{"id":2106,"date":"2022-03-23T08:05:54","date_gmt":"2022-03-23T07:05:54","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2106"},"modified":"2022-03-23T08:05:38","modified_gmt":"2022-03-23T07:05:38","slug":"evolucion-por-la-energia-ii","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/03\/23\/evolucion-por-la-energia-ii\/","title":{"rendered":"Evoluci\u00f3n por la energ\u00eda II"},"content":{"rendered":"<table style=\"margin: auto auto auto 5.4pt; border-collapse: collapse; text-align: justify;\" border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr style=\"mso-yfti-irow: 0; mso-yfti-firstrow: yes;\">\n<td colspan=\"3\" valign=\"top\" width=\"569\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\"><strong style=\"mso-bidi-font-weight: normal;\">Potencia de fen\u00f3menos de corta duraci\u00f3n<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\">Flujos de energ\u00eda<\/strong><\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\"><strong style=\"mso-bidi-font-weight: normal;\">Duraci\u00f3n<\/strong><\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\"><strong style=\"mso-bidi-font-weight: normal;\">Potencia<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Terremoto de magnitud 8 en la E. Richter<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">30 s<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">1&#8217;6 PW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Gran erupci\u00f3n volc\u00e1nica<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">10 h<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">100 TW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Energ\u00eda cin\u00e9tica de una tormenta<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">20 min<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">100 GW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Gran bombardeo de la 2\u00aa Guerra Mundial<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">1 h<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">20 GW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Tornado medio en EE.UU.