{"id":7754,"date":"2022-02-01T05:39:34","date_gmt":"2022-02-01T04:39:34","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=7754"},"modified":"2022-02-01T05:39:54","modified_gmt":"2022-02-01T04:39:54","slug":"%c2%a1cuantos-misterios-por-descubrir","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/02\/01\/%c2%a1cuantos-misterios-por-descubrir\/","title":{"rendered":"\u00a1Cu\u00e1ntos misterios por descubrir!"},"content":{"rendered":"<p style=\"text-align: justify;\">Es ampliamente sabido que el planeta Tierra act\u00faa como un gran im\u00e1n cuyas l\u00edneas de campo geomagn\u00e9tico<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3934\"><\/a> surgen de un polo (el polo Sur magn\u00e9tico)<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3935\"><\/a> y convergen en el otro polo (polo Norte magn\u00e9tico)<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3936\"><\/a>. El eje longitudinal de este im\u00e1n tiene una desviaci\u00f3n de aproximadamente 11^o con respecto al eje de rotaci\u00f3n. Por ello, los polos del campo magn\u00e9tico generado no coinciden exactamente con los polos geogr\u00e1ficos.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Magn\u00e9tismo\" \/><img decoding=\"async\" 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\" alt=\"El club de quinto A: La Tierra se comporta como un im\u00e1n gigante.\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Este campo geomagn\u00e9tico es producido por la combinaci\u00f3n de varios campos generados por diversas fuentes, pero en un 90% es generado por la parte exterior del n\u00facleo de la Tierra (llamado Campo Principal).<\/p>\n<p style=\"text-align: justify;\">Por otra parte, la interacci\u00f3n de la ionosfera<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3940\"><\/a> con el viento solar y las corrientes que fluyen por la corteza terrestre componen la mayor parte del 10% restante. Sin embargo, durante las tormentas solares<a name=\"12ae9e2e5b18c235_12ae447694fe3163_3942\"><\/a> (eventos de actividad solar exacerbada) pueden introducirse importantes variaciones en el campo magn\u00e9tico terrestre.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Una tormenta geomagn\u00e9tica moderada azotar\u00e1 a la Tierra.\" \/><img decoding=\"async\" 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\" alt=\"Tormenta geomagn\u00e9tica - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0Fuerzas invisibles act\u00faan para preservarnos de energ\u00edas nocivas provenientes del espacio interestelar<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las fuerzas magn\u00e9ticas y el\u00e9ctricas est\u00e1n entrelazadas. En 1873, James Clerk Maxwell consigui\u00f3 formular las ecuaciones completas que rigen las fuerzas el\u00e9ctricas y magn\u00e9ticas, descubiertas experimentalmente por Michael Faraday. Se consigui\u00f3 la teor\u00eda unificada del electromagnetismo que nos vino a decir que la electricidad y el magnetismo eran dos aspectos de una misma cosa.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"QU\u00c9 SON LAS ECUACIONES DE MAXWELL?... - Lokos por la F\u00edsica | Facebook\" \/><img decoding=\"async\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPoAAACkCAMAAACJtsOIAAAAMFBMVEX\/\/\/8AAAB3d3dERETu7u4zMzNmZmaZmZm7u7vd3d3MzMxVVVURERGIiIgiIiKqqqqf+le3AAAILUlEQVR4nO1diXbjKgw1ArN5+\/+\/fUisJu4kaefVGVv39CQuYMM1mwBJGQYGg8FgMBiMJ9gWkP7sQpwCtw2DWc8uxSlYTPgQ9uxinAEzD4MS92zxAWY8uwRnQa3u7CKcBbgt80UN7p7kYbMW1Nml+FVYDaD9sImA+ezC\/CpgDDWt5NnFOAEwYxs35uxy\/D6cGAEWuKMQt9xTdEWAOLsEp8Ek6tu5xTgDakbSDu64bPFhVocbju8MBoPB+GAo0DAtZ5fiDKjR4J5akEsgB8kdzizc\/wo1EmM9DvZuyxAQLn7VSv8K4id4+vTfxxg3zkFstxPCU3WAaKTwm\/T1OVM\/uRwnALBWFUxiULfbQYcprDndECb3e+2g\/1+wk5jOLsPfh3rtLFVcUD58bUC0F9yn9a9QdyAFXG3byr1EPYgG1+vq24sNXizuYicyRmXqkIVzUpkyoXW3G\/E2tHdFy0ESGsD882\/B2zzMabBW2y18BkFITbpLGOViavVqXC4gLCqcsIiFD2udzeIfYsrKcji00cVIXR3Xw4ou4QMXbm9hQXmvVCDkzQ0vZGzvOKIbDFNU6fSZFsX\/OPyKC7lVSNIGVaE246qusMODdoVqFRuFGBH+Xy+kTZZrHULrF7sQT9+oMwjUA0JXV+oT9yi+i0RUzS5rhW4iLnxspB7CVhz2nNiGxaVF8T8\/wiPy5IYNOVWpjPJ6oe6oq4d\/FcRF8bBc4AjayDCTIxuiO0WZDbezwzxuc4P3M3V+CVqVRfHFgYzdvbTHMnDkWy40rL0BVUQaBoPBYDAYDAaDwWAwXoaC7aYL6WFSwzBe8MT7BeBB\/3rPajd+sPPl9waPYWH98VZ4PlstHcdrOU\/xhRqAiVqVzamKBuISorQrD4jHr+HWdXLds2MU7XMtPl08V09wxT\/GNoE+atpq\/OFeuMdd5YCiQ+hRr3iasZCAu9J03rrERFMpApGYyPgTj+ZiBTiLBZqrgmaNCuEheMJtfonv5pBMAwk6nf4sMpfEd\/qO8EPnISZWUt1Tp9pXqCplqY49HrykgtZT5xlJADWVSoJYukbLquEn8Rq3NzcKVE93t8t50Ebl2bduBcPPz7hjy9tq2xF0kijDY9N7Fzqnaqzexkgdwys\/IfOtufjlypaj2VhXDXWTX6jfnWEmYibeuO7P+mmIG\/\/GCO+ah4yFeuIgcolsn5WkBg8HtybUKF2oeoEtvt3eTt1IrTtVZtidesruaDcINNOXzE0YHfSLqpKP6eapUs9UOh0iBbGsOAi0XXduGnyJWqVf0iWIeVnaSiSzhUF1Lo8y593XK4i2AHh6WEburzWj7YNYZLBvLXTWqjJ1s08VSMVugCb+Q1U+MY0PmxolcJQbtI4pxLwbnJF7z\/z71KPuB50IP0\/84GJKrVQPM35uY8p1fVCt17K0Fp\/HoXhrC4oSqTwGJysPQuz6rhqXsZ+lv0t9SaOKAPNc5HEPj0316YPUYDe5JgYPN\/pGwyBz0Y8zNkallOENbPgS3LRXTnCiV1n6NvVkBRFyfKHSodcOKQKHMmFanvVxKnz8XLISSQ2lbclNlIR8mdz76HZS\/kOt6+Nh7mvkdyrGOoB92dd7kwhyUFEqz6WmvEtlBFHEYYBm+DAi0Asie5NyaxOVRvRwmaqvndhRE833\/alMbhQ+P7SKrzBn6q9MffOeuqWihxsdjQFaHqQCor5hD15SCfEFeZ9ujWiiLL0FVC9O1WsrFzXidc+9iDRYHPe6XnKUSy0E6s\/tfkQmRQ3UyyizYkEDvyW3G9FSdyi+B5kVtQ7Q2MDTuyabd7o1papRg14SR0\/LDts2x\/gW\/OG8Hp3E6DeUc0kZxA5mfcHvQJGKiPpczbgWLcdiRbGXnZSe5BrFATfJMa4k5t4CrEZhbcj4CKdHKRtJ4lCak6TiQuk3+QfphcFgMBgMBoPBYDAYDAaDwVD22YnxVQHaXMnW8U0w9TuCqd8RTP2OYOp3BFO\/I+5KHeQqxIXddDIYDAbjg\/COUvil8JZS+LXwllL4pfCOUviPfOP\/Nfw16m8phV8LbymFXwtvKYVfC28phV8M7yiFM+6Jcla64S\/yQvSpG1FNVEJESobGvTr9sAyiERrRTFlG5X8zZRd9TWCf4cnntGbKZ6VABgmSTC6i7XI1RCLzPPoggygdjTrRHruVHNCJQjR1IzuQaMVYA\/sMP+CcNmU\/kwUWVNtlX8prk6mjTYZMprNijgBqJEt4LTZZKtk28CHD7vIMpOyjJETUibNq7HGjXRpaFB9aMUescWYJcdk+TbeBDxl2l2dgl311CN38csoYhaBiatdbMafnJJZQrBLHNvAww8+h7qqlauv6Ptl6ZQPLJVkxbzjiqS6VDV+NQWYNPMzwU6j7xinw7hfId9RNdjZBX0uVlskjw7CFxNEMekBb4Bp4kOHnUEdkq7Kd99iu1oO8WOu6Wl3a5EddZqvEVbSBhxl+EvVsoLzzftJTd80tsvG+MLrBeJGsGK0nM+gaeJThJ1Efohzjd57\/+2GOEm3Rqre1sHYLOB9\/PgDNoKOPiRp4kOFnUF\/jDBY3DvYOQJKzidC2U6PAREukPnZeUkyZwp3YHgObDLvLM5At64nDFpvmtKMeOyxaFFsSZixaMbv4Oyi18Bu6xYrOoSaMI6P3JrDPsLs8Ayl7slxX40r1U5pxFHRIhiW\/E9WKeUCHO0rWER5CqIoeKfCRJiaqgX2G3eWvw8SzUpyo7SSL8XJxU5B\/CDIvXxRIuerkymeSrYmzwv+TqxuQY5zxm8CHDPmclsFgMBgMBoNxX\/wH1tksxQGXBNAAAAAASUVORK5CYII=\" alt=\"La Mec\u00e1nica Cu\u00e1ntica: La estructura fina del hidr\u00f3geno\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La interacci\u00f3n es universal, de muy largo alcance (se extiende entre las estrellas), es bastante d\u00e9bil. Su intensidad depende del cociente entre el cuadrado de la carga del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y <em>2hc<\/em> (dos veces la <a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a> por la velocidad de la luz). Esta fracci\u00f3n es aproximadamente igual a 1\/137\u2019036\u2026, o lo que llamamos alfa\u00a0 (\u03b1) y se conoce como <em>constante de estructura fina<\/em>.<\/p>\n<p style=\"text-align: justify;\">En general, el alcance de una interacci\u00f3n electromagn\u00e9tica es inversamente proporcional a la masa de la part\u00edcula mediadora, en este caso, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, sin masa que hace que su alcance sea infinito.