky4Vl0OU7ToNYf1MOkNx3UKMRmyOUGIs&amp;usqp=CAU\" alt=\"Modelo at\u00f3mico de Rutherford - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">Era l\u00f3gico suponer, pues, que los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> constitu\u00edan ese n\u00facleo duro.\u00a0 Rutherford represent\u00f3 los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> at\u00f3micos como elementos api\u00f1ados alrededor de un min\u00fasculo \u201cn\u00facleo at\u00f3mico\u201d que serv\u00eda de centro (despu\u00e9s de todo eso, hemos podido saber que el di\u00e1metro de ese n\u00facleo equivale a algo m\u00e1s de una cienmil\u00e9sima del volumen total del \u00e1tomo.)<\/p>\n<p style=\"text-align: justify;\">En 1.908 se concedi\u00f3 a Rutherfor el premio N\u00f3bel de Qu\u00edmica, por su extraordinaria labor de investigaci\u00f3n sobre la naturaleza de la materia.\u00a0 El fue el responsable de importantes descubrimientos que permitieron conocer la estructura de los \u00e1tomos en esa primera avanzadilla.<\/p>\n<p style=\"text-align: justify;\">Desde entonces se pueden descubrir con t\u00e9rminos m\u00e1s concretos los \u00e1tomos espec\u00edficos y sus diversos comportamientos.\u00a0 Por ejemplo, el \u00e1tomo de hidr\u00f3geno posee un solo <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>.\u00a0 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=\"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<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAoHCBQVEhISEhIVGBEZGRgaFRgVEhIaEhkYGBgZGhoYGBgcIy4mHB4sHxoYJzgnKzUxNTU1GiQ7TjszPy80NTEBDAwMEA8QHxISHzQrISsxMTg0ND8\/PTQ0PTE0NDE0NjQ\/PjQ\/MTU6MTE0NDQxNDQxOjQ0NTQ0NDQ0NjQ0NjQ9NP\/AABEIAMwA9gMBIgACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAABAUBAwYCBwj\/xABIEAACAQIEAgUHCQMJCQAAAAABAgADEQQSITEFQSJRYXGBBhMjMkJSoQcUFTNicpGT0oKSojRTc4OUsbPBwiRDVGOy0eHw8f\/EABsBAQADAQEBAQAAAAAAAAAAAAABBAUDAgYH\/8QAJBEBAAICAQQCAgMAAAAAAAAAAAECAxEEBRIhMRNRFHEiQWH\/2gAMAwEAAhEDEQA\/APs0REBERAREQEREBERAREQEREBExeaK2JRTZ3VTyzMo\/vgSImqnVVgGVgVOxBBB7jNl4GYiICIiAiIgIiICIiAiIgIiICIiAiIgIiICIiAiIgIia6lVVBZiAALkkgADrJO0D3I+LxKU1zObC4A0JJLGyqoGpJOgAlfR8p8E7FExmHLC9wK1O+m\/ObcJRNRlr1Uswv5pWvdFbTMQRo7DfqBy+9eZrMewWlUq61SUQnSmh6RH26g8NFtzF2m2lwugt8tFBc3JyLcnrJ3J7TJwmY2K48JpZi6oEc+3T6D6bXI37jcfiZrfFNRPpiDS0tV0FiTYCoo0HLpCw12W2trNboCCCAQdCDsQeRjY9gzMqsNejUWhYCiVtQPNSo1pHsCgFedgRyubWQEREBERAREQEREBERAREQEwZmYMCpHHKd10YKzsoZsgW6rUJJ6VwPRtuOY8JK8RpEqBUF22Gt97C4O2umtryA3k1QIZWLMjMzZSKYALLUU6qoLC1RvWJ5dt9uD4HTpFDTdwV0bL5tQ4zFgGCqANWJ6OW99bwPacaoModal7rnC2IcqSVXom27AgX3Ok30OJUnZVWohYgWUMCdQTbTnYHTsPVI44MgDAM4utNQbrdRTdnp5bi3RZjve9he\/P3huEU0y5S3RfPq2pcoyFj3hj4wJlTEKrKrMoZjZQWALGxNlB32P4Tdeczi\/IjB1MSmLKOuIUk5lquM1wQQddukdrS0+g6HU\/59f9UCyvF5W\/QdDqf8+v+qPoOh1P+fX\/AFQLGfC\/L3ygfE4mpTDn5rTYoqA9FmRiC5HM3vbqAG1zPsf0JR6n\/Pr\/AKp8G8pOGHDYzEUmDCzsykltUdiUbU66fEHqmt0alLZ\/5REzrxtX5MzFfCtbXfafUvku8o6lQ1MHWcuVXPSZiC2UZQyX3IF1I3PSPICfLRO8+SbhzNi6mJsRTpoyXtoXcqct+sKAT95eubfV8eL8abTHmPX7VeNa3fqH2KJgTM+OaRERAiY3DiohQkg6FWHrKym4YdxA79tjPPDsQXpgsAHF1dRsrqbMB2XBt2Wk2VYXzeJ0vkrKSfd84gHxZP8AD\/GRaRESAiIgIiICIiAiIgIiICIiAiIgIiICIiAiYJkB+JUwSoYuw0y01Zmv1HLex77W7IE+cz5WcBw+KFJKqelZgqVFsKirq7WNjcZVawIIvYkS0+d129TD5R11qir3WVM5\/G0rymIfEqjVaQNNC9louVBqMUW+ZtTZKguLbnTWe6WtWe6s6mETETGpc3R+SzDhgXxNZk90CmpPYWsdOuwHhO54dw6lh6a0qNNUprsFHPmSeZPMnUzX82xH\/EJ+Qf1zHzGod8XWv9lMMF8AaZNvEz3m5GXNr5LTKK0rX1CyvF5Xrw9vbxFdx1FqafGmin4z39GJ71b+1Yr9c4vSbeLyCOF0faUseuozu3cCxJA7I+i6Xsqy9fm6lRL9+RhfxgTryv4xcUmqKCWpkVBbfoasB3rmX9oz19GqPVesp6\/nFVvgzEfCan4a5BBxdcg6EFcJY9n1UkWFNgQCDcHUEbEdk2TnODHFCkqhqThC1OzB0f0bFLs4LBj0eSgaywHEXH1mHqKObJlqJ4BTnPL2evlrEwLOJGw+MpuSEdWI3AOo7xuJJkBERAREQEREBERAREQEREBETTiKyojO5sqgknsge2YAXO0rmxjVP5OoZT\/vGNqXeoHSfltZftaTxRw7VhnxC5aZN1onkthY1tSGbS+XYX5kXltaSKwcMza13ap9k9Gl+WND+1mPwlhSphQAoAUbACwHcOU2RIGJV8O6VfFv1OiDtCU1a9+92HhLQyu4PqlRveq1tOrLUZP9N\/GBYxMSr8ouLDC4apXYXyjoi9szE2VfEkRPjymtZtMVj3KdXrqilnZVUblmAA7yZxPlL5eLTY0sIEqOB0qpOakp16ICnpHxAF+diJ8z4zxetiWNSvULte6jUU06gi+yBfv7TNLOqAKN7aAb27TsJSycmdarDp1HiZuN2Y6eb286jzqHUDy2x+bN54HW+U06eTusBe3j4zs\/JTy1XEsKNdQlcjo2J83UIBJCg6qbAnKb6czPkXnz7o\/e1\/C03YbFlWFSm2WohDLfcEG4PaLicqZskW3M7hn3wc7jatmrMV+59P0XBmjB1s9NHtbMqtbqzAG3xkiaS2rOHi1TEr\/zAw7nRNR2Zg2vWD2yzkBBbE1D71On\/C9T9Xwk+JEXE4NKls6KxHqkgZl7VbcHtEinC1k+qq519ytc+C1B0hy9bNz8LSI2IVHGgkIwKVPca1z1lSNGHdtpe0myLisMrrldQRcHtBBuGU7hgbEEaiQqVepTqLSq9KkdKVT2gQPq6vWxsSH0B2IDAFgt4mJmAiIgIiICIiAiIgJW1gHrpTNiqKKjDrYsRS7wCrnvVTLKVw6OKJPt01C9V6buSL9ZFS9vsnwCwEzEQEREBIHBx6CmebXdvvOxdvixk4yFwb+T0vuL\/dAmTgvlcLfNcPa+Xz3Ste31b2v4zvTOX+UNqf0fVFQXJsKe1\/OXBU+FiT2AzxkjdZj\/AB1wZq4ctclvUTuXxCqwANz\/AN56UdZ13PaZuegAjKo6RBuTuT2maQb6zL3Ex4fS9K6li6hlveK6muoj71JaNLgm9gdSvrW528OvsgT3RpM7JTRbu5CKBzZjYDxvFd78NflVx2xWjJ61O36MweXzaZPUyrl39Wwy79lpIkbBUclNKd75FVb2tfKoF5Jmu\/PpQHNsUgHtUqmb9h6eX\/Eb8ZPkCr\/KqX9FW\/66EnwEREBNFegrKVYXUj\/2x5G+t5vmCYEPhlYtTGb11LIxtuyEqW7ja\/jJkr+Dj0Zfk7u6j7LMSviVsfGWET7GYiICIiAiIgIiICRMdhs6WByuCGRhurDY9o3BHMEjnJcQK7h+NL3WopSsujob5eXSRj66G4II67EBgQLGQ8Xg1qAXuGGqsDZ1O11bl\/nttNPnqlIdNTUT30XpgfbpjfvW+\/qgQLKJFw2LSoL03VgDY2OoI5Ebg9hkkGAkDgzehRfdzIe9GZCR2XUyfK7g+i1F92rV\/idn\/wBXwgWM4T5VUJw2HIByit0j1XR7X8Z3V5Q8cehiKVXCktULCxFEBmRgbhr+qpDAesQNO+eLx3VmHjJXurNft8Umh6Ot1trqV5X6wZb8X4DisMx89SKp7LrqjC3NgSFPYTy57yFh6TVGCUlZ3OyopY\/gu3\/iZU0vWdaZnGy8jh5e7FuJauG4CrXrU6FOmTUckLdlC9FSxJNzYWU\/\/SJ9P8mfIBKF6mJIqVrWULcJTuCCynctr62luqb\/ACF8mHwwbEVxau65VTQ+bW9zcg6sdL20Fh2ztRNDDiiIi0x5fRX6pyuRi7cs637iELA4g3alUPpUtc2sHUk5XHfbUcjflYmfIGNw5JWon1qXy8gyn1kY9R0PYQDytN+FxC1FDpsevcEaEEciDoR2SwptDC+JU+7Se\/8AWOlrflt+Ik+QKbXxVQe7Sp\/xPV\/SPxk+BqeoACSQANSSbACcnivlEwCOVFR3tuadJil+oMbA94uO2UPyucWYClg1NkcGpU+0A1kXuuGJHYJ8wm30\/pMcjH8l5mIn1pVzciaTqIfong\/HMPilL4eqHANmFmV1PUysAR4iealVqzmkgIoqfSvqA5\/m0Ptcsx2t0d75fgfCsaaFenWF7KRnAJGdCRnRrHVSOW17T9GUAAqhQAoAAAFgANgByFpT5\/C\/EyRXe4n064snyRttAttPURKDqREQEREBERAREQEREBMTMQIWJ4dTchmWzjQOhK1AOoOtmA7LzUaNdfUqhh1VUue4OtrDvDHXnsKHB+VFatjauHp4KsKCr6OtWp1qdN3B6RLMui2OmlzY8jpejB1G1rVj9yjemni1y5PaCO6BHq8aakQtakcxvYUWWoxtzCaOR3Kbc7SDw\/iLtiMVTpqKeZke+IDq+qBDlp6Z1vT3zDc9l+hw+FRAQihb72GpPWx3J7TK\/F0F+dUy6grURkYMoILIc6XB7DV+PZJgbjw4P9c7VPsklaPd5saMPvZpNp01UBVUKo2AAAHcBIn0XSHqBk7KTvTW\/WVQhSe8T19Hj+drfmtIEtlBFiNJ5RFGwAv1ACQjgH5YquByH+zm3ZdqZJ8STMnh59mvXU9edW8LOrD\/ADjwLCLyAvDz7WIrt1XdFt+4q38bzyOHNfXE1yvu3pD+JUDfH8YFjKXE4mnh6uZqiLTqEZlLKCH2DhdyG0Btzsesyb9GJ71b+1Yn9cHCUkR+goUgmoSCSwtqWbdja+p1gVmB4oDUxDKlSpmqdHJTfLZURfXay+sCCL6G\/bJorYhtqS0x11HzMP2E0P73Md0j+TjMtJKbrlcjzg1JutQ5jqd2UtY+B52l3JkfLvlR4FWK08ZmL5BkqBUACKWurKoubXJzEk7g6AT5nP02VvOYxnkHw6o5dsPlJ3FOpVRCb3vlRgL+E2en9WjjU+O8bj+tKuXj987iXx3yf4Q+LxNOgoNmN3NjZUHrMSNtNB1kifolFsAJB4XwqhhkyYekiKTchVAJPWx3J2Fz1SwlLn82eVk7taiPTrixfHGmYiJSdSIiAiIgIiICYMzEDmcVUxi1apRGZC582DlyjLhswvqOgz3XsYD3tPdDFYsIM6FmLKFIpt6vnFDFrqtuiW3VdtAefRWi0DmR88FMrmYlV6TGmuck1CrZbWvlTpCwNyFtfY7sFUxWdA1\/NAquqWZkPnAHY3uGstM20sXPcOgtFoGYiICV3FRan5znSYPtforcOLfcLjv\/AAljPLC4tALtPUquCdFDQN81E5Be9ym9Ntd+jYX61MtYkIiICIiAlbxkZqfmh61UimLb2b1zfsQOfDrtLKVVL0mJY7pSBQHkajWL6dihRf7TDTnI347DFkBQhaiHNTPIMOR+yRoewzbg8SHUNazbMp3Vhup7jJM4zi3CseOJYfFUa2bB51FbDp6MgFGTzjm\/pbFgeWiqLaXkDs4mAYvAzExeZgIiICIiAiIgIiICIiAiIgIiICIiAiIgVnESKbLX9lRlq\/0ZN8x+6de4tLIGYIvKrDVBQZKDn0bG1FjsOqkx6wPVJ3AtuNZFvExeZkBETTXrqiM7sFRQSzNooA5mBq4hiMiXAzOSFRfec7DsHMnkATymcFhhTRUvc7sxFizE3Zj2kknxkXCI1RxiGBC5bUkYEMobUuwIBDtoLH1QORLCWcDMwZmIHNYPCYtSh84wDEZ1NQ1CLLUbMTUvkzMaalVuAFNjrcKLYtgjN5wFXNlIojMTS2cL7AfQEWNtdd50sQOYoHGBDlDiwqMA60c7NakQrW5FjW2sbAa7E9MJmICIiAiIgIiICIiAiIgIiICIiAiIgIiICaMRQV1KOoZTuCLjQ3HxsfCb4gVlJa1LTpVafIkjzyjqPJwOvRtPaMyeMUBo9QIeqoGpt4BgLjtEspgiBXrxNG+qD1DyyKch\/rDZPjytvpPKYNnYPiLG1itNdaSsDcMSRd2B2JsBYEAEXlkBMyRgCZiJAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREj4vErTpvUe+VQSbC5sOyBIiQ62ORXyOwU5GclrBAqsqm7HQasJ4PEkzAA5gUzhlKlCuZV0N9dWgT4kenikZmRXQuvrKGUsv3lvcSRAREQEREBERAREQEREBERAREQEREBERAREQEREBERAREQEh8UwfnqNSlcDOpW5FxqLajnJkQOfxvk5TZw9ELSIW1qalMzZ0YFmplWsMpGh9rvB9UOB5RrUF7MDpUa5aqtQnM7sx2tvz8JfRAqcJw5kdbuppozsgCEPdySczXsQMx2A5eNrMxAREQEREBERAREQEREBERAREQP\/9k=\" alt=\"Helio | Qu\u00edmica | Fandom\" \/><\/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;\">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=\"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<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISEg8SEhIVFRUXFRUVFRUVDxUQFRcVFRUWFhUWFRUYHiggGBolHRUVITEhJSkrLi4vFx8zODMsNygtLisBCgoKDg0NGg8QGi0mHR43Ny0zLy8rMDU3LzcwNzcrNzc1Ly8tKy0tNTcsMTctODcrLS0rLS4rNy8rLS03LTctK\/\/AABEIALoBDgMBIgACEQEDEQH\/xAAcAAEBAAMBAQEBAAAAAAAAAAAAAQIEBQMHBgj\/xABCEAACAQIEAwQFCQYEBwAAAAABAgADEQQSITEFQWETIlFxBiMygZEUM0JSYnJzgrFDU5KhosEVY8LwByRUg6Oz0\/\/EABoBAQACAwEAAAAAAAAAAAAAAAABAwIEBgX\/xAAkEQEAAgIABAcBAAAAAAAAAAAAAQIDERIUITEEBUFhcaHBE\/\/aAAwDAQACEQMRAD8A+42i0ksBaLRJARaWIC0lpYgSW0lovAtotF5gTAyi0KJYC0lpYgSW08sTiERczsFGguxAFzoB5nwnnh8dTclVYZrXykFWt45WsbddoGzaLRECRaJYC0lpYgSW0SQLaLRITARMd5nAWi0RAlolktAshgmAIAayyGAYFiIgIiICRoLTG14C95kBFovAsREBMXcAEk2AFyToABuTMpz+K980qP7xrv8AhJYvpzBORD0qQJw+kahGIqDU\/NKR83TO2h2dhqfC+Xlc7OMwq1BY6EG6OPaRuTKf7bEXBuDNiSBqYDEllIYAOhyOBtmABuPskEMOjCbdpoV\/V16T8qg7JvvKC9M9NO0XrmWb8CxEQEREBETEtAEyAXlCywLEXiAiIgIiICIiAkIliBLyxJAsRJAlpQJYgIiIEliSBZo4fvV6zckC0h0JHaOR5hqY\/JN6aPB9aYf67PUv4q7Fk\/pKj3QN2WIgaXGKRajUy6soFRPv0yHUfFQJtUagZVYbMAR5EXEzmhwTSkE\/ds9P8tNyqf0hT74G9aURIRAsSCYVKyruwHmQIGZkCwjg6gg9QbzKAiIgS0XliAiSIFJktAEsBERAREQEkSwMQJlEkDTq4xizJSTOy+0Wfs6anfKWsSWsQbAHraL4nwo+WZz\/ADt\/aThJ7tRea1aub81RnHxVlPvm9A0PlGIHtUFYf5dfM3wdUH84\/wAWpr84HpeJqIVQedUXp\/1TfiBjTqBgGUgg7EG4PkRMjNKrwukSWVSjnUtTY0mJ8Wy6P+a4mGXEU9itZftWpVPiO4x6WTzgevEahSlWcbqjsB1Cmw+M9sNRCIiDZVCjyUW\/tOZjuIo6imbo7PTXs3GRiDUQNl5OACdVJE68CxJeeOLxdOkM1RgovYXOpPgo3J6DWB7znYRwlTFgkAZkqakAANTVT7r02PvMnymvV+bQUl\/eVgcx+7RBB\/iKkeBmpT4Wnym9UmsxpAg1LNYo51VAAq27TkL9YH4j\/iB6TYj5TSTDOppCmGvqUckkEgjRxoANxvN\/0F4lisRVxFMuKVMIr9xQ+RibWTPcIDqbWI7uw1v+z4zwPD4oKK9MNlvlNyjLe17MpBsbDTbQT04TwmjhkyUUCKTc6liT4sxuT75IwHB0OtRqlQ889Zyp\/wC2pCf0zOjwjDr7NCkvlRQf2m9FpA0anB6B1FNUb69Mdk48nSx90z4bVYqyuczI5QtYDNaxViBpcqVvbS957YmutNWdtAoJOl9vAcz0njwuiy0xn0dizuL3szktlvzy3C3+zA24iICIkgDIotMogIklgSWJiTaBlML3gC8yAgBLEQEREDm41uxqdt+zYBa3gtvYq+QvZj4WOyzogwwvodROXTf5MRTc+pJtTc\/sydqTn6vJW\/KdbZg6shM1KPFKLlQtRSWuF10YjcKdm902xAASxEDQ4tSV+wpuoZWqi4ZQwOVHfUH7k8cShw6l1rAIPoV3JXXYLUN2Uk+OYcgJr47iBq1aCYcByHc9o1+xBFN1IuPbIzHRfCxIm3RwSIwqVX7SryeoQMviKabIPLU8yYTpqJxapVZUCnDZtmrKQ7dKKHQnf2iCOaTo4ThyIc+rVNjUc53PQH6I6LYdJ+UxvplSqO9Ky9nt31D5upU6W6TY4TxphUNJXVxa6qzGxA1ISoblTa5s1wbWussnFaK8SuMkTOn6+c\/FaYjDt9isvxNNv9E9MJxBKtwujDdGsGH9iOoJBtvPLHaVcJ1qOvxo1G\/0ytm3lmcRARE5jMcToptQ+kw3q\/ZX\/L8W+lsNNSBP+YcN+xQ3XwqONn6op28T3tgpPShVAAAFgNABpLARIYgJYiAiIgJLSxAhMxAvKFmUCWliS0CxJeWAiIgJwfTjDVauBxSUb5yo0UXYqGUuAOZKhhbned2WB\/PuBqVwgpJiHJzqygnRWTUMT9ELzPKf0ArXt\/sHymK0FBJCgE7kKAT5nnOFiKj0XanhF7QAXel9GjcXBRrix\/yb63BGUbh2cbjUpAFjqTZVAzOx8FUak\/pubCafySpX1r91OVBWvf8AGce190d3xzS8Hp0yDVDmq7d1qjCzC26Zf2YB+hYW566zpwPzHpvxb5HQFVALqjimLaBmKU108BmvbpPjeH9JHZ2NUNULG7MxJJn2f01wdOtSdKrZU7Cs2a18pVqTK1ueoGnPafA62LWnmuRccvHyM1fEVtPw9vynLjpExuIt+Ophaxq1iqIzaFso3t\/u0lLiboxLg6X7pDAAgga2E8uAVXz9t7JIsOel7n4zT4niHpuxYDI7ZtPGWWpk5eIlNc+DnrTXUbjv7+r9HR9KCtSlUVWCq13AJUlb6kEaq1tiP0uJ9bx9apSbCFznpitcVAvfsaNUWdFGu98y256C1z8Z9FsNTxNehTdwtMuoY+P2R57X5XvPu3FB3sL+OP8A11Jj4etoid9lPmuTFa9eHW476+m7SqKwDKQykXBBBBHiCN4r1lRSzEKo1JJsB75yseBSa9A+sa57AarU8WI\/Z\/iaDXXNoJcB61yax9amoonRafgy\/vDy7TzAy6ibDyXr2bYj2wUo\/UIs1Qf5g3VPsbn6VtVnRAliAkJgmAIC0SxARJaAYFiIgIvEwCwM4iICIiAklkMCySKPGZQEROVVc4hmpoStJSVquDYuw0NKmRsBszDb2RrcqFqYh65KUTlQEh6w3uNClLkTyLbDYXN8u9hcMlNQiLYDlvqdSSTqSTqSdTPSlTCgKoAUAAACwAGwAGwmUDRxfD7t2lNuzq\/WtdWA2WommcfAjkRMcNxDvCnVXs6h2F7o\/wCE\/wBL7psw8LazoTyxNBKilXUMp3BF\/L39YHA9NsC1ekaaXLGnUsBucrU3yjqclp8Nx3DlUOwGoBI8594xSVaFSgQWrJmYBCb1h3GJs7H1gsuzd7TczCtwLh+NzVDRRm2Y2ak4bwqJoQ3RheZ1tqNI112\/njh7KrDtAzgfRuQuu+gnriMMC6hCxQtorG9r8rz9Lx30SxOEqFDReolzkqpTLqy8r5R3W6H3XGs6nob6MvWq5q1BmRL+ra9O7EWHaNvTAvf621gdZoV4\/wCm+rpMtsHLTG41ro0vR\/hF6lNV3uNb6Ko1ZieQA1vPrHEsU1ZsKKV1Q1tKxXf1VU+rQ+0LA946bEZheZ8K9GqNLUol9O6qnILG49okuRpqxOouAs3eID1uD6VWPuFCqP1YTfvfi7OarGnvhMItO+W5J1ZmOZmPizc\/0GwsIxeDWoBe4Yaq6mzKfEH9QdDzBmxEwZNGhi2VhTrWDHRHAslToPqv9k+YJ1tu3nliaC1FKsAVO4P8j0IOt5qUazUmFOoSyk2p1TvfklT7Xg30tt7Zg6AEsRAREQERECSyGQQLLEQESSwERJASiIgJJYgc7iNVnZaFMkMwzO43p0r2JHg7G6r+Y65bHdoUVRVRAFVQAABYADYCafCVv21U+09Vx5LSY0kA6WTNbxZp0AYCImJaBSYnnUqqilnYKo3LMFA8yZq\/4iX+Zps\/2m9VT\/iYXYdVVhAy4gO9hj4Vf1pVF\/VhNPiQpO\/czmuumahYOvR3PcA55XuD4GTieDdkVqtS4FSkciA00t2qg3N8zaE8wD4Tr0aKooVFCqNlUBQPIDaBwmOIFvlVzTtqcNm\/8wHfI29jQ63Fp2cC1IovYlMlu7ktlt4C2k9iJo4jhiMxdC1Kod3pkKW++pBV\/wAwPSBvzRxWtfDj7NVvgEX\/AFzz+VV6XztPtF\/eUQb+bUSc38BYnwEwwuLp1sRmpsGCUiDb6Jdxow3B9XsdYHVkiWAmFakrqVYAgixBFwQeRmcQNDCVWpsKNQk3uaTk3LAbox5uo+I15NbfmvjsN2iFb2OhVuauNVYe\/lzFxzkwGI7RFYix1DC98rqSrrfnZgRfpA2YiCYCSY3vM4CIiBJYktAskskBeWSWAiIgIiIHP7KpSZjTUPTZi5TNkdWY3bITowJJNjaxJ1IsAPEKn\/S1\/wCLD\/8A1m+TMTrA0\/lNZvZoBfxKyqfhTD3+MnyWu3tVgg8KVIA+Rapmv5gCb4WAYGpQ4ZSUhsuZxs7sarjxys5JUdBYTciIGrxVCaNYDfI1vvAEj+dpsU3BAI2IBHvmRmnwc+ppr9S9P30mNO\/9MDciJIC8444fTrV8S7L3l7OkHUmm62TtLB1IYD1o52M4v\/Ej0kq4NMOtFSWqFiSLXCJluATsTnGvKx8xyvQn0pqVMUlEo+SsHZs5DFaqqWuG3K5VtrfYbSR+2+T4mn7FRao+rWGRvdVQbeaE9Y\/xXL89Sq0+uTtk881O+UdWCzpRIGvhMdSqi9KojjnkdXt52M2Jq4vh1GrY1KVNyNi1NWI8iRpPA8Fpcu1XomKr0x8FcCBv1KgUFmIAAuSTYADcknYTT4TqrvYgPUZlBFu7oAbfatm\/NFPhFEEEqXINwatV69iNiO0Y2PUTdJgQm0gEATKBRERAREQERECSxEBJaWIEBliSBYiSBLSgSxAREQJLEkCzSwfdq4hOq1B5OMpH8VNj+abs0McclSjU5XNJ\/KoRlPU5wg\/OYG9LAiBwvTLhdKvhn7QHMgLUips3aHRVBPJiQLHx8p5ejfojRwjGoGapUtlzNayg75VG1\/E3M6PEO\/VoUeQPbP8AdpkZB0JqFCPw2nRgSWJLQLEgMEwBkCyiWAiIgS0XliAiS8sBJEsBERAREQEhgyiBiJlEkCxEQEREBEGSBLG\/SYYmgroyNswINjY6+B5HrPWSBqcNxJYMj\/OpYPpa\/wBWoB9VgL9DcbqZsYisqKzuQFUEknkBPHF4JahDXZHW4V0IDAHcaghht3WBGgNrgTzTh12VqlR6uUgqGyBQw2bKigE9Te3K0CcLpN36ziz1CDlO6U1uKaHqLliPrO3Kb8RAREkCGUSyWgWJLywEREBESQDSL1mQiAiSWBJZJBAymBaQmZLAolkiBYkiAlEknOBlBMkkCgSyRAsSRAWi8SNAykJkaYmBkJlJECxJECyRECxMRLASiYrLAsSRAskRA\/\/Z\" alt=\"Fotos de Atomo litio de stock, Atomo litio im\u00e1genes libres de derechos |  Depositphotos\u00ae\" \/><\/p>\n<p style=\"text-align: justify;\">Hay un tercer elemento, el litio, cuyo \u00e1tomo tiene tres <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>.\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=\"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=\"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<img decoding=\"async\" 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\" alt=\"10 conceptos b\u00e1sicos para entender la energ\u00eda nuclear\" \/><\/p>\n<p style=\"text-align: justify;\">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=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/material-properties.org\/wp-content\/uploads\/2020\/09\/Helium-density-atomic-number-mass-radius.png?ezimgfmt=ng%3Awebp%2Fngcb6%2Frs%3Adevice%2Frscb6-2\" alt=\"Helio - Tabla peri\u00f3dica y propiedades at\u00f3micas\" \/><\/p>\n<p style=\"text-align: justify;\">\u00bfC\u00f3mo era posible que un n\u00facleo que conten\u00eda cuatro <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> (seg\u00fan se supon\u00eda 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 \u2013en 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 style=\"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=\"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=\"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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1fS62UZOv7baPU0um0dVYuK\/wA3BXlLkkAZ01U7CKzEtBxzZ2+8PBvR7D9\/aaJOT7oN3mW8y7IHVcjQ+uI7qxuV8GbdwjZXdfj+sXV6Kns9mv7PF63pZdLrdt+U\/KfKMcWwpDDaDv2dh6qhxWFUNp5pEr+yd3aNnqq\/jbcnPp0wGjrMhvVmDVWeQisNqll2A9Fxs17X76+yjFMoYrDBlR51Iyt+0kR\/dK9xrOuYYca1SkpcE7CrfblP\/UO6qLoONKSNEyg+F0nNoSY7RE\/eKhax+tV10XjUDWxWbKRBzR9Ku5o+lU3Nim5BUMZHzMzLDZvnXUCBA26zrA0O+AW+TjjUxUUwxUsYzyccaMMRaX8gIqk5fyqYJEH\/AFJ2gEx30IEiiy8f6vJ+9T+Caia2+yoe\/oEfJxxrvJhx+2kXUgSBJiSdB1nqpmbqNUSOFzbI3aQY14nQyOrSjDxXtONu\/IMR\/JQXRn4rf7bd+QYj+WlNfFjhugQW8YGm6l588KhXYOylq6JssC\/TlvVWFLVJCsti4Kle4pYlRlUk5VLZiBuBaBPbAqhNKrVSQWaSPVlH3abeAnWN+07NnbxNZaOauIxESNokdkkfeDVJEtm20HmhMfowO92P+JojxVnChLVi24a7+kLmTmRlSSW3Zego\/i78G9yVeWzZuskI1sgTtMO50\/hinpjLjWcpfRW1G9gQuVZA3ZWOum2tVExk72Zbwx6Fz9lR\/fU\/4Ct3wWUG5rxFDmCaQ6+lbMdqkOfsU1q8iYnJcB40sfBOo\/Af2cT0mHBj99aOFvAkAn\/3Qri8TkfN724Mw7ffDv8AvFKvKPXX5jq93pupknztz5Oq0tBa2jGUdmkEly4wcSDGcCdY1OmtDnL9+LlwcGNQYjlZiIznQyNToRsNYeNxpYkkkk7STJnrNOU1qJpX5d+T7Ok6OSnkxuHcnEWiNoupHbnFa\/hjbAuAiqXg1hOcvqx8y103O6R5o7c0dxp\/hFiecuGNgrrf4\/pSUJS9M8b+R6kXrQgt0nf+mFiR0Lf8Q9Uz\/iau3LWFTDhGbNiLjJ0dcxDbCnzju3VUxggIvBJPaxLD7CtQHFXFtFQxALwNkgAHMAdoHSGyuiVHgu3sZ1xApurtgETOhAZY09VZV2iIcj3eYe8VhWUBJ2sSymB6gaHrwpSRpGSZTuGqzvVi4KrXKzaNUxmel5w0w0lS0VZNaugGXUssHQNlMkEKZg7DBjfEaTNRZzSRXVDQWdmNGN9ifB5CY\/2rGgA2WI2Dfpt2nadaDqMsQhXweVToV5WYEdYtEGstT19lw9\/QHKs7wNCdTpoCY7THfTa6urSiR1GviyyeVvlzZvyfiOczEZc0rGQASBlyzO+aC4ow8V39tu\/IMR\/JU6i+LHpvyBi7B2U6KVGIGmkiDHDhXRWlEsSup0CBxkyI3aQZ7+7rpKaEdTy0yTJYmZnfOs8abFOYySYAk7BsHUKqgsclWrVVVq1aP2\/5g6cNlWiGFB5Ye5bXM7nmYyoQMgzArmzbSASNI3iq2D1zJ6Q6P7a6jvGYfxVn4Nwra+aQQ0eidvrG3tAq0oKNG9TtHeCD3GtW7MsUti\/hnysrDaDPVWhlysCvmnVD+rw7RsPZVO3aa4Q1tSc3nBRMPv8AUdo9Y3Vastlm3cBAnh0kbjHDZI\/yqSXwEeAxCXbfNXNBuI85W3EVVxvJ2Ita5S9vc9sEiOsDVfX31RRGQg8fNYeaRxBrc5P5ZdInUV5nX\/i9LqvltLk+3ofyWt0jpK48P\/gPG4x0mtHk\/kK9dIIQom97gKrHVOreqir84lG6TxGzZxNUMby47yF0BrytH8Asvk\/B62r\/ACSTjWnp0+W7OxFy3hbRs25JPnNpLPpqeqJ0ocKZ2JbzRq54Lv8AXsA6yKtlGuE9WrEmFA4k7hUF4zFu2CQTrA6TtxjcBrA\/8HRaWnHTioQVJHPSlPUk5zdt7szMUxZmY7zs3AbgOoVWxiEZU9ES37Z1PrAgeqtW5hmtnNcQrHmhwek27tA2nu31msC7RMsx1LH1kk95NaWCRLiMexsoGd8obMLQVcpKQFbNMgFgdI3HWh\/GIpdymbKWJXPBaDxgRPZWjjboZuj5qiEnblGw9p1PaTWfdehtsqMUtjPexVa5Yq\/cu7qqXL1Q7NEUntxTStWHuDdroN0awJHqM91RFhSGMUkbOBHqIg\/Ya4gQI279dvq3U4N1A6Hbs1EU2paHYmQ0X3R\/V1P3qfwTQohoyb\/YCfvU\/gmstT19lw9\/QERXVdNsUnNVZmVw0AjTXiATpwO71UX+LAf026f\/AIOI+5KD6L\/Fh\/bbvyDEfyUtRfFl6f7IDlGg7KknQCBMkzrJmNDrECDunpGZ0hoiFg+91kRB4DXXSNaSrIZ1OIGkTs1039XHSKbS00AldS11UhD1qe2arA1OjVSEy5aNadg84Avv1HR\/WX0e0buOzcKyUardtth6+OsiP86tMhhT4OcpGznyC2Xb4RsqFYOkwYIOutS30LKhLK7KDzjJOVWZ2YLqJyqCADsMeqsOzcFzeBc69Ff1+9b7D1HbdwrXA8IGzjaADmHGRQ1wRSTtmlhrxUQNVO1WEqfUd\/Xtq4ly2doZeOQ5l9QaD\/eNZgxKkw6lWG0oN\/Wh39hHZUiMD5txD+0Sh9eYAfbU0MJcRjmzW7Vuy\/MC4C9wr\/RzhffEtsz5Z087NWW9+2Jyq7cM5CjqkLJPeKs31w6C3ZD5rr3cjQ\/SV\/Tjzcu\/s1mspso864g\/ZJc+rKCO81EUSh+IxjMI2KNiqIUHjG89Z1qXk3Em2WfoqSsWzcnKXBBjQEwQCC0QJ9Rptira+YpY8bgEepBv7SR1VFiRcJBdXzP5sqZPAD\/KroGr3JuUcYzZxca2Ge7nAtksiKFg6gbWMSAI0HXGVfc21K+\/cdP9VPR7Tv4DTeasNdW3sIa51aonr9832DrOzNuXKZSVFa7cPd1VUusas3HFVLj0ForXDUN3XcBoNk7gBOpOpiT1kxAgCa7EmNk6SIMdm6qz1DLEyU7IJMHSdJEGOzdURrgaTCywLIpThxUAc1IrGoYxfJuBoruWz+QEE6\/lU\/gmhdVNFlxT+QUG\/wDKh\/ANZz9fZcPf0CPMnjXcyeNSZTSZTxqyClRj4sP7bd+QYj+Sg6jHxYqRjbsjbgL8Tw6GtTqfqy9P9kBqbB2UtcuwdldWhDJbF3IwcBWK7nQMh3aqdDUQrq6gBamLW+bAytzucktmGTm8ohcsTmzTrOzdUNdVCOFTWiJ6RIEGMoBOaOjtI0mJO4cdlRqpJAAJJMAASSTsAFIDTAso1WUeqKNUyPVks0UeiXwf5bNlWUKjsQQBcIHRIiAx2Qd2zWhFHqdHpqvZnKNhDiLi3Mn6RecCkXCQwUsWYgK0GQAQJMbKRLFw7Fzf\/WQ4\/uE1jm8CFAUDKsEiZYyTmMk6wQNIGg66cHp3Ykq8BEty98G2bLlz8z+kyejny5svVNReS3IkrlH\/ABGVP+sisU3eHAb98anvpOcpAkkEWDe3buKz3AYOy2pYAxoSTAgGNk1Z5S5Ud+ca4baq9kIqWbmbO2ZWztGwAKwg6nNsoTN6lbE7IAECDE6niZJ17IGmylQY27LTMKgcioTfqJr1SaJD3ioHYcB201701BcegpHO9V3ekdqiJpDHrdhXWFOeJJUFhBnosdV642jSowKbNKDSAfU964nQ5sMsIofOwabgHSZYAhSdg1I4mqs0k1AywLpoud\/9Aof+aH8E0FiTMAmBJgbBIEn1kd9F1w\/1eT96n8E1nqevsuPv6Bw3abzlVM1dmrSiDqMPFif6bd+QYj+ShANRj4sj\/TbvyHEfclRqfqy9P9kBiDQdlSEDKNuaTOgy5YXLB2zOafV1xPatSoMaaa7pI0+491PyCrskp5TXZTVsgUxmosRXymuy09mphNUmI6KSupRVAbvgzyVbxDXOdYIgVbdss4QeVXTFoSdoAVyRvyjjV782AVQpcuqWtWiwuWNFuPaa4xdg\/QtgoRnIJBkQcpNZHJnJxvWsRdDMFw4QsEtlySy3CDoRlA5s6\/rCr+J8HsVba4qhntq728+cIGRWbM7KzdG3mR5J6IIOtZSl8t6NUvGxeteDC84qC+XIu5GU2MikJcw6P0hcJGmJQjTWGHR0JgTkX9LYtZ3HPZDmNn9GodVcZGz\/AKQgNDCFggiTVZOR75VHQ23DqzDm8QjGFuc16WpZwoWJzEgDXSn2+SsSdAoIWMsXrZQsxcZUIeGfNbcZVkyvZLUv7E4rg08L4Oi5kNu65Rlts5OHAZEu2xcQ5edObQwQDIOzNSv4PFQf0jFglwgLZ6Je0QHQMzjcQcxAEebnOlZOFw911R0gK4YoWuohKIGzvDMDkUK0tsEETtq9a5KxLFVIADsqAteSMjui5gA0tbm4hzAEdMHfTcmnuTin6E5OwStiRadXZM5Vug6uBMZiihmU9W4kTU2L5LAtobasH51kuM5YKNXIYHLkNsIgLXASBEmARUWJ5MvW2coSyhWZXNy2hdQrO5QC42aFRiQCTA1AmKhfA31VywyraLq5e4iqpRkV1ktHnOggbSw20ZW7TFhSqjTxPI1pBcCEufJldHDg2zlW4bjFkDKs5FKqxG2J2UMtNbD8j31Vs8KBmlRcUs2S0bwIUHpLlG0TBnhUI5ExDHKEWc2U\/prUC5mCZCc8c5nZRk2yw01pxmluwcG9kZDE1GzmrDJDKHIUMFJJ6QCsAQSFk7Ds2jZE6VYfkw+UW8OrqTc5vIxBURcVXXMpEhoYacapzQlFmU7GoWY1q4vAc1fNm48AZczc2xIDoHAKecG6QBXcZqLlHB81duWswfm2yllBAzDzhB3gyD1g0skPFozTNOuAT0ZjKJzAA5oGbYdmaY6oqc2zpptGmm0bJHrB7qTJSsCtFIasm3TTbpNior11TG3SG3QMjovuf7vW\/wB6n8E0JFKLbo\/q8n71P4JrPU9fZcPf0B9dXV1aGZZe2TEyYEDsGwUV+LO3GNu\/IcR9yUMc4aLPFuxOMufIb\/3JWWp+rNIboDkVoHqpcr1YRGy6q8wI6OnXPCuyP6LfNNVZNMrZXpObarZFwxKtoIHROySf8TSZH9FvmmnYUVOZalFg1Zyv6DfNNKTcgDK8AkgZTEmJP2DuosMSG1ZAZSy5lDAsslcyg6rI2SJ13TTWs8Nm6pTn9BvmmkCXDMI2gk9E7Nn+IpphTH4XENbR7YW2yXMpcXLaOMyBwrLmBykB31HGrreEeKJVjcBdbjMrG2kjPmLps8w530\/WNZhS56DfNNNNu56DfNNFRe405Ivfli8FCqVQAyuS2ilRzi3gFIGgDoCO08ak\/L2IlSGVQjo6KltFRXQuwIUCBLXXJ45uoRm83c9Bvmml5p\/Qb5pp1EMpl3DcrXbaIi5CtsMq57aM2R82e2SRJRs7Sp9IxFWB4QXui\/OdNDCAW7Ytrbm24AgaQ1q2AIgBY6jmFLhiVbQQOidlILD+i3zTRUQuRs2PCK4Lbo4znm3S3IthUzo6MwBQtmhzqrLMCZApj+EmIYglkkOH0toJuB0uZ2gDMS9tCSdscKzGwzgxlPqBI76TyZvRb5poqAXI07vhHfeZZdQQIRBlBR7ZykCR0HInbsO3Wkbwivkg5lH6Rbhy20UG6HV85AXVi6KSd8AbNKzvJm9Fvmmu8lb0W+aaKgFyJVxxDrchMyFSAbaZCViMyRDTGsjXWZmrT8t3DcW6BbW6Hdy6W0DMzhVIfSGHROnF3nbVDyVvRb5prvJW9Fvmmh4h8i9c5Zdnt3IQXLTAoyoo83IEERGVAihRGmp1JJNPnZ26neTqaTyRvRbuNd5K3ot3GjwhPJjucrg4pfJTA6LTv6OnVFIMM3ot3GlaCmLIrtKc1hiSSGkmTodp21wsN6LdxqQpjctJlp4st6LdxpzW3OpDEwBqDsAgDuAosKZGqqM2ZZlYXpEZWkHN16AiOvqomup\/oFB\/zQ\/gmh3m29Fu40T3gRyGkgj\/AEodo\/4BqJ+vsuC3+gLa1Teaq2TSTWlmdEIer\/JPK13C3Odw75LmUrmyq3RaJEMCNwrK5zYI13njShqGrC6DAeH\/ACl8aP0Vn2Kd+fvKXxo\/RWfYoPF8xG6Z2Db20mc0u0uEVnLkMl8O+UzMYljAJMWbRhQJJ8zYAKYfGByl8aP0Vn2KECaSaO0uEGcuQvPjB5S+NH6Kz7FNPjC5T+NH6Gz7FCM100dpcIM5chWfGFyp8aP0Nn2KT3QuVPjR+hs+xQuBoTuG3jtjSkmjtR4DKXIUe6Hyp8aP0Nn2KT3ROVPjR+hs+xQuaSn2o8BnLkKh4xOVPjR+hs+xSjxhcqfGz9DZ9ihQUoNPtR4QZy5C5fD7lT42fobPsU78\/OVPjZ+hs+xQiDUoal2o8BlLkKfz85T+NH6Gz7Fd+fnKnxo\/RWfYoYU08GjtR4HlLkJPz95U+NH6Gz7Fd+fvKnxo\/Q2fYodBpZo7ceBZS5CH8\/eVPjR+hs+xXfn9yp8aP0Nn2KHq6l248IMpchB+f3Knxo\/Q2fYrvz+5U+NH6Gz7FD7Gmk0u3HhBlLkIfz\/5U+NH6Gz7Fd+f\/Knxo\/Q2fYodZydu4R6qaXo7S4Q8pchJ+fvKkZvKWyggE8zajMQSBOTbAPcab7oPKnxo\/Q2fYobJppan2lwhZS5CX3QuVPjR+hs+xXe6Hyp8aP0Nn2KGC1NJo7UeAylyFHuh8qfGj9DZ9iqHLHhXjMWi28TeLor5lHN21hwCAZVQdjHvrHZYAO47OPr76jJpKEd0gcpe2P5yu5yoa6rJP\/\/Z\" alt=\"Diagrama de un \u00e1tomo de cloro. | Vector Premium\" \/><\/p>\n<p style=\"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\u20195 veces mayor que la del n\u00facleo del hidr\u00f3geno. \u00bfAcaso significaba esto que conten\u00eda 35\u20195 <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>? Ning\u00fan cient\u00edfico (ni entonces ni ahora) pod\u00eda aceptar la existencia de medio <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Este singular interrogante encontr\u00f3 una respuesta incluso antes de solventar el problema principal.\u00a0 Y ello dio lugar a una interesante historia.<\/p>\n<p style=\"text-align: justify;\">\u00cdSOTOPOS<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Qu\u00e9 es un is\u00f3topo? Definici\u00f3n, tipos y ejemplos\" \/><img decoding=\"async\" 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alt=\"Is\u00f3topo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Principales CARACTER\u00cdSTICAS de los IS\u00d3TOPOS - \u00a1\u00a1RESUMEN CORTO!!