<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">3 min<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">1&#8217;7 GW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Los cuatro motores del Boeing 747<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">10 h<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">60 MW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">La mayor m\u00e1quina de vapor de Watt<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">10 h<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">100 KW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Carrera de 100 m<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">10 s<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">1&#8217;3 KW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Lavadora dom\u00e9stica<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">20 min<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">500 W<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Audici\u00f3n de un CD<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">60 min<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">25 W<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">Una vela<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">2 h<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">5 W<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">\n<p style=\"margin: 0cm 0cm 0pt;\">El vuelo de un colibr\u00ed<\/p>\n<\/td>\n<td width=\"120\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">3 min<\/p>\n<\/td>\n<td width=\"161\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">0&#8217;7 W<\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\"><!--more--><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; 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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nF6x348E2dgQC0QYcqQAQHtv6mxSfSoexSoItqxC4yC9sNrAxYflBT+BC81KFeQrwSD9dtPb9+0fe8D2zcdOnR4+\/bTh7c\/cHgT7DZt33Hg0PMQkQcOi\/ff\/wBGDuIAhwe2A4dDpw\/hbq94\/3P7Dz8Alzh8+MDh7afR\/fRhuMTpQ8ADrUtnOgO403RyoIoKsbgwLagyVBKVuJgloALKYocrx5jcE1V4fgAcmNboUUWJyd5WzxVksH375tPbNx\/6\/iHYw5Nv3r790Pe3b37+8Pbntx\/a\/MDmB7Zv3n5oPXwPoF9w3Xxo+6FDEOr05u\/DSZkB7Naj+wMY7vDz4OnA9u8jA7i2CL63H\/7+dt1MlSe6RbExofHaTq8ZZCIVlWxwkpHkJtj5OogLdnmahboClAc5OOmKLXAMR4XBzetPrwfzgLhv8\/oD4gPrD4nfh9PNz4uHD+\/bd\/96iCZYPY+eTq8Xv39YFA+D82nxNIa6\/\/ADoggMwOnw4dOnwemw+NzhB3B3+vn14uYHxEPAAM4OiJvhmvcfwBuB81RlI407PUzIR8KegIzKIg1TanKGIW0o4YgVqkRyJBKxCiwesWIzizUSNl2xcuGTN2++Gcz6zbDbvHk9HKzH88340LCBD3fD05s386\/uurm0021vXr\/+wOHN\/DLr+UX4fj3f6GfoG7abD9+8\/uapGAglpe9Su5Ilb46v2M154M\/lGHzq5itknj88G1\/c05QM3n9TYfDxT14h8283z8rXgX\/75Cc\/cAw+9Un8fHLCbvLhJy9zWLb51Az+StfE3wePwSzMJyfspnac3sMl5i+SwRU2HzgG8zEYkXkF1M0HjcEn5mO+9PFPfXReAXXzAWMwD3PjD3iX6cc\/8VfzvsRfOIOPfOJLpX7jj3\/pBwuicK0RzJfBTz\/68Y9+qWIAwyc+ZAw+8om7xgEoYVjxiY98eBjc+MMVX1oxhfnSik\/c+OFgcOO\/r9g4Fu8n7rt3PIY1P5wPhWuNYI4MfviFjSturZgnfnTfrU\/8+NZxZsXGW3+4MAb6wBB9AB2eMT6aDY4EwkpW5R3BYShCaYReyWVetci5MPjhD26dYH70T7i5b6LlrT+YqzBMQGDLFVrbJIG4cUtdjWIuToxFSt2KcaTgAhKWZMGLva7JZD7dlO6VtKa0RtUiwPDmWgvZ+TSnzJrBjV+59dYvTDA\/+ifc\/uRHk6xv\/cKtX5kThQkMLAlFCTDa6wwEJEFggagHG84UJlqNvkA2Sy1Bj5LvZZrdFFCUfMLEXAklHVCxibUnBEGvnhzc+NN\/\/8IlRvwiJ\/GjS12+8IWvzEEYJjJwyDaN0KZ4qXGkC6RBa7IamyNGn2TJ1CSx2blZcRdrsEcqAqISoX1WmTOwqhb5qjH46Ve+8MVLjci3P\/7JFE5f\/OIcKExkULAnOgSiRrv6MFvgDNyOoi1RNB70Rz1qkAmE+CRS7BrRIP6EWkZ6ogqXA785k5hX6+osGPz0378yznyuHMuf\/Bi3nxM\/Ny7mX5lgfjofBgnGG9GZlC2SEoOcKd3naVN81gABBgTEHzJDphQUZOBKeIpZkAPCejxsfo2rc9YPfvi5kvnJz3H74xc+N87MMtbTMyBam6rJRLUx4o4JRFZbNUGNKimf4s77sKOt1625fCbiJlSNqt6iSl1FzR+TuyCUN6tp7w+D\/1uJ8D74\/Wzf564oA4Fkg0GIfNtIMhMAIkF7MKxlmJahmiPCC8C8HQSe5JMjwXDRbh+WZHsiLAnFYDCjOILBefW2zIPBV78KX\/i98LOv\/uzneFgxV4CBoI+wZ1A4VOYkKgKD0lIpjZDHQUsCVQJKaYR+ecg9HzavjzoQ5tbcPHcGY1F+4We\/wN3PXnjhFyWbK8GAWGwQC80iU4JjLwUZzmw2QXZZLDZVtcmgI6g4OBEsINVAIcKjjEPaZCNRKd+VR\/ZcRQZf4xH+Bcb8a7\/46s+\/+ouSzVf\/34IZEGM6cdAk9A87onnKh51GJTmXcIRrnG1RRyKXiWYp9YahsIhE0vYE3eNI8\/kr3Mopi3FCNAehNtF0NRl8rWxE8eDP\/uOFX\/7ihYrN1xbOgKZiTJFSMYnQpNIfhfiBMhCTUFvW7JSlrKw3XoownFDSJRnTEnbROfmvEGWQiVAiRsNXk8HfVMwvf\/nCL2H381\/+R9lmwQyIbFZAFqI4DLWgjJggfs2SlvZacPyVndCUlXgjJQa0BzLHLkXmalOJgU\/rY1B+uu354uzLyYUwqKD4myvGAPQDqAvJUAwSOaqMBNQ22izRQLjYy3QGI+lMgLrDAuuzUj8wENujHZQzIKzXirpkVg3KYjLYNvtBCXNm8J+f\/exn\/0b\/QaQrh\/zz2YXLgdYmqZqQlpngj7FCgGi9XZIMBUCzojOItPXWUK2Nyb4A83sgLTiTGh\/m30bkZMDYxair1+4eNilJ5eoymNZcgTyxF16sIEfbkxnFbTZBLuCT0i6bPwFyMIxpgeXbmFDsL8RkvziSBbWZteURQm90OMYFiLqG06Ea6p29qvBBYyAwEw5BYQGT5A4rOCdOIVIk0YGD0hVCJAl2UDcImKhgAiMoqDVjA0LeY2KoSkC6UBScmKiMKQsVbaE0bJH\/SGWS3dwZ\/O\/LmCvAQJAhK+DPG8f4yDYs8o01aKnZNFngA7tl7oSeZIuN22o2VdBUoeQI1+CeQYy0slfkoasXMo530YN8IBlAqpZoLo4PjBM0UtGMvY+VCoK8PWk3+XtB3HMK5J5N+NJJxO5z2ONdDofddNCeREIFBfyTLHiG3DOYjJDKkP603YHqRVNAYCNWHmSeDP72MuYKMNBEExVxBo\/X52DejEKZK8t4yRehql1iXl+esHaTIB\/0oaCARhikTDXj+N1WhaUljDBtd1CoYEjUFgxQj0B7fBEUkGSHRKW+OBsBBv3hICtXM+fO4POXMVdAR7L4wmrQAWLbHI5SXwClOynppb9eMoRzKjCgqYzLyRM2MADP7r42qVWpSXuI5ovI9jZGbA4i5LA9gdp8YTsO6RyGEpfaHFDcCDQdLkAQNk8Gv5oy9r\/C76\/+c+EMesO97g54uPamaEFJwmulpFWB+KN6pGtJxqTUbtLEaNJBKwx8YU+Aif4caJRuZ5sl0isBAygmMCs1ioUozv3QHJQYQdtkaSAbjWMQMlsGIeui+KJF8Z34De38zzNnfpXg3zNnPr\/rzK9eSvzqQcfnd0U+\/1LkwQedO0terfANzYMBEXxKOhnoU7RCh+L1uLPMm9eCEigEQtKEzw9yQOTeflMqY1KifHA7qsaQFkC1aook84SkTamkxx1n8MKh5BQ0ZvOFlB5I+SStguLhjlFvnmnDPIheRsyCwdkjoSOh0BHrziPazrNa7MUXHzxy9sGzRx580faS5ezfOo68dObIS5aHzmQfOlM8Ete9LuJeFx2ZFYYJYmCzS+6g5Aq7QV+EN1nM+VsPhgShty8dY66eppSUCkO+2WQtgI6Y0yfuBKF6nfP7s1KXArqC6lNsPkUrutoLKcmVzmUkf4wQlxOz25w\/3RqFrCTp93XUYBDGS5iZGOw8G4profhOTzwU8sR3xj2RM4mXsmd2ncnuSuw6s6v40pkzuE3ADs6d8RB8PB7wB77jR7Q5y4HcQeSwIIcZxg9UpIA10IsN5yYPExSr1apIUBoQRQL9QJB0VRB9Mo\/VQxVI7yZjhApO+HLPhAfDEBwXM3kCaRAV5jERPYjQG5gFgyNaPA4A4vGQxwMHHueuxJksxDebyQAFPHKccezCLZxHVPChoXceRIvPlQE2jzBsC2G8eYT3obAiL8JoaUUCUl7qgIxfskBXhngzLG9u0v3qGb8+JbjUDcMcvCJRCmvEaS4zpgV4\/aFQaCd++eflB3c9mIHf8Eu7YHvmwV3lz66XHtz1Mveje8ef9cjOOTIQiKU\/baG2kT6V9KRHckqqz8X4hF8vqAm4ZJFb8rpkym0KfRp2t\/hHRnolmwvibcFXXgRx6JXc6OTCHIO6D7q9I+0p0ClcIyk31yrk1EG\/WqY0A4M4vNSyHMQnyUGiLAf6JzNBDtA\/eJ8zA+oe9gSKeXfElFZ8pkBA6Q\/l2zDG\/lYT9RdAP0oG2jva3PDa0zGTKYcTGROBgAnn\/hGsPRPSDC96j+JthDj38Gp1xmRX4kFPgLrspqLPivgKEDZdrlXNwOBFyOI8kLZ3QhoPcRN7cNdLmZfOPZjZtetB3J57sPTB8xjkGpAjWHei7EAQj3VmBJPyA1+ghshBKPt7wj5Zs7F+E0tZ4WVH7VaacvRS0HDaTSxfZJYE1o+wh8EhaypkpjkJTwnB6Q5QnDpylLcwqFFQiQj2QMiQH0p+K2LBSRLe8OwY7OSvlGeGmB+ALETOZc454Fc8l4E0AVv4JPgWPjFV9wXePSEMMpuCYWK5kMD2wqAr15dRxKA9ofRbbVFsJ7B7HVBZdmWlfmAAOo7iD2FkIiAHzUGHEwoROS2VGBBjFGpctl4JGEB8eelhpiAwOEEYGaQ9wlwYVNKCo62tzWGtMHDwWCfLsYfPuXPDMXeW55whzgB2R2aRK05kAIoMc8dcCatk9CmQmbUXGq2UugqZSBu8Q1rUkAHXAjxQ8YPIQNQkhvofhQIxwtVKUCRAtaTZvB+cQbeCl44MUNMCBpDZpk1glzTNjoF2tpIn2nE8fXZn7Nfnfp3B37lzvz736sFXYat\/8Pxlf5H7L+eLIW0WgjAxS8xZVJc54Mby3KeqMhsx5UG32ddBa5JSjxVnegba86p3WFLTmurPQHqwtcmqEVIEoVoTnyafVds7qNcpsKwIDGy9KqqYPqhc5mRv2O9UoYaZU9X2GBVmpSeePRLnBl5q328gC\/qNyWlOnssOR83+YfMrmXMHh5OvJM61ddnPJTIgFY7f9MbzqWwpAaFAzIxgEgNWxKmaGg7bzwfNw1LWRORYTQJ03bwp78FOmIDsMMcCOBs0GOPZWtFsjhE1hjVlFG+SNcckkkeZ5wHywZiUNwfNHjxSNLPZHCZxO1gKxjyZBYNFIf5eMU9sa49kxWwo1\/zbQuZV8bdNBV9TEPa+wrlXCr8deRXk4LfNZrFoHWlLO\/X8E0Jpcy4bKeFLLeqFOq58hQsH8cKd6KMw+NprXBOAFIDLfRA+GIMIlZWHSgM3SsuA8KmijFcSef8MLa3liPWz2KzyA9T3PDxPbMO0kA8ffOW8WHxF7IwePN+UfFU8d148\/6r9VfGV8+fONwYz7cVsOt9WhJxRzxPnmh8IxIuNHHnI7dv9OI9T7unRqNrj5cuApNrdIOoW1IDcWChIrvb2nnaoS1va4Zyo+txmauvpsVFbf0+7P+9N2XizvL\/dNUU7s1GZXVrQkzZs29I7O9J+555f\/7or+mrzMXNzZ5PvWNOxzuZXj\/WL4u86f\/1r8dWXU44ikMrp+hR8rXOUA0LEIijxQeYdDpn64lCFDsLOlrEmVap2dZjybVK\/M2ehrB2bBazMZIoEQ1Due+wQHbELVUDqtodMvXkW6I2ZPE2hYpFC5bnDlJ2+sX0mHelFT0UOekJxR0+46dXzTcVXmzuDhfOtvlfF8+cb30n6OsXXz58\/3\/TOyz3FYh\/oByAH1nmVjYLQ1RaHOq8cVGqwwwgYSK4EVoPtzN8BCWFE6Q+wbBYZMGxbV5MeQfaZIIUACdAEsE0eNAyoUPMuhyaF+U1CGovR5mkb22fODzgDyORw+pSYCrU3vy6+9kpT5x8KR5uSneJvzeLRZNfr4utHz5\/3dUF+kBeL6VJaiGN1a64MmpW0IptdPIcbBgYFt88DZb83A0UltgUF+rl2AAxIn0cwijGIPNcAZDHym7DeQ4EVaq40siaTFjUBRxzJMG1j+4xyUCkbY5FYJBLa+cbvXj929Nirx978Xefv3jz2Onw64ffK7zo7YZ9xOkMdWedY2Tjn\/EBoluScanY5QU3w8gEpYRO1NYoJxeiDd60FlX4Tlu9eDxGiAZoallDZgdyQpQqZNiwaLbqGwbud2MGmZg+2toH+kJl2VvSM+UFZT4R6I9aLQ5HOowOvDRztfO380U7YwtFx+MDxUfjF4rqeGKpUMWZGMKkNZY9E5LSZplXZFVR4CwkqToGchXmzslbooCNx2T0saW1Gd0ayFDyyLNh6ZW9eaApROYojddKabDEH9O63RlM2Z6R9FqNWCE2HYOY6UyUtlBjEMOal2Je2\/KjEAGrt3CfmB+h9jgwEwYETvBNUbvNlsO1HTqCiGxOgAk2y0WAHJZrdBwoEyUeHcbqrz9cVo1lfLCAnIGBR4UtH+DKoF9jCYBGgGlQpir7hjuk742fOD7iGtDNu5ZqCJ\/Ra5wAyOAaxhzSBR0fxd+wonr9cIrWT760h69k5l418HUGqL+1Ayus8lNYrZLwWjU0BRN\/q64OVjoVx7QX8UkRvUKAVm3nKwdmQFbI3qAh69Gpj6I1jA52jnQPHjsNP3x7VP5AfDLyh1xtBOeJlQyikzaLiOAGBUdU0mci4UVW9gwQ0ZpsGFrg2mKZ3EhFVM5Y6S8CzWrKer5k5PxjXhoL15zd2d0KMO3cfvTCwe2D30d\/hln86O3d3vhwPTawvzEI9mNTvHLXb7UqP3R4sjsARtqkHm5yOqM9ul+R0kPeiEDkHB6BHNSkCHVHawV9kAQhmTAvxCW0o8HttYHSA\/46Owvb34h8Gjuuf0dGB41aVt7OM5YnxaSGsmoaBA1XcHhOTlEKAgTJoGVZkE9YKGfXHJNQToGaInSVphbZih1GgP0AXthDGzO0HHjSYFvTPGxcGLhwfeKfz+MDRN9+5cFx858+jb45egN87AxcGQnp+4OHpAENNXzZOxyDnzmVZT9tIITBS9KYVvYYLDAhoj1BOQNlJeDFHLRHWFODNSuBvDiNv5sxgXN251J74XyD3o2+Lze\/8uUsUd4+K7+wuiM27B5r\/2A\/poYO3H+2cTd15Ogb2sMdEezpMJmkkYjVJun7DGWh23ryCPUiYR9rs2GFEokp7zOpZ0CoQM+YH49ICL\/ffuDA68Cfxv17\/w8CbF19\/6\/fi8d++fvEPb412vT460Hn0v+KVtKDridPnB9OnBRxyiu2ATQqUB3JUEjSiy0EUnPxQxpGkLKRBDQoYXFYAABRnSURBVKKpONPs0khgVisAkfnWF3jd2aq3J\/JmRZ4W3mq+uPv4wJtvNb0NaaH5zT8fbx1tfnMA80WnnhZ2Wnl62OmZa35A5KQ3lWc9vK2rL4VtyX3pBOOLRNF82pvOcA0gmUo3QuUAPCfDxN3n9c4sB4S4pss1ZtGe6JnQrvzGwOjFt\/4IeeI7Bzu5HPzxnYu\/bz1eOD56EVyOx+Kl9sT4DG1pUzPAVQ7CHt4tIlBrOAwZv8eDz476ElVQ6HH0BPNY4yMqIRJ2kxAP+hOE0qoA5REWpf+D0B0gsLuDM5iiEJ257rwTuwrG5QfvXtj9ptj51h\/fLrz71ttvim\/+7q13\/\/T2QHPn7gvgMrC7A\/1X6s7TF47TyYEqg\/YLX70bxYhfvheorNaA+qCCQgCeoFZpx+VyVFlfY1QPi2cYYSNcQVVReeC9LkBLVvNyjVAelzInBtjP5inXF3g6fwPLxTeb3\/r90bfe+tPbv99zfOBPrb6B42+9c\/SiXmq+kR8nB9PXF6ZjYO\/ymR25oD7yUj2o0FQWagxtCnVFzQmWMpujxXTQbI7IrcFeKgebow7WFOzDgkJLms3BgJbGAtXag35cvqQN5CRlTiqauSnqxOWXcpdmCzP2tenNYrzjqCIHA7sv7L544QK8+Yt\/vlDWkS7s3n3hz9zl5bFy4ey0euJ0aYFBrq\/0mKD4h3fWX7BSb3McB12o9gAoxSkPKA4joDgQ2Sfl2xhzhyWobsdzEpYdqDdrrUUK5SZoGAxqTVJvnLoziiQRlgxgU1OT79Iq9AwMrGcn6omenW9g2Yg\/0BMv8iP8XNw9MNAJHEYvXLhw8cLAxTc69ELyyLSCMA0DgTcQQwy8TlwAKRth3nBaYe0euWDRKE219bTH27PuHgUYkAJIiRWbHCg2KtiirlQWCgp3ngED9ON2MpsdNAw+NWYPDmf1J3ovVSVmSgtHSu3D5XrjmJ44MFrZHsct6ImQJ17kZxdGR994I+KMhTuWT2daLsOA9fSm7CZBFqNph+QNy0mpx0PiDnsfS8U8JqU9EQ4pcqM7F2OcQZO7L4FyEHWGPZBNsL64LdKDflw5bzSk2rNBu1kheyB\/tYltI865MkDxn6wjXdh9dHdnOQXs7ny3nBYucFs9PXRiSrnw7rPvrlw6jWm4LANHc55CTSFsSgIDovb2eCilkt+EUab9Acj4ZF8bSAJLWUF1dHSpXI\/CqiZoUqTPHcF+GOq2J4uoQSheqHy3KgJrz1jzjktyxRn7neNavNyByj+vQc3gvdHjA\/grb1\/j9YXjusvo70dLZ8dHjzzbUD2NqbpcWmg3SX1ZYaRDIH2mVBjyRtHktcm2aCCFrWXuXrebQVqIJ+OW\/jYbaZaUZByoJN1uG9VwSEY64UI\/kB9k21if2z+sqC7RK6tdJuyGmjODF896ND2P13YiiPcujL42ehG2740efW\/g+HvHO987evG10d3vjXYeH+1877ULr7124T2AAttnh46+W101wVSPHUzDgBDQj1RFLnYIVnhaOSBjQ2lAYUVfxkNkPpbC6nQGaqwCkeJhpzNM41ASYKOJCU6IgEfUxP0YIZeISxTVB9npdFprQGhIfO4MQPzPng0dORsCVQFq0trZi68dGT3+0J+PP3T8vYdG33vo2YsPvXb0oeO7j7x24ex7F468uPuhs7uPPNT57EN\/fvGh6rpJCGZmQGipZ8RU\/luJks5T6iXhavGY2jvrZoPLeZzNuLSdO8d9O6vePVY31FlV1Vk1dGxoqPPdqmND1Z1D1ceG6o7B8e6GY8fqdh+re\/dY9btD1ZMiPgHGlAyI1uP3pywub4\/fRlJuHKOKS6\/nma3H74XMXU6lcI7PtGrvvMycx+bV11XXVcELHvs24LaKfzGd65bV+kmFwcNvP3zikUdOVD3yyAxpwVRMeEL9HVBfN3ZZ+\/KQsTmompSoJ91hhQpCRy8OWRUXuErcghlMeqN1l9hMacSqqhMPA4sZ8wMb1w9q1BpjF2MjCi4a5+oK4JQOXHGbonrUar+0gLumDJauGmqYBYPGqqq3TlSdODETA71sTAaDVmBgCwaEaFTpdcQFbDSSo7wu5be7HFfy7w4XzmAl2E0DYXx+8FbVw5AUHh5zuiyDkCQJRlGMmohqdxXtWoSw1gAv+ynVDgYT0QUunXklGFSXYlZdVQ0MFlU1VONhdSWC1dwZrar1wxNvV514hEvBbPQDHDAjGLtMvW7qjshirMZOhcZAjTHJtCLzZyQcbnvNGUyUA5SEqTP\/yu4E5oeVlHC5\/ECL8SnfXR4hw1g+nA7RnJXk8j5fc4RqPntIaMMelgUuH3o1GCw\/eYkqMJHBw28Dg4fHO03DgPeHEAn\/PIL3nCiSIElUkrgNxcWFmXDJlFZSWgWD6GM1SOmk\/L9VYyM5BaE8hFMQKkrDfMrGCSovTwtgWmobxttOUoyrHtlTVdV8Ypz9tGlB9roZld0pGyF83ISmprxetwV+NqZh7wL+W4uuNlCVnxNig+qyOwUKhAV7XmQbhtA0V8rL1+t2qQBEdXlTeD1qwbGcjP+fS2k17wXKQXVJDlAU6lfWjbOvnigHkBROvDUbPVFNdqRNciEWLhapiOMmosxTtIed1mLGKbmbsJvZpE9rwQEbdkZUrDrHWXtHOGyVxTzFMfrWvlg47E6Ew2HshG129MnUYudNcwJtxE4J0z6cDlNalPgKpQVulgw1THQcz0BXD2ZmkOsgEsPWY1AI+u15yjsU8J8o+KIX9jac2OPWGTCvPSrhxBdBdLJ2U41cY\/TlZKg1lWYDO2uw+QzXUFD6ZJujRsZmOVrgHTPtcGm6Z1ZjcWbBYOk4x+6hZZfXFWZiQHh\/glyZ55pTKwzcuOBDxFKUvFZkAFVquTGcNlFXMG9zOECliJqtRp+SZmqZQSFqduoMBNJma4pGE5hvNAVwJEe7KRdnV4zBygnOLd1VtXXldDBODiZXHaZhUJ7niqMqg8pIgOboRAa0mPeGXU7Cch7SU7BHraTP09ZrbZN6QpB7QoVabaswiCn8X3qAARF8+YQi8UHa6QAy7jcJOdZ6dRhAilhcP7RsjMPcGECpyGx52qdRub8DXhmR+7o4A8JcTsqHJxf7w+BJjSpyY0jSihCfnqiSUnpMhBK5i1EtXUkLeiVT2CMJXhzTpA\/nd2eZO8OAgdzWvCAGbzdWyrmlU3havqR+5dJltctqJ5sxm+opGQg02woqAO1t9sWY0BbAhmZI8glC+ppbo5IFm4aLYZIviE5qS0CG57BkmCvDLE61sKc5Lg\/jgvUZEBic7ZLes4dP+8oWujKBmr49e\/QmpGLrsIkrGUb7Ahhg5a9cAbxEDsZAtLScuoyZmgGoACjATJLKwzH5GEyctKLgnFb9vzWoloBaFJ4wI0QGvh70wAif4YQN7djWADb6fA1JQbVCP4PweAf+hwVs1nO6LmFwgke\/cSYGlzfTta3LMi58QY28l4XKOFfVWOpxwd4XAbtNiKyZaiA23CsPJVR2pDQctXIxOJSNvKtF5hv5kurWfBiIvPw\/WFL9rywDocnsS8apN+pLqyDSPjFOXVFfkv85XcHny2Wx28QYbU7aJSEF5\/osXprK8snvRQK\/Ui8Ldqj4fOY2Sc35fG6ocee62pgMx6nJEObOoPphPRWIV0UOhGaFSQFXJkCVqARVZ9VjC5oYS0q4BoQkKdmI1JvHDFJiqYSCqwAgAksz\/2sCzY7tymojDk3lRYkTQsjJDgnKUzLSQZ1CukNifID\/Ahm8zbPDEwevDoNGd4+fJUHUWVMg7QG5zlnhuB2SvBb19mQtEaaPv+RKBJR7GHfhYAcuCFJmgL0sOoO2VE\/ckuCDFnkOyqe6gq8Fp4VWXvvjeeKJq8Cgw+NRcR0MEo1jryoIBmzSnAE4uXLuaAcv92ylIRnYS9\/UVjDpDKC0ALu+gM7AHvKY\/Lw5vsMfwr5nPogzsfD8gDM4gUnhkavAAIcVk6REmTuhQm1AJkmFMtuwpL8\/YrEnHVCjdIdxQCZlKSf\/D8OYp2jlQ5Ul5u3AYal9Lj0tYPRBKZaTJr+JyoKtCHXR9OTRmvNIC7wKvAfbBh++CmmBdwva0i6v2ST0uf0JpqVdbp9Hf8uQzSWkbB+z9bTZWLbP5R9GpRr\/l0Vz8BWCet1mBXtZaFpXLbHOnHO7kjGq5dxJD+n1utKX\/HPXPBhUNZ6o2nMCReHt6XSkBTCwYvMACTjDoB8x\/b8nnE4T2gl8Vp5HoHElH4lEGI1HwvpkRWxl5o0qLB4x8UPCO124A\/5PhQdKCnAieGydex\/LJQzqeJsQzxKuRp4o6LOMSv\/TVWomqSkX\/QKuccEPa4QJasGUZiqHuY\/BmJJBWU1++GowoO4uUcE1KyRjDsv55qao1Zb0dQUVnNdCe6Vcc5MvGh\/xdUUXNCBvYQweEcVHToCuiK2DY+1I8zcTEbiGA3mIXHuXyYjlHpWiJsnmwJY0f0EhdCQAdWNJUc0K16avFQNsDXn4RKW75IoyICSJaR+yuWKel\/0Cbz+wa1Dk+505ykZMgmrGnnfN5b5SHW4LqDtfDQZ8qgUu4mLvcYxj4EtEcFksW680YsIpq0RuTUTC15BBqVG0cWH1hekYQOlvpO6o02onPgmH7zdLOFoZ10v10Hy2v8TAzOa3lvIVYjBDG8qCGEBasPgToPsKQjrQaLHYZFujy6gmbRaVtlsFmhd1BkawWejfNn5QGYA24OiQBGwOjgfyDkci7nA