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTWxQb5kugINkLW60niIi1M4XH2jn9z-ZtV0iDJRTFOaMzsdA5D\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn1.gstatic.com\/images?q=tbn:ANd9GcSN2TAzvcT7EBFKpTqJCSJjAXr55k6IyuL-x1IjdQiXOeA3zzqB\" alt=\"Imagen de miniatura de un resultado de Lens\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">La fuerza de Gravedad mantiene unidas las galaxias y nuestros pies a la superficie de la Tierra. Todos los objetos con masa se atraen, y, si la masa es muy grande&#8230;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">Muchas veces he comentado sobre la interacci\u00f3n gravitatoria de la que <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> descubri\u00f3 su compleja estructura y la expuso al mundo en 1915 con el nombre de teor\u00eda General de la Relatividad, y la relacion\u00f3 con la curvatura del espacio y el tiempo. Sin embargo, a\u00fan no sabemos c\u00f3mo se podr\u00edan reconciliar las leyes de la gravedad y las leyes de la mec\u00e1nica cu\u00e1ntica (excepto cuando la acci\u00f3n gravitatoria es suficientemente d\u00e9bil).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Einstein.Relatividad general.Que ocurriria si el sol desapareciera.La masa  curva el espacio tiempo originando la gravedad.1916.Deflexi\u00f3n luz por la  curvatura espacio tiempo del sol.(la tierra sale tangencialmente al  desaparecer la aceleracion centripeta) -\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT-RtQWcZhEy5kiDCBzK1jtIvlaGslKWh3EbA&amp;usqp=CAU\" alt=\"El extra\u00f1o destino que enfrentar\u00edas si cayeras en un agujero negro - BBC  News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La teor\u00eda de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> nos habla de los planetas y las estrellas del Cosmos. La teor\u00eda de Planck, Heisenberg, Schr\u00f6dinger, Dirac, Feynman y tantos otros, nos habla del comportamiento del n\u00facleo del \u00e1tomo, de las part\u00edculas elementales en relaci\u00f3n a estas interacciones fundamentales. La primera se ocupa de los cuerpos muy grandes y de los efectos que causan en el Espacio y en el Tiempo; la segunda de los cuerpos muy peque\u00f1os y de su importancia en el &#8220;universo&#8221; at\u00f3mico. Cuando hemos tratado de unir ambos mundos se produce una gran explosi\u00f3n de rechazo. Ambas teor\u00edas son (al menos de momento) irreconciliables.<\/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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/noticiasdelaciencia.com\/upload\/images\/02_2020\/9894_rudn_agujero-negro.jpg\" alt=\"Se evalu\u00f3 c\u00f3mo las rectificaciones cu\u00e1nticas a la teor\u00eda de la gravedad  cambiar\u00e1n la radiaci\u00f3n de Hawking desde un agujero negro | Noticias de la  Ciencia y la Tecnolog\u00eda (Amazings\u00ae \/ NCYT\u00ae)\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Buscan desesperadamente una Teor\u00eda cu\u00e1ntica de la Gravedad<\/p>\n<p style=\"text-align: justify;\">\n<ul style=\"text-align: justify;\">\n<li>La interacci\u00f3n gravitatoria act\u00faa exclusivamente sobre la masa de una part\u00edcula.<\/li>\n<li>La gravedad es de largo alcance y llega a los m\u00e1s lejanos confines del universo conocido.<\/li>\n<li>Es tan d\u00e9bil que, probablemente, nunca podremos detectar esta fuerza de atracci\u00f3n gravitatoria entre dos part\u00edculas elementales. La \u00fanica raz\u00f3n por la que podemos medirla es debido a que es colectiva: todas las part\u00edculas (de la Tierra) atraen a todas las part\u00edculas (de nuestro cuerpo) en la misma direcci\u00f3n.