\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQtMNK6NhRkvjcOvSbVfZJcceT7HR8i7-G4hw&amp;usqp=CAU\" alt=\"Qu\u00e9 es un is\u00f3topo: definici\u00f3n, tipolog\u00edas y algunos ejemplos de uso\" \/><\/p>\n<p style=\"text-align: justify;\">Construcci\u00f3n de bloques uniformes<\/p>\n<p style=\"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 (seg\u00fan dije antes) tiene un peso at\u00f3mico aproximado de 35\u20195, o para ser exactos, de 35\u2019457.\u00a0 Otros ejemplos son el antimonio, con un peso at\u00f3mico de 121\u201975; el bario, con 127\u201934; el boro, con 10\u2019811, y el cadmio, con 112\u201940.<\/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=\"Tubos de Crookes - YouTube\" \/><\/p>\n<p style=\"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 \u201ctubo 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 \u201curanio X\u201d.\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=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"RUTHERFORD, EL NACIMIENTO DE LA F\u00cdSICA NUCLEAR Y SUS APLICACIONES\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQEkFO9BN9UWj8Cq8yF1zJmpIAK1VBaIdNIWGUhD9wJJnt2CjCmPcQgMcPVgrr1owUJq-M&amp;usqp=CAU\" alt=\"Teor\u00eda Nuclear: LA RADIACTIVIDAD\" \/><\/p>\n<p style=\"text-align: justify;\">Por entonces, ivo, y cRutherfor, a su vez, separ\u00f3 del torio un \u201ctorio X\u201d muy radiante 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=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Mesot\u00f3rio - Dicio, Dicion\u00e1rio Online de Portugu\u00eas\" \/><img decoding=\"async\" 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\" alt=\"Actinio - Protones - Neutrones - Electrones - Configuraci\u00f3n electr\u00f3nica\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Actinio C<\/p>\n<p style=\"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 \u201cprotactinio\u201d).<\/p>\n<p style=\"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=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Uranio 238 (documental) Parte 1 - YouTube\" \/><img decoding=\"async\" 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MZhrDCek1KPoTj82U4ZpChozJsTHzt\/Cn63xAriDnfDrct8PvACzcLBO\/bKKXfUtoSB50oeh3EX+DcR7S80jCAJmuHMJ7UkLJmZPLrQhQf\/YjiGcoMM0gSTmTKQdoaYJ0Om9cOHeimMvBzaw7NkYq0lV7y7qA5EkUxvjz8G4JF2CLy5+\/sO0Ud7X5pI15TTLZS02IuXhdVymN9Q3+zt2VIUtcyqfjXPKdNY5GhC8z4Z6MYvEZjass2R+zcSqlWEEghiNpFTeF+jrC\/fs4qxezW8O9wKjICCIyuSTDJrymmb0rIt4PiYFxCbmLVgEcE5WFvQgeA1HjVgmLQ3UY3FJPBiCSwktK6EzvvpQhebfkXEZrCC33sQoayJX4wESCNdNOsVMwXohjbsm3YLQ7WycyQrISGBluRETTrwrDrf8AyTiUvWRbw1lUuhnCsHVMuUKeczVZ6SYwDAOEuCfypePdbWO0uEHQ7bGfKhCXLnofjhbe62HcIk5vVnu7kLMsB1FN39G9ycFHzbtwfi\/FVicev5bebo7M4Ij1xknumN4mSaWP6KsZpesH9m6vtARvd8X76e9nu0Y28Fcv2uwuw0xkQfEfVOl4JHejfnXfAtcKXxplHZv7iyH\/APItRcVg1uaN51ZcKuKrAE9wgo3gIifYe97K7zyZT3fdeeh6M5TvMbpiU\/up2OxKW2w95SZKKX5ZSo7MwR4Kw\/8A7XlfF2d2xdp5LoQ+vM22dbnn3bjt\/DXqK4HtEuWnIVrILAH5Q+WB5ZZ9vjVHd9GjecX7f6a2oL+IUQGg+sCoyt1g7zSjxNsgbUme1tdVZdi6sGIA\/Se2WlUAbpPkLzBE5byvKLbwZq9w+IZ3Vvjbjj5syMxMxl859pppt+g9knMskb5JJy+A5sOh369TbcM4Tbsg9kg2loHTmelXhsAOkQJjPMTmCAaSnMzyPUtm+1zhxow+kDWX4SRnnOUt4zlVU3CcJcIzXFIYGT665yGESp30Aq44TmHfuxKEk+z1fvQPbUy3ZZpIGnPlHnOgrL8L7f4pO8Fh7jbAxsY3yjXTc7xsBdrWQmFgNNp90auoUFzYVkJKYjHRsdFbFiNE5U0RUkV+Zq6w3TXCw91bZAIC3H2nQhAIkeJb7lMDZBetFCe7bJadCpyEgeev21C4bZS7eylsltB3QeeUzBPImWPv3rLXj2dy43rXdF9hzMf\/ALfvVm8BziO0cX2Aqsg8sAdSVJHZDnOVaBzyAN+6cEmtXaAT0E1vVT6UYvssLdYb9mVX\/qbuD\/OfZW7nhoLjlVc1kMvIYM6dtF4\/mnvHc6+\/WmPhOvDcX\/jW\/wAFLgAFMfCp\/JuL\/wAa3+CvOYa7uF3gvZ4uzeNv+gvT+0orbMOlFYpheY3D+YYz94N+GlmOtM1z+wYyP+YN+GqThGCF28lstlBMuxIARFBZ2JOghQd9NqYxV2cA+qUwf5nGfBqhlZ3rPgKabnoVcPeW6hU5iphiCsk22zqCsMoDTsMwncVsfQm5DRetmJ9UOfVIzd3LmYxMBQSSPGlk4lMKBymsleZq\/wCG+ity8mZHSczLlIfN3CwJjL1U6b1OsegzkkNeQnKdFDkhsmdZGXUbTGutCEpRPlWIHIVf8W9FrmHtdrcu2o7sBczZi0nKCFjZSZ2qhnpQhYygedBWd6zt4mgjrQhYInlQABsNazv4CielCFjKOfuqw9H+J\/BsTbvH1PUf\/pbn7DB9lQNt6wyyNdqsxxa4OFwqRIbYjCx1ivZeJ4nIuYSZ6a71y4fZKqWJJza68qoP6P8Aja3bYwt39JbHcJ+Wg2jxXaOkeNNGKsSuXka9PBiCIA9q8fFhmCTBd17Rl6+qtMPjrl5bZ0W5ZEArqboAHfP7QgyuuknqKl2iezN6wxW5JDWx80akjqs6xrofCl7DjsU0JMazOunj1qbheIWr4zmbT\/Pg5WPUpuv8Pu51mYOiA0W7eqWYrvGSYEfTLnG5zno1tMHJ0qEUB331wmNF1iChtEbHVkPjA1T7fZV1w7ti1zs7qFuy57FZ27w386h4W9c7J0u21vAvm7RSCdBEZknXTnr1FRcJxPCC6yOl31Tlgkw06aiB76q7ptNPB32+a0YOSi3ApX3oeRvQt7Llc1ZsxN++pHyVEk+8wvuJrrw+2wuZlzW7ZhXYakKxAJc8x4bDkNzW2EsL26XbVlmZTMFswIggjKFAB131qZiBmYtfYKJJW0muXw00T26+FXcfwkeB\/wCo1azQKjXAARBnQymBISu9xoDmBU2Wz4dSWto0WkMvc+dPPxO4C+fUmomLv5joIUDujpGw8TuSepNZv4nNAACqNlG3mTzPn9m1R6ljTc+tZ3nZSVAk40QGYb9rWA2DKdTc1lLakH+kjiklMMvLvv4aEKvuJPupu41xVMNaNx\/JRzZ+Sj\/eleP4vEtddrjeszSx8\/8ATl7KS9oRw1nJi58PO3auj7IwpfE5Y2bbf5X3yXEaedMfCj\/V2LJ+mtf9ulweG9MnCR\/V2Ln6a3+Cubh7u4XeC7eLszjZ\/oL0\/svGs1prRWCZXmlz+wYuP+Yt+GouC4dhRhlvXrtwXG7WEVll8mYAAFDlkhRJJ9bapLj8wxn7wb8NLIgedM4q7OAfVKYK0Tjd4NTV+S+HQR8KcncS4UEEPAnsdJy25EHLPOuGOwGBFq41rE3GdFlASB2hARgY7ORqzCJ3Tel2OZq49G3LP2eWyVJlu0HeKwBlTx5x4msYUPlHhs5TTEV+gwulZTOFWMEb7C7dyJb7DJHq3yP0xaRMEjlBhp5V2HDOHAqfhTtIUkFwkEg7fFmdYEaFRJJNQuFXR23YLZQqbtzOWWWCgmNfk5RHvqmvhQzZdRmOXykx9kVL4Ya0Gc6kdiGRNJxEpUB7fApgHDuHnN+c3QFJA7y9+ACMo7H1TL68iuxzaV\/HcLh7ZQYa6boIbMSR3YaF2UbjXn7NKq460TO21ZLRExQR1omNqI60IRv5UTyFG+9E8hQhG3nRHWjbzojrQhbW3YMroxVkIKsNwa9P9FvSm3ihkeEvgd5OT\/tW+o8Nx9teXb+VAOoKkhgQQwMEHkQeVM4fEugmlQbhJ4zBMxLZGhFj9No9TXt72a1yQIgUicF9PXSExS5xt2iDvD\/qTZvMe6nfh\/FLN8TauW3HgdR5ruPbXeg4pkUdE9Wa8xiMNFw5\/wCQU15dqzhLAtsWQZWO5BIPvFWA4hiPpD75\/wA640VoQDcBYtjPb7pI3ErtcxTt6zs3mTHu2rjRWl66qiWYKOpIA95qAJWVXOLzNxmdtVvUTinEreHQ3LrQOQ5seijmaXuNenFq3K2B2r\/OmLQ\/i+V7PfSFxTiVy++e62ZuXIKOijkKRxGOYyjKn5LpYT2XEikOidFvzO4X61J9IONPirmdu6g0RJ9UdT1Y86q9\/KiOtG\/lXFe8vcXOuV6aHDbDaGNEgEA9KY+Er\/VuL\/xrf4KXAeQpj4Vpw3F\/41v8FbYe7uF3gsMXZnGz\/QXqHa0VmBRWCZXmNwfmGL\/eLfhpZB6b0yuPzDGfvA\/hpaB5CmMVdnCPqlMFaJxu8GojrVhw3GW01eyHZXzo2YrG0AiNQCJ9ta8ISxmufCCQvZHKR6yuXtqCF+WQrO2XmFNMGK4FgCZXGooJHdzplABUGC5zbZm13kAbRWDHlhmE05ocJH7KowXGFXtM1rM10nOwcroTOUQJA9utVuIdSxKLlBOizMe3nTE\/CMAWyrizGXNOa0RGbLqw+VHfyesRoBNReK8Mwtu0z2cSLjhgoQm3JGZlLADWO6G6Qw3qzojnAA5bB4ynvUNhtaSRntPhOW5URHM0b+AojrRv4Cs1dE9KDp4mieQo0HnQhBHWiZ22oI60b+VCET03ojrRPIUbUIRvvtQD0ojrUnCIGF3Qkqq5QDEszhBOnjVmtLjIepVUOcGiZ9TUbbxNEa5tiNiNCPbuKuMZwgIdHGUJLMdQGVlVh3QY9YEedR\/g1vtrawcjrbMFtVzAHVgp0E9OlanDvBkdclkI7CJjVNdMN6RYxBC4i5A+flf7XBP21OX02xmwdD4m2J+wioZ4WAe8d7ttQBuFa4ySTEScvLauV3BqLLOM0iWnTLHam1l29bSa2HOWCekczfUljDwjzLQGQ90Z+upTL3pdjD\/x48EVB+Gap8Vee4c112c\/tMSfZO1WQ4LNtGDqWIcnUMNMpCgLJJ11qNisKs2ssp2gmLjDu6mGLQAAVGaP\/WsojIxHTJNrmfktoXINP\/G0C9gBb5qDvtoKJ6Vb4zhIUkhgUAmPlMqqjOQVBUHv6An31C4hZCPlUEd1SVJBKkiSsxrFUfBcz3lqyM1\/uqLHWjffajaiOtZLRAPSmPhOnDsX\/jWv+3S4NdqY+Egfk7Fj\/wCNb\/BTGHu7hd4JXF2Zxs\/0F6f2ZorGY0VgmV5ncH5hi\/3ifw1T8IeyHbtgxTIYy75pWNeXdz+2KuHH5hjP3ifw0tA8hTGKuzhH1SmD\/M4z4NV1fuYAI2RMR2mU5cxUqGgxMHUTFdA\/DtJt4kk\/tJ7NJ1NUO3nTD6LYJSReZkLZoRCwkQYLxuTvA9tZwYRiv0R69akxFiiG3SPr1ryXG\/8AAmtv2drEhwpAkqVRo0Lc4n\/WunbcNkxbxOvisDXz9ldcDfvLiWthwLSPcu3CIKlWJbvHrqB7D0pfvOCzFBALEjwBJgURIYYAQczstq1qIcQuMiMge3XqVvxA4AW3FkXjchcpcjLMoTEbaZwZ9nKqSJ3o28TQR1rJaonpRtRM7aCiY2oQiOtG\/lQR1oOu9CETyFG3nRPIUbedCER1rvhcSyZssd4AGZkQcwKkEQQQD7K4R1o38qkOIMwoIBEitxdIBVSYb1hJgnqR7BXW5jGzhwcjBQoySIAAEbk7AVHnpRt4mpDiBIFQWg3C6i+8AZ2Cg5gMxgEGZAnQzrWvbMRlBOWc0SYnrHWtCOtEz4Co0jrUyC3t32QQrMN9iQNYnQdYHurN+8zgdozNEwCSYnpXOelERvRpGUp0RITnJSRjbmULnIAbNoTJ0UCddQMgiuV7EM57zFjtLEk+81zOu9E9KkvcaEqA1oqAjbzojmaNvOiOtVVkDXypj4UP6txcfTW\/wUuDXypj4Sf6txcfTWvwUxh7u4XeCVxdmcbP9BeodoKKMgorBMrzG5\/YMZ+8G\/DS0NdqZrsfAMZP\/MG\/DSyBPgOvTx8aZxV2cA+qVwn5nG7wCJ6b10w9023W4PWUyJ29vvpobEcLfTI6ZQtsSrjPkzRdJtg6vK5p1hTzIkH5LWGy3YkgMRcYEgg5cpEHusPeJ1pYGRmE2QCJFUuG4zcQMAtsh2LNmUmSTPXYcqh4i+XYtAEnXKIA8hV1Zt4A3rmYXfg4RSjJnzIS2Q5ww\/aVukpA9arPhtjhV4ZBKNlDkXHZYIDSnakdWX1TqFB5GrOivcJOKo2G1pmBVJm3iaCOtX\/H7+BZWOHXLcN0mIcLlzMAEBGVRAQxymB4UEdaoro38BQW6Ub+VYLdKChWt5LRg90Mptqyqe6+aC5AJJIEkdO7WuItsO0L20AHq91RPxiACRrBWa2xPBzbMkgjMqk85Y5TAg6AyNelR\/g1ti4UOGUgCXUgy6WxMKI9anHaQmC2Rr13ykZyFtyUGiZEGYp1VF6iUze91NOGtMVZSoAvIkD1Hym2HgEzBzsZ2geNYw1lsr5rKBgBk+LQSYMjxrS9wdgwEjs+0UeJBKKWAiB6w5z4aVwwlq06uwVxkAMZ0MzOk5NNqsSQ6RbK+d6VsDbL\/wBVKFsw6dsrVpci+f8A4pRsN2U9knaZ9uzT1YPLz51Bx6QwkBe4sgQBMa6DQVubNoWhdy3PXyRnT5paZ7Pw2rpZ4b2klJgW0cKSJJYExOggBWO1UeHPAArQZ761aL7FdhaxxJpU5S1U940GW9VwPSjbxNWWKwS2lGaWPdHdYKBOadWWT6vhWl2xaQ2x3z2iK\/rppmMfM1rEwSLkf+2tMfNbcsDYE+V71+SgEdaN\/AVZrgbXbdjLz1zJ83Nt2f8ArXKxYtuHMOAiM\/rprAOnqabUciZymLkZ3F8lHLCU5GwOVjbNQZ6UbeJqRcVSgZAR3mUywOwUzOUfOqPoPOs3CRWoMwgjrRvttRHWjfyqFKJ6b0RG9E8hRt50IRE+VMfCSPydi\/8AGtfgpcA60x8J14bi\/wDGt\/gpjD3dwu8Eri7M42f6C9O7M0UZqKwTK80u\/wBgxf7xb8NLO\/lTLcP5hi\/3ifw0tb70xirs4R9UngvzON3g1E8hVzwz0ku4ez2VsJqWOYgkjNB0giCCCZ8R0rf0cxRnIVtm0is7sySwGpjNPU6abCuvCscLt3IbNrIc7XTl1A1IOblHdWhkAODelfZn6z3rV8dzS7o0G316IXPF+lF67buJcW331CyoIIAbNrJM8\/f4CqKZ8qn8IwIvXghJy6seuVf8pkD21Mx4e3fVwtlVYZbfyrUSACT1HWqMglzdPKctfr6q74oa\/QzlPV6+ipJ6URG+9W\/pHay3EhVDNbUsUEIx5lfCqjbxNUiM0HlupWhv02h2tB13rDtoemtZI60GTtoKorqwxGGvIcpLHVQTL5QTosk9KziMxDA3s8EZlh9e+qjUj5xFaXMfcICwIOUqAoA0OmWOUz9tb4mzcUMzWVXMdSM5+UrbM5EZgvLnTRLCDozl17dVKZz2ySvTBbOU6atmuu6W45LN3D3wwQs0C8Bm70BzkAJYgEx3f9K6WXdgxTEaKAW\/SDkeUa8\/fXIY+6ci5QD2ikd2JHxRRAOSzbXY66VvaS6oKrYQBgA2twyIMa9rpudauC0nokkbdLVS228\/mqO0gJOAn\/XXW+sWlnqWc7hM\/wAI7ufJ\/wATeCdo6c64th7jF27TNFtST3u8rTlWI8NjpXUpcCZOwTLmne5GaCN+1mYnSa5G9dRj3QrZABAkqoB1BYkjQmTNVdKXSnL+1666blZk59GX\/W1NVd669ndQS9025y6HMTqGiRGhEH31uzOpQHEasAV\/SHQnTlp5Vy7W7dGttCvdOsqPlRGVlmZatnF0lPiLcqAFk3BoDp\/xdR41YW6M5f367UtqzVXX6Up1\/R1Xrvnkt1S5m7P4R342m583NGaOlYQ3GzEYjRQS36QQADPLXn76wO2D9p2NvtI3hp9WJy9p08KxbS6M0WbfeBDa3DoQZn43Qb66VNZ53P67ZfO6pSWVh+i+fyttXN7b3Sircz5mYCQwgqoY6EdOlaNgMolmC6A7MTDEgaAfsk1l2uJk+LQAMSogsCSFHymbXRdorcvebNNvNIElgV9UkAyGXnmrKTSZEHS\/tK1PivsW4c4ChAG9uuvw2OtcruCVQrNdWGmO6+sROw03rpd4bD5DcTNsBDezWK6XkuFVDWEIWQutwDWJ17XXl1rZ+2L52spmB63AdJ+T2sH3VYw26tWT+vLXZU5V2vXmzq+V1HTAAsyK6Zl37r8iFOseNYt4JSrMLikLEnK+k6DSNakobwdmWwgZj3tXO7gnTtdNY5e6tLa3FVlWxbhozfpCNNte10o5NurXk\/qy7epHKu16s2f2+slxOBXKHN1cpMDuvvrpEfs1dYFMvD8XBn4yyQROoK23Gh151WlbmQKbNvKCCBNzfvc+113Ok8qtMIzfAMXmUKRcsiBMABbQESTyjnWkNgaHSH4Hfq1Gd8llGeXaIJ\/G39P6myt1z6l6VmFFHZ0UiugvMrh\/MMX+8W\/DSzHWmVzGAxn7wb8NLXiaYxV2cA+qUwf5nG7wapVjGFbVy2qgZ2WXnWB8mPPWfE1J4fxRLds2+wD5j3z2hUt0Gi6AdJ60XfR\/FCPiXMoj90ZoFyQoMbNKkEcorW3wLEmIsXACYzMpCyDGpIga6Vk2K9pmDlKwt2Jh0Jpvrnc37Vm1xJbbK6WVU98MCxOdXPqkxpEDWtm4mhyL2C9iqsBbzHdiCWzxM6dOZrgnCL5YqLNwuAGK5GlQdiRyBrsOAYk22um0wVSQQQQ2hhoXcgEwekHpU8s+Up03D7bBMZ5qORZOcvmfvtocslw4hju1KhVCIihVUGYA8TvUPbzrvisHctwHtskzGZSJAMGJ8a4TG1Uc4uMytGtDRIII60b+VEdaw2tVUq1vcXzqAbYzDJqsDRTJAESBGkTVrx70sW\/YsWchmyuUMQveHxWhAaAIsjSNZ3HOrv3bLAEEZwbckKQGg98xlA2\/9PE3npNxHCvhrK2Wi6qxc72YMZs97cloK3DtsT1im4kySS4G9RuO0AT2pRgAkA0i1Cdo2GctklTXeKqwVnQZu0QtEbJ2RzCRMns2AEgAHWpiekynELiIbMow49W3HxCqoPr\/ACsg0jSecVFutYJW5IDdrb1Egd3scxywBl1uGSAfCmbGcWwROFNsgBVt9uufQkZc8NmJJIFwTpMjrV3aRd0iDfw3j3slmNEN6IItTr3H3c0o43iFq5n\/AEgL4hr3qIYLZjljtOWbfw2rW1xAITChgbIQ5hBMCORMCdx4CnReMYD4aHkHD6SpfY\/B8sgBtR2omCeZNK\/EMTY7e80zbZSFEBm3OWDBAYCOY8zFVm4SIMqat9KuPZdXGiZgidde6tGjqNlExmNS6IYOoGWICNsGEbrHrfZWl3FWmNuM47NVT1EM5TM\/pdPtpn9FeI4K1fBvBTYygESwJMnWDlLGJGvWu3C+J4QWr63HlzbQWWzjMGAug5tYGptEtrMeFSQTMmtqyvI5dICm5QCJgASvSdqZ9EkT2lKw4haF7tYuT83KnzcvrZ\/9K52MRaQXJLnOpT1EETOvrmd9tKbfyrg\/gipmAvi6DIOhTK4ykE6br3QN1HjRjeKYQ28NkYB1tRfHaaM2S0Cc2aZLLd109bxo0a5XORvKp97PLLUFXSErGwzFp0Hu5Z56yUo4bGBMhtjNluFu8oA1CjQKx17p18q6YviK3S0giQoGUBoy5urL8+rb06xmGu3Q2F\/RztpocqgwJMAke+aWJ5CsXRHN6AtqlstedtqYbDa7pZ657ZztK9bKdir1pkRJfuBhORDOaOWfTbxrpfxltrountBHyciaxt3s+nuqt286I61XlTqGWvK2atyI1nPVnfJWNjF2xcdxn72bTIgjMwbfPrt091aWL9pUe2C5z5dciaZTO2fX31B38qJ5CjlTqGevO+ajkRrOWrK2WSntetdktsl9HzTkT9rSM\/7Q51c4Bw3D8URMZ7CiQAdFtJMAmNutK4086Y+Fa8Nxf+Nb\/BW0GITpCX4D8hTNYYiGG6Jn+NvzcCfBem60Vv2tFKpxeZXD+YYv94t+GlkdTr4bj2ima5\/YMZH\/ADBvw0s7b0xirs4B9Upg\/wAzjd4NVwPSfFGc1wMCxJzqj+tIKjODCwWGUaAOwG9WXBuLY3Eu6peUMtstLIsHvDTuqYGvIGIilVpiTVtfwdu1iGtl3VAmrD1mkL3NNNZ+ysWsLhMepz+xTTngGXqkvuFZcQtYmyHxBu2CzPbzdmqkMysWlhlALZjJ3zSx5VEb0txZnNcXvTPxdvvAmSp7uo\/9TXC5gbCFG7R+xuW+0GgzkqQAsbT3zr51H4pg0TIyMWS4gdc3reRq74D2gkyptHbuVGxmOIAz2Hs3o4pxa9iSpusDlmIVV9Zsx2AnU1BnpRv4CielYrVERvqaD40aDxNBHM0IVvieGgAMJXW2GQmfWOsPOvsG88qufSLgeHs4axetQzus3ElsyGbPdAk5Zz3F72ug8aWfgLaERl+Lk6aG4qsBG50arvjvo0+Hw9q+XLrdXMvOP0ejHYNF0aa+q1MulXoyvq26xlskNgS7Z06U7a85ajntmdpUO7wlQysdB2ltChMgybQYB5k63DGmymmTG+jmFX4LlOZbq2zd1bNbLZM0qGhYDNoTPcM7UhzAAnYk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alt=\"Germanio - Protones - Neutrones - Electrones - Configuraci\u00f3n electr\u00f3nica\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQFmpTaT1l7b0O4_xVbiUkaZ_HSV6YV5YcyxA&amp;usqp=CAU\" alt=\"\u269bCONFIGURACI\u00d3N ELECTR\u00d3NICA DEL ESTA\u00d1O Z=50 \u269bDIAGRAMA DE ORBITALES *DIBUJO  DEL \u00c1TOMO DE ESTA\u00d1O - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Plomo - Protones - Neutrones - Electrones - Configuraci\u00f3n electr\u00f3nica\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">El is\u00f3topo m\u00e1s com\u00fan del\u00a0uranio\u00a0es el 238, en que los\u00a092\u00a0protones van acompa\u00f1ados por\u00a0 el germanio (32), el esta\u00f1o (50) y el\u00a0plomo\u00a0(82).<\/p>\n<\/blockquote>\n<p style=\"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=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Amazon.com: Radioactive Elements - Juego de posavasos (4 unidades), dise\u00f1o  de radio, plutonio, uranio y torio : Hogar y Cocina\" \/><img decoding=\"async\" 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\" alt=\"Plomo - Tabla peri\u00f3dica y Propiedades at\u00f3micas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSXUsEn7yiyBQbEqWKauEF2PQJnwdZhS2yz-g&amp;usqp=CAU\" alt=\"Radio (Ra) \u2022 Qu\u00edmica Org\u00e1nica Explicada\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTSy9noN2RKLp8jx-XYX5e6XpvAJnhfJiF6lw&amp;usqp=CAU\" alt=\"El radio, elemento radiactivo m\u00e1s poderoso, cumple 121 a\u00f1os\" \/><\/p>\n<p style=\"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 \u201cradio-torio\u201d (uno entre los varios productos de la desintegraci\u00f3n del torio) mostraba el mismo comportamiento qu\u00edmico que el torio, y el \u201cradio D\u201d, el mismo que el del plomo; tanto, que era llamado a veces \u201cradio plomo\u201d.\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=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Part\u00edculas Alfa, Beta y Gamma: el gran descubrimiento de Rutherford y Soddy  | Rinc\u00f3n Educativo\" \/><img decoding=\"async\" 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\" alt=\"Part\u00edcula alfa - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"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 \u201cradio-torio\u201d descender\u00eda en la tabla hasta el lugar del torio, y lo mismo ocurr\u00eda con las sustancias denominadas \u201curanio X\u201d y \u201curanio Y\u201d, es decir, que los tres ser\u00edan variedades del elemento 90.\u00a0 As\u00ed mismo, el \u201cradio D\u201d, el \u201cradio B\u201d el \u201ctorio B\u201d y el \u201cactinio B\u201d compartir\u00edan el lugar del plomo como variedades del elemento 82.<\/p>\n<p style=\"text-align: justify;\">Soddy dio el nombre de \u201cis\u00f3topos\u201d (del griego iso y topos, \u201cel mismo lugar\u201d) 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=\"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<img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxASEhUSEBIVFhUXEhESFhMYFxcYGBsaFRYWGhUXFxcYHikhHiAmHhcYIjIiJiosLy8vGCA0OTQtOCkuLywBCgoKDg0OGxAQHC4nIScuLjEuMC4uLi4uLi4uLi4uLi4uLjAuLi4uLi4uLi4uLi4uLjAuLi4uLjAuLi4uLi4uLv\/AABEIAOEA4QMBIgACEQEDEQH\/xAAcAAEAAgMBAQEAAAAAAAAAAAAAAQMCBAUGBwj\/xAA\/EAACAQIDBQUGBAQFBAMAAAAAAQIDERIhMQQFQVFhIjJxgZEGE1KhscEUQnLRB2KS4SNTgqLSM7Lw8STC4v\/EABoBAQEAAwEBAAAAAAAAAAAAAAABAgMEBQb\/xAAuEQACAQIFAwMDAwUAAAAAAAAAAQIDEQQSITFBUWFxBYHwEyKhMpHRBhSx4fH\/2gAMAwEAAhEDEQA\/APlWFckMK5IkAyIwrkhhXJEgAjCuSGFckSACMK5IYVyRIAIwrkhhXJEgAjCuSGFckSACMK5IYVyRIAIwrkhhXJEgAjCuSGFckDKNKTV1Ftc7O3qAY4VyQwrkiQARhXJDCuSJABGFckMK5IkAEYVyQwrkiQARhXJDCuSJABqWAAIbYABQAAAAAAAAAAAAAAAAAAZUqTk7LxbeSS5tijScnbRatvRLmzKtVVsMcor1b+J\/twIDN1Yx7iu\/jkv+2L088\/AqlWk3dyk3zu7mBIsD0nst7Oz3j72KqwpypU8eOWbknfJpNZZd7hfieZMqc3FqSyazM9pglOSWl8vB5o1xjNTk3K6drK21lrru7vXXYO1jAAG0AAAAAAAAAGoAAQ2wACgAAAAAAAAAAAAAAAQg20krtuyQLu5H+aS9Iv7v6eIBFaaSwReX5pfE\/wBlw9eJSSAAAAAW7TqnzhT+UIp\/NMqLdp\/L+iHzV\/o0QFQAKAAAAAAAAADUAAIbYABQZUaTk+SSu29EuZiXLKn4zs\/CKul\/u+SIwRjgtI4usm1\/tWnqPfL\/AC4f7\/8AkVAWBb72HGmvKUl9bjDTekpR6NYl6q30KgLAtezS\/LaS\/ld\/lqvQqCZfCvKTSklO9kr97yks\/mAUEwg3om\/BNm5hpLKDWP8AnziukXazz4tW+9NeVW9pOV+Cu7f6eFvAXBFKjbtTTUVm07q74R8\/pcrqTcm29Xmy+ttEo2hGTy72d05cbp5NLTy6m1uans9avTp7VL3VOUrSqxtGys9U045vK9srmMp5YuT2Svprt0RTmA6XtHu+jRrzjs1V1aKaUKt4u\/ZTabikrp3WivY5ZYTU4qS5V9dHr2BkDG4MiGRZtS7VuUaa9IRTKki3bH25fqa9MvsQFYAKAAAAAAAAADUAAIbYABQXUc4zj4TX+m6fyd\/IpMqVRxakuDv\/AGYBiDpbw3FtFKlDaZUpKhVs6dRuLupK6TSeJZc0r2yOaYxnGSvFp+NdVuAADIEF8OzDFxleK6RXefnp6lJdtWTUfhjGPna8vm2QFBtbHWcIuXBO0YvNOT426LO66HQ3J7K7dtaxbPQlKGjqNqEMv5pNX8rnT3h7B7wgo9iDilwmm885ScXZ+Su7JGMpLZsyUZPZHmcMJaPA+Td4+UuHn6h7JKP\/AFLQ8dX1SWbXXTqfYfYb+F9JQjW2xOU2lJU3lhv8Vnr04fT0W9PZPYcOH8LRsm2v8OOvPTXqYOqlsZwpObsfn6nXjDuRcrqzxaPxin9zOpWlbFTdlxikk49bpZrr69feb79gqMqkfcTVG8rSveUPFZ3X0Mdo\/hjUpdqO1Jy5OlZPo+28n4GcGqn6SV6cqLtM+f8A4qp\/mT\/ql+4W1VOMm\/1dr6nR31uKrQlmoqL0eKKV+Scmjm+4lzj\/AFw\/5GTVnZmpNNXRfsjhKcbrC08V13Xhzd09NNVl0NapBxbUteP7l9Cg0pu8e7hXbhrJpfFyxPyMlRlKFm43jmu3Du3zXe4N382S5TUIL\/wlT4fRp\/RmEtnmtYS9GW4MAY3MigAgkAAAA1AACG2AAUAAA6ct8V6tGGy1ardKFvdxdrRaVop81Z2z08jmSi02mrNZNA2qVOVVWSbmlZPg0uDfNcOa8EYRjGC+1WXYGqC73UV3p+Uc\/np9SHViu7BeMu0\/R9n5GQMaNJyaUU34Jv6HrPYn2YW2ba1Wt7mDc6iTV5Z9mGWl3r0TPKT2ib1k2tbcMuiyPqf8IqKf4vC0p+8jbLVWlb0bfqaa9VU4Ob\/Gu7S41M6cVKST2\