<\/li>\n<\/ul>\n<div style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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alt=\"Qu\u00e9 es la Gravedad? - EspacioCiencia.com\" \/><img decoding=\"async\" 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286otQ1o0LwBwwqVLLMuJc+zEZ9+eQF7\/wAUOY5xAFlTIb9Ot7zKwYLOe926wNcD9gudzz+XmoeWsNWEO9oTA5B0zz8NUWgDRHZvE4uk14CW4e9FlDBN9wmoa4GOZgmR0rCAo+1bZsNo+0AYKw6hd0Mj3k5LjO9KdnLhV7IwIabvSt4c6yuT6a7U5z2MJBht6REEkkCYpQN0zWbaNt2LsuzZZOm7R5AvXoxJve1kKQtqKo2onvLLaGODXMIlwBFoMDyGX2saLw\/og2dsO9Bh8HMmRQcV0\/QLaCW2jCL4a5rmsOFZvEZ+rgOtJnm+iLL21uBmLr5NKVFdESqx1Z7s2mJY26MHtzIPHTgKAxwTbHYSdyvts9qM6YNwzOIzlWD4O7V8UcfXFcPniYihoep9CMFwuB7zvCgkePwTj4\/qTSZ871DlPj4XNK30v5Yn\/DX712428JNSTexmYjHQDErPa7E8OAdW826TNJHdqeTcVt2fai60FXEOJFTgRkBpznHgrfSbSS0DGCRzB+U+S7TxYnjcopqnR83Fy+TDPDHlaakr8Lozt+i3ESXAS0DWIiPIIt9luEEgmXsNHDKZpd4rp7Q4hoM3atrwzWMgugEucQCMAKhw+Cxnhix1FJtui8TlcnM3NtKKbX38FW\/RxiLoFI7xnvTpol2uywSDebJJBoRvOAyiKDzXS7N2N8jw1plop2mzvCM5p4GF0nxYfTckmmvPn3OGP1PKs0YtppuvHsc52yubvUxmQcCTIPKbv4Uyz2eXAgZAxyy8RHjqVua3dg8vDDyhNdZhtBosrixlOFdNW\/wbfqmSMMilWydL72YLJjmmGxeznCPef\/J0VNoYXWjQWzBESd3iY165J9haAvIETiTXyJySNpeBaAQZJbJBGophgpGK+knFutuiPLL+paklelt+90O27ZS8AMIaBM5clybayFkayXZAQI459F1vpDajZhpGc01WDYbTtLUF7QSBM1ywpMZ6LryccJZdVduv4J6blz4+O8kmnBW\/vY3ZLG0awhrQ2a7zt7ybTquftVm6yG9ZiXSL0vIjMTeFT7ua6P0l9IGzddETFBXxNfL9Fjn9rs5c9oktLoyls+FR5rcsUJXBN3Ffgzi5ObE455pVkf5OLsuyutJLLNkChJLv5ltZ9E2gqWWZ4AuroK0T\/R9wLH3RG8M5yS9l+kS637PeiXNgkEbsme7OWqzDDi1i5XbO+bm8p5six1WNX5XaONtG0PDiHsYHTWWiUv8Aaj7LPwNXV9IWM7RpJcCW5NBwJ+sP0FzbLZmuMC04mWmABiTBK8uWChJx+D7HEz\/WwxyNVaGWG0XQbQtZSjdxtXfIY+GqzO2rVjD935FN2hrXGG2jLoENBvAxqZaKk168kn9ldkWHk9nzlZVHqSIO0D\/bZ+f+ZQ22BoLNn5\/5kHY7T2HHkCfcnbPZmzBtHAgtoyRG8c\/uivMtVdFNf7VZWe4bBji2hMuxzHeyNOilceULOpKNT3scQGtfAwaCKa5Y6lPdZBouhj5I3uA07vj4aosH4uNo912IGV44eseJ6JXYz6loeMf0KGRtiwNBeQ9rRHCScBlp5clUPLz\/AKgcSaXmzXQUdGidaWbmw1rLUXRiJ7xi96vT7qvZh4a5x7TJovMmpmTBNaCOqlg8t6X\/AEQbS6+xZfLBddcklwxkCTABmkYVXO2P0ruAC0sGvc0QHUBkUk7pk85XtbJjXOA3JJ0c0j4YK20NDjec0RSL4mmQDwtKfszSl4pnN9HdqO0MvljWw4g3e80NisxvDxwyXjrC0tNk2okNvVcBNA9pNNRWmui+kvEBrdYNTXgGvwMaHM6q9kyAXO5VBqdHt4UqNR0zvVk3qyLOyAEvBAobtZaTFZxu4c6cCujsW0kEh2ZExhXAgaH31zWNjSTx41iddWccvfv2S42h5SZpMyB9UzTWSrgnJZE00n9+j5vPjGWFqSbXwu\/wPayzDyR3iZNTjBrHKUbaTQA5TwMf09yvZNYKtigia4Csf0UkyaCuU1qKjxXr5OaMcTjatv2PhcPDOXIU\/OqVXL\/ha2ZLY1p8vNUsrODMicfxCDwxCa1k+4cjUeBEJ7LA6R+p94Xzs3LcskZpVVfo+jh4qx4pY27Ur\/ZncyU1jZPmnmzDRJIAGpH6zWPafpFraAkchXPjTmu8uepqSUfMu3Z5sPpeTaFytRdrwaLQAANE3h5Djosm1E3YAmccYA6e5Ybe1vd95+yceuMczVZnsc7ACBpF0czl1UxcqUcLx\/s9mT0uM+QsrfXa+Wjdsjz2l27FDi0Amo4YJW32wZaSQCRdpApxJifBYP2ksoxx518h8ceSWLcuMXQ7oJ8cfNWOdrEoV07s9D4KfIeZvtVR3reybatBBBGIMSK9Quc5zLC0EgGRleoDiak6YLILdje7Idq0mByBx5zy1Wd1mDg8TxofOnmu0+TGTUqp\/Jw4\/pk8aljc7g78V8\/c7u1bAy1h4dlEiCCPmo2tzbOzNk1wBuxWaA0LnRhj1JouCzZ3iTJa3N1YjgRQ8km2tJF1ohuPEnU8fcty5aabiqb7ZnH6RK4qeS4xdpUej+g2i64MggOxEyaVJzHL+q5uw2DhtIJa6L76wYwfmuMQr2V68LszgIxWfr+Iquj0\/wBv\/wA8stv9irro7HpHZl1owAVLYA6lcq3eGi40z7R9oj\/qMtcdIc\/bCwXQQ4nvOIBEeyCctTnyxzds042Y+6SPfI8lzyT3k5V2evicf6GFY7uvczyoJWm7ZnBzm8wCPEEHyQ3ZJO69jp4wfB0T0WLPTYrZrG8YwzJOAAxJ\/WgWi3250gMc5rW0aASOpjM5+GATNpsXWbLoa6tXuAME5NnCB5nkFzSqvI7NH7dae27xQsyFaLR2HvNxovvdN4m6Maxrw0zS7Cy3m3mEVE33gUnQgJjzfY2C98S0htBqDnSpyGGSQGgZMbzJcfKR4gLBgZaBt514MmTMl5OP1TCY26bOlyjjMdpmBH\/E+CZaSR2gvQcYDWAHMzWhNeqrY22RJINCL73GJyuiJUBbZnyYDpkOAF92JaQKObGJVWNzHUt\/sJHiE4hwEiYGcuEc5tAQefmmhofX1tN0g8pLgOSy2ZsXbt33\/aM4Rjn6p63SmvbBA9kAcpxicMTQ0OqcbEmpEOAipxpjey5BMds5xg6HHH+v\/srm5GGyjGQIGJ8hpB1zbpgn2NnOOHvnATocjlmocyvQe4fr5YHUyzOAH\/px\/XDUFcZM5SYMbPw+fPIrXZWPThn+gUlm02YBN4EitKxzOHDGqzv+mBvXRgJ1OIA+qMdTgsayfRx0k+kdYAASYaMzpzPNZbf6Ss20BrqQYx0x64cVxH7c+8C90DOe9BoYHqmOSyWtpdcQBJnE1niBgJ6rUcPydY4PeR0tp260OLroyM+F0DLiPFY\/2oTQQfaEXp5YeFeKUHTS0dGhMlwJ4acDHBJtXlhLQLvGZJ66cl2UEj0KKQ99ndEkyNG4\/e9nr\/VIftBypoBkf1mqWFo6dzrpHGaRzTtw92L+h\/0zynPgac8FqjVEstb1bQCDn6x5R3uZoqvDXCLMwMw6AT1wPKnLNZLZzp3pnjwVGAkwBJWtS0WtGlpggg8VLbOBeeSBkBi7loOJ6Snt2kMF0w\/gasbyzJ5QOaU9rbQkh0OOTjjydh4xzK0BZ2p00N0DACafPmUftI9ZrTxFD5U8QUq1s3NMEEHiosrEu4AYk4D9aCqtI14NDLNjzDSQdHCni35BXtbMsaQ0TI3ntqI0BGA115Y5rW3AF1kgZk4u56Dh78UlloQZBIOoKtCiCFBC0ftU99rXccHeIx6ypDLN2Di3g4SPxN\/lC0UzNatjz2Yj1zQ\/UBxA+trphjMNdYOsm3i2XnMVDOZFL3u54c1ynZOyWWzmmWuIOoJCYdsce9dd9poJ8cfNZyqkrVFo1duz\/aZ+J\/zQsqE1FHVsrUd1xdaA0LW0HAimI5dVd7LtQ5obqwS4c5O6eEjqkOkDeIY0+qMTzGJ+8VexeRVn+W3AuJqeE58gOawYLMcWmYu8XmXEfZ05gjin9o11XBzRqTDDyYDPgckplsCaWbTq80\/tb4E8VLXWZduh7jjeddOGJgwI4nyUYHWYgS14AyNWe4FzvFP7Q4ksIOBddA\/ndzkLECwuo573nMsBHQF\/v8FJewE7z3v1gY8KmTxrw1WaI0dBu0lkVY3q6s6NDjHiE0\/SbmmC4fZAcXV1JiOVVy3PYw4OL8yXDdPOKnjllqoNtcAIa0PNRiYHUkSeWHMRnRMmp0n\/AEm4GAS52jQ0BvD1iT1hJ2i3fmQCe8XEk8gDJ5kBZNmfaEFwvQ2gAoLxwJilIJnkkizE1e0cBU+VPNNEhqjXbWoDWglzyd45DMDUxFcu8o2e1c5rw0RuijRXvtzxwnNK2q1aHkBsxuy45NECgjTMlRYW7nXmk0LHUEAUF7AU9VWvBdfAEAd51dG1Pjh70y0t9wObS7uE+tEG7XkCKRgsjLNxqBTU0HiVp2UsBuk3r9Mw0GaGcTWNKSrRaM7AXGAJWqzLSLj3AuHdjAfVLtJ08alY7a1dVpoAe6KAdMzxMlJvK0WjTbWju6aR6uAB5a86pV5a2WZtWyaOFLx9cDLUuA0xHKuc27W9wSfaMT0GA51PJVBGlkEDtaD1T6\/QZjnHA5FO0y0Q0Qw4EetzOfKkaLIXkmSZTrLaS2mLTi04H5HiKpVFoSi8tDtlv1s5cMwYvN58PrYawql7bPCHP19Ucge8eJpwOKoH2Ly1o7TuYhhqTy9n7VOqraltoAGG5GDCadHZn7Uc1he8kkkkk5lVBV1FF7WzLTDgQdClrTZ7UQLpAc32XfA4t6FNZsrbQ\/5ZM+y6P+WHjCt12LMbGEmAJJwAWovFnQEF+ZGDOWruOWWqm3PZyxvewc6oPIA4DzPKiwOKdjsYy3c0yCQdQapv7UD32B3EbrvEU8QVjJRKupaNnZ2bu6+6dHj\/ALCh6gKlrsr24tMairT1FCs7St+wNIl5eWMGJGZ9kDM86DPifgPwYrh0Qur\/AI28d1jAMt0IU2fwS38CztIHfDbR2MnAfeFX9ac1d4szDrS+Dk2hMZaXRp5arPIs8Ic\/XJvIeseOGk4qGM9d8wcK7zjn01PvKlA0ljXiTaBrAfZIA4ACbx\/RKAxrt1j2gaQ\/LNxu19wWaXWjgB0GQGJ5DOTzKm0eALjTTM+1\/Th1OUSjJod2YENtMe8bpk+MQOGeegn\/AC7PNxefqgXQeZo73c8EWLbovEST3B8TwB8SOBQ3ZLVx7j5OoOJ4lAOsTZgFxYSG+06hJwEADnjgClP2txMgNGdACfEyfNX2izAht9ga3QzJPeO7PnkAjZW2YMy510XjQAUwFSTUwMM0oBtlo43WEk3RWTO8e98B91H0fZl1o0gEgGTSkCtdMEp+1VlrGgnM7x86eSvYWznXy5xMMdEnC9u007yV4NAWAd94nRtT493zTditW3w1re9LQXVO80jDu56FYCU\/Yp7RhAJIc0wOBBShRS0tXOq4k8yqBy0W2zBjiHvAgkQKuodBQdSl\/tIb3GgcTV3yHQTxQpq2mxLg20JDQ8VLqC8KOgYumhpOKR2jG91t4+06PJvznorbM82gexxJLheaTjeaDTq2RzhYyiREhzrZxN4uMjAzURhyTbZoe3tGiCO+BkT6w4E+BPELGCtmzMc0h5IaPresDiLuLgRTTiqwzKtAsA3\/AFCR9Ud7r7PWvBP2l7WAPshDXTvHvg5t+rjiKkHHJcxzkXkdmw7a4dzcGjfifW66qxY207oDX+zk77Oh+r4aLDKkFXX4FEuFVELay0FpDX96gD6knQOGJ5486KbTZxZH\/MEvyZlwLiMRwB6hLFibHZ5F5xus1zPBozPkEWu1UusF1umZ4uOfuGSTb27nGSeHAAZAZDgkFya32WjazazF14vt0OI+y7Fvu4FSdla\/\/TdJ9gxe6ZO6V4LDKs1yUKBzCKEQRiqgLczar1LQXxgDg8aQ74GQtNl9Ggi+CXMruxFoYyAz4uEgeSbV2Lox7Pswi++jBnm4+y3j7vAGm1bSXwMGto1owA+J44lTtVuXnIAUa0YAaD55rMVV58sIiUKELRujl2Xpu8GtmXAZG0Mf8cFDvTdxMmxafwfyLyCFdUTVHsv33cGwNnYJ7x3a1kDu4U\/VFRvpq6f9ERnBaPcyi8ghTRDVHsLT03tHEm4RwDyBGQiEuy9MC2f8mSQQDfwnE93SfFeTQmqGqPTfvWf9r8\/9qaz0vIaW9j3iJN\/ITTu6wfuheUQrqi6o9L+9Z\/2vz\/2p1l6X3WuHY94ATfwAcD7PALyiE1QpHq2elzQK7PJ42hjwDQfNWf6ZvIjsgAcmugeAbXqvJIU1Q1R6rafS8ve53YxeJMX9T9lK\/er+F+f+1eaQrqhR6iy9LS0hwsqgyN\/MYeqrW3paC4kWAAJJi\/hJw7q8qhTVDVHrW+mN0btgA72i+T03YHv4pLvSxxMmzknEl5+S8whNUNUessPTAtBBsZa4VF\/wI3aEH4jNZz6U\/wAL8\/8AavNoV1QpHpP3o\/hfn\/tUj0p\/hfn\/ALV5pCUhSPXj0zLWwywDaVdflx1rdoOA6yoZ6Y7tx1jebWBfq06g3acRgfMeRQpqhqj0h9KP4X5\/7VH7z\/wvz\/2rziFaFHov3nP+1+b+1SPSf+F+f+1ecQrRT1Vh6Vhpl2zh3C+QJymkx4KbX0wc5142dct+IAwAF2gGgXlELOqJqj1zvTO8DfsA45Ovw7qbu91rxWU+lP8AC\/P\/AGrzaFdUKPRfvP8Awvz\/ANqF51CtFBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEIAQhCAEIQgBCEID\/\/Z\" alt=\"Part\u00edculas hipot\u00e9ticas: el gravit\u00f3n - YouTube\" \/><\/div>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La part\u00edcula mediadora es el hipot\u00e9tico <a href=\"#\" onclick=\"referencia('graviton',event); return false;\">gravit\u00f3n<\/a>. Aunque a\u00fan no se ha descubierto experimentalmente, sabemos lo que predice la mec\u00e1nica cu\u00e1ntica: que tiene masa nula y <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> 2.<\/p>\n<p style=\"text-align: justify;\">La ley general para las interacciones es que, si la part\u00edcula mediadora tiene el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> par, la fuerza entre cargas iguales es atractiva y entre cargas opuestas repulsiva. Si el <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> es impar (como en el electromagnetismo) se cumple a la inversa.<\/p>\n<p style=\"text-align: justify;\">Pero antes de seguir profundizando en estas cuestiones hablemos de las propias part\u00edculas subat\u00f3micas, para lo cual la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> especial, que es la teor\u00eda de la <a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a> sin fuerza gravitatoria, es suficiente.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.estonoentraenelexamen.com\/wp-content\/uploads\/2020\/11\/nucleo01.gif\" alt=\"Cuestionario: El N\u00facleo At\u00f3mico - Esto no entra en el examen\" \/><\/p>\n<blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En el interior del n\u00facleo at\u00f3mico est\u00e1 presente un torbellino de energ\u00edas que confinan a los Quarks que conforman a los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> (<a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>), los Bosones que intermedian la <a href=\"#\" onclick=\"referencia('fuerza nuclear fuerte',event); return false;\">fuerza nuclear fuerte<\/a>, los Gluones, act\u00faan para retenerlos all\u00ed encerrados en tripletes.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\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<img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/b\/b1\/Atomo_litio.gif\" alt=\"Archivo:Atomo litio.gif - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Si viajamos hacia lo muy peque\u00f1o tendremos que ir m\u00e1s all\u00e1 de los \u00e1tomos, que son objetos voluminosos y fr\u00e1giles comparados con lo que nos ocupar\u00e1 a continuaci\u00f3n: el n\u00facleo at\u00f3mico y lo que all\u00ed se encuentra. Los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a>, que ahora vemos \u201ca gran distancia\u201d dando vueltas alrededor del n\u00facleo, son muy peque\u00f1os y extremadamente robustos. El n\u00facleo est\u00e1 constituido por dos especies de bloques: <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a>. El <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> (del griego \u03c0\u03c1\u03ce\u03c4\u03bf\u03c2, <em>primero<\/em>) debe su nombre al hecho de que el n\u00facleo at\u00f3mico m\u00e1s sencillo, que es el hidr\u00f3geno, est\u00e1 formado por un solo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Tiene una unidad de carga positiva. El <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a> recuerda al <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> como si fuera su hermano gemelo: su masa es pr\u00e1cticamente la misma, su <a href=\"#\" onclick=\"referencia('espin',event); return false;\">esp\u00edn<\/a> es el mismo, pero en el <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutr\u00f3n<\/a>, como su propio nombre da a entender, no hay carga el\u00e9ctrica; es neutro.<\/p>\n<p style=\"text-align: justify;\">La masa de estas part\u00edculas se expresa en una unidad llamada mega-electr\u00f3n-voltio o MeV, para abreviar. Un MeV, que equivale a 10<sup>6<\/sup> electr\u00f3n-voltios, es la cantidad de energ\u00eda de movimiento que adquiere una part\u00edcula con una unidad de carga (tal como un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> o un <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>) cuando atraviesa una diferencia de potencial de 10<sup>6<\/sup> (1.000.000) voltios. Como esta energ\u00eda se transforma en masa, el MeV es una unidad \u00fatil de masa para las part\u00edculas elementales.