/0fUqmCMI0aUYrJdlK0YwXReSsczbVFO+uau3xL6dKai5c\/tx9fscLeu0yWphGjOesUdNKtRpz++Vu+tj0mz7cramnvHbE0eahvXqau2b3VtTTe560PT2pmG\/NqVmdvce1U50ISqt9xReusbJM8Ht21SqSwxT14cT23svuv3sIxvanFWbXGWrS9dTfCgpQlmbjpvF2av0fVl9cgqOGpwt9zldJ9Endvtqr+x5P2nhGcXFrstW\/v4nzKtDDKUXwbXofp+vuTZ4RtGnHxtd+rzPDe03svstVPHSipcKkFhl52yfnkddfGwnZZdudNUfOYT0+d5NTWvHR+e\/g+de0Ps1LZNl2eq6sJ+\/tPDHVdi6\/UlfXmcHZO+lzxR\/qTX3NvfuwSoVfdy0jFKMua4vpm3kUbBSlKTcYuWCM5uybtaLs3bTOxooxmoffLM9dbJeNO2i\/LMpxcZOLVmuDUMoza0bXmYmRtMS38VPjLF+q0vqT72L70F4xbi\/TNfIoJJYF3uYy7ks\/hl2X5PR\/IqnBxdpJp8mQW062WGeceHOPWP7aFBUCatNxdn6809GiADUAAIbYABSDOlRlLTRat5JeLM6dNJYp6cIrV9ei6\/wDixq1nK18ktIrJLwX3IDK8I6dt83dR8lq\/O3gRUrylq8lolkl4JZIrBbA2Le8WX\/U4r4+q\/m6cfE1wX5VOSn6KX\/6+vjrNgVUaeJ20WrfJLVn2P+GVCEKLrp9qraMb6xjHL1csUm\/2PkE1gjh0lLOXNJd1eevofSvYbeSWy018LnF+OJv7mcIObsa6ssqufVdo2uOFJaJWXkeS3zWWZVU3vlqdTcu4lXSqVr2ecYaZc5fsb4U44dZ57HNOo6v2xODsu4Pf0lJVHCbbay7LWeq14a9SzdXsVN1f\/kVYygs7Rk230d0sj1O27DCmrQSikrJLI0th27Dk3mjROCqtzjyeth\/V8XhqSoZtLWvyvD38b242OtU3RQpQw06cUuSSXrzPO7XtVSjK9KTj04PxR19p3ndanlt8bYszbhaUtpI8vE1V+q+vXk9NsHtFHaKbekou0o8nwa6M5O9tpWZ5X2erz97JR\/NDNeCuTvfeMruNmn1OXG4b6Vdwjto\/3Po\/6dvjKCqc3aftz7po897YOFSKbykp2UuGaeT5d1ZnP9nfaCvu+NfBCDdZRptTV7YVLtK2q7ay0d\/WPaKTahSWblPF8kl\/3X8jk1K8XaDzhHKMlqub6pu7t9DVKhCpTdOavF7pmv1fJHFyVPhJPzbX+PKNMyMq1Jxeeaeaa0a5owOi9zyyQAACCS2jSVsc+6uHGT5L7vh4gEbR+S+uBX9ZNfJorJq1HJtvVkAGoAAQ2zPZ4JvPRJyfguHm7LzMC3ZVduPxRcV43TXq1bzIymFWo5O7\/wDXJLoYEsFAAAAM6NPFJR5tK\/JcWYF2y6t8oTfyaXzYBbUrqq3iybfZl0\/LGXPLjr4nV3LWrRrrZ4JvGlBRXGSTliXS98+XgcTZF2r8Ipz\/AKc0vN2XmfRP4N0E51q07Nww04Xzac7uo1yv2fmTO6bzLgv0lV+x8nuNk9i4UqLqbRN1JKOLCm1FdMs34nU2LeKSN2e0KVOVJvWLin0ayflp5Hzx7zdOThPKUXZrwOii5YtSzO7XHbsuNTkrxhg7WVk9PddXz7vqew3jvBNHjdt3jgm+TzPT7g3RLaYqpVbUHnGK1kubfBHR3juDZsLTpxtbX++plHEUsO3FpvrYx\/t6uIV4tLpf586Hgqu+lbU4+27c5+B2d5ezMIvsVHGN+V7ehfu\/2aoK0qtRzWuFZJ+L1O6OPwUFmT9rO\/z3OWfo\/qVR5ZRVut1b\/N\/a1zH2N2FqM68lk7xh1z7T+VvU1vaem3FunbGleN+a4Ho9s2yMY4YpJJWSWSS5JHkd5bVjnGKfFemLI8LEYiVes6ny3Q+89D9N\/t6SpJ9bvbV7tfvoeEk5KnNyf+I5Ju+qjJNN9G7JdE+pzztb7or3kpL89Jy84zi38kjjHTUpunOUHwz5ShV+rTjU6pP57ltKrZYZK8Xw4p849fqY16OG2d081JaP9n0KzZ2RSaaw3g9W8knzTeSaNbNprkwg27JNvkjYq0IQ70nO+aw5Jr9T+yKp7Q2rJKK5Ryv4vV+bFwZYIw71pP4E8l+qS+i9SqrUcnd+C5JckuCIBQAAAagABDbIJAKXOpGXfyl8eqf6l916HU317LbTstGlXqqOCr3cLu1eOJYsssjiGzPeFeUYxlVqOMFaEXOTUVyir5GuSnmjkaS5T5VuNdNfnW6cmsSXfiL96MX1tZ+sbEXpvhKPg1Jejt9WZkKi3ZdWucJr5XXzRPu4cJ+sX9rilCzTjUhdO\/5l9YoAQyhJ\/E1HyXaf\/wBfmex\/hpvRU5VaTdsWGa8rqX2PLbbsrSgo4cLTknjhrJ6ZvgsPqUUFUhJThKKkndP3kP8AkYyWaNjbQqfTqKbV7f8AH+D7i959TkbyjSr1IYspOUVdcU3azPHbNv8AxL\/ElGm\/1xa8rO5s0d70m4v3sHNNNKLvezvbTU00\/qUp54Oz7H0Uqfp1ak1UnFxe6bSd+NHZ7\/LXZ9n2HbFGKS0SSS8DDb9tTR5DY99RlF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alt=\"\u00e1tomos protones neutrones electrones archivos - Astronom\u00eda Astr\u00f3nomos  Universo\" \/><\/p>\n<p style=\"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=\"text-align: justify;\">\u00bfC\u00f3mo se explica que cuando el torio se descompone en \u201cradio-torio\u201d 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=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Torio - Tabla peri\u00f3dica y propiedades at\u00f3micas\" \/><\/p>\n<p style=\"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=\"text-align: justify;\">As\u00ed, pues, el \u201cradio-torio\u201d, 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 \u201cradio-torio\u201d tienen el mismo comportamiento qu\u00edmico, sea cual fuere su diferencia en peso at\u00f3mico (232 y 228, respectivamente).<\/p>\n<p style=\"text-align: justify;\">Los is\u00f3topos de un elemento se identifican por su peso at\u00f3mico, o \u201cn\u00famero m\u00e1sico\u201d.\u00a0 As\u00ed, el torio corriente se denomina torio 232, y el \u201cradio-torio\u201d, torio 228.\u00a0 Los is\u00f3topos radiactivos del plomo se distinguen tambi\u00e9n por estas denominaciones:<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR0YxzwIZb7e1heCZ4tYxBa3y3-piOFeAyhLbSCAJ8nrponuPC2bna2urTsLz2YEROrDi0&amp;usqp=CAU\" alt=\"Plomo \u2013 deQuimica.com\" \/><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Origen de las familias radiactivas\" \/><\/p>\n<p style=\"text-align: justify;\">Plomo 210 \u2013 Plomo 214-Plomo 212 y Plomo 211<\/p>\n<p style=\"text-align: justify;\">\u201cradio D\u201d \u2013 \u201cradio B\u201d \u2013 \u201cTorio B\u201d y \u201cActinio B\u201d<\/p>\n<p style=\"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 \u201ccorriente\u201d del plomo, pero los tres plomos difer\u00edan por su peso at\u00f3mico.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Los elementos perdidos de la tabla peri\u00f3dica: sus nombres y otras  curiosidades\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La Naturaleza y sus secretos : 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=\"text-align: justify;\">La materia tiene muchos secretos que est\u00e1n por desvelar, y, no dejamos de investigar para poder llegar a las respuestas planteadas que, de momento, no han tenido contestaci\u00f3n.<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F04%2F22%2Fconociendo-la-materia-5%2F&amp;title=Conociendo+la+materia' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a 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El n\u00facleo at\u00f3mico contiene m\u00e1s del 99% de la masa del \u00e1tomo. \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 [&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\/27869"}],"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=27869"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27869\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27869"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27869"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27869"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}