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.teorema.com.mx\/wp-content\/uploads\/tabla-particulas-990x556.jpg\" alt=\"Esta es la tabla peri\u00f3dica para part\u00edculas elementales\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Estas son las part\u00edculas elementales de la que todo lo que sea de materia est\u00e1 hecho<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La mayor\u00eda de los n\u00facleos at\u00f3micos contienen m\u00e1s <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> que <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a>. Los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> se encuentran tan juntos en el interior de un n\u00facleo tan peque\u00f1o que se deber\u00edan repeles entre s\u00ed fuertemente, debido a que tienen cargas el\u00e9ctricas del mismo signo. Sin embargo, hay una fuerza que los mantiene unidos estrechamente y que es mucho m\u00e1s potente e intensa que la <a href=\"#\" onclick=\"referencia('fuerza electromagnetica',event); return false;\">fuerza electromagn\u00e9tica<\/a>: la fuerza o interacci\u00f3n nuclear fuerte, unas 10<sup>2<\/sup> veces mayor que la electromagn\u00e9tica, y aparece s\u00f3lo entre <a href=\"#\" onclick=\"referencia('hadrones',event); return false;\">hadrones<\/a> para mantener a los <a href=\"#\" onclick=\"referencia('nucleones',event); return false;\">nucleones<\/a> confinados dentro del n\u00facleo. Act\u00faa a una distancia tan corta como 10<sup>&#8211;<\/sup><sup>15<\/sup> metros, o lo que es lo mismo, 0\u2019000000000000001 metros.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Despu\u00e9s de 35 a\u00f1os de intentos: F\u00edsicos resuelven el enigma del n\u00facleo  at\u00f3mico - RT\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT4FrwaRVaURSEarXHryWGDDOyW7NsrhuCOhmqfbKrgD0Aqw6qT-ZLLHDktlLHXMVpCuo0&amp;usqp=CAU\" alt=\"IS\u00d3TOPOS Y RADIOACTIVIDAD\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Se tardaron 35 a\u00f1os en desvelar el secreto del n\u00facleo at\u00f3mico y lo que all\u00ed hab\u00eda<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La interacci\u00f3n fuerte est\u00e1 mediada por el intercambio de <a href=\"#\" onclick=\"referencia('mesones',event); return false;\">mesones<\/a> virtuales, 8 <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a> que, como su mismo nombre indica (<em>glue<\/em> en ingl\u00e9s es <em>pegamento<\/em>), mantiene a los <a href=\"#\" onclick=\"referencia('proton',event); return false;\">protones<\/a> y <a href=\"#\" onclick=\"referencia('neutron',event); return false;\">neutrones<\/a> bien sujetos en el n\u00facleo, y cuanto m\u00e1s se tratan de separar, m\u00e1s aumenta la fuerza que los retiene, que crece con la distancia, al contrario que ocurre con las otras fuerzas.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" alt=\"http:\/\/2.bp.blogspot.com\/_XGCz7tfLmd0\/TCu_FS8raaI\/AAAAAAAAGTs\/6GWffvsxzPc\/s320\/image012.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">La luz es una manifestaci\u00f3n del fen\u00f3meno electromagn\u00e9tico y est\u00e1 cuantizada en \u201c<a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>\u201d, que se comportan generalmente como los mensajeros de todas las interacciones electromagn\u00e9ticas. As\u00ed mismo, como hemos dejado rese\u00f1ado en el p\u00e1rrafo anterior, la interacci\u00f3n fuerte tambi\u00e9n tiene sus cuantos (los <a href=\"#\" onclick=\"referencia('gluones',event); return false;\">gluones<\/a>). El f\u00edsico japon\u00e9s Hideki Yukawa (1907 \u2013 1981) predijo la propiedad de las part\u00edculas cu\u00e1nticas asociadas a la interacci\u00f3n fuerte, que m\u00e1s tarde se llamar\u00edan <em><a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a><\/em>. Hay una diferencia muy importante entre los <a href=\"#\" onclick=\"referencia('pion',event); return false;\">piones<\/a> y los <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fotones<\/a>: un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> es un trozo de materia con una cierta cantidad de \u201cmasa\u201d. Si esta part\u00edcula est\u00e1 en reposo, su masa es siempre la misma, aproximadamente 140 MeV, y si se mueve muy r\u00e1pidamente, su masa parece aumentar en funci\u00f3n E = mc<sup>2<\/sup>. Por el contrario, se dice que la masa del <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> en reposo es nula. Con esto no decimos que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> tenga masa nula, sino que el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> no puede estar en reposo. Como todas las part\u00edculas de masa nula, el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a> se mueve exclusivamente con la velocidad de la luz, 299.792\u2019458 Km\/s, una velocidad que el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a> nunca puede alcanzar porque requerir\u00eda una cantidad infinita de energ\u00eda cin\u00e9tica. Para el <a href=\"#\" onclick=\"referencia('foton',event); return false;\">fot\u00f3n<\/a>, toda su masa se debe a su energ\u00eda cin\u00e9tica.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"La radiaci\u00f3n c\u00f3smica: Por qu\u00e9 no deber\u00eda ser motivo de preocupaci\u00f3n | OIEA\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcR9L1eSCgpLLV0CSeQhIYPT2T_F58VsjKvsHA&amp;usqp=CAU\" alt=\"Beneficios de una Tormenta Geomagn\u00e9tica | CIENCIA, HISTORIA, INFORMACION Y  EMERGENCIAS\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Una de las fuentes productoras de rayos c\u00f3smicos es el Sol<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Los f\u00edsicos experimentales buscaban part\u00edculas elementales en las trazas de los rayos c\u00f3smicos que pasaban por aparatos llamados <em>c\u00e1maras de niebla<\/em>. As\u00ed encontraron una part\u00edcula coincidente con la masa que deber\u00eda tener la part\u00edcula de Yukawa, el <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>, y la llamaron <em>mes\u00f3n<\/em> (del griego <em>medio<\/em>), porque su masa estaba comprendida entre la del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> y la del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>. Pero detectaron una discrepancia que consist\u00eda en que esta part\u00edcula no era afectada por la interacci\u00f3n fuerte, y por tanto, no pod\u00eda ser un <a href=\"#\" onclick=\"referencia('pion',event); return false;\">pi\u00f3n<\/a>. Actualmente nos referimos a esta part\u00edcula con la abreviatura \u03bc y el nombre de <em>mu\u00f3n<\/em>, ya que en realidad era un <a href=\"#\" onclick=\"referencia('leptones',event); return false;\">lept\u00f3n<\/a>, hermano gemelo del <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, pero con 200 veces su masa.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F02%2F01%2F%25c2%25a1cuantos-misterios-por-descubrir%2F&amp;title=%C2%A1Cu%C3%A1ntos+misterios+por+descubrir%21' 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; 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El eje longitudinal de este im\u00e1n tiene una desviaci\u00f3n de aproximadamente 11^o con respecto al eje de rotaci\u00f3n. Por ello, los [&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":[99],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7754"}],"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=7754"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/7754\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=7754"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=7754"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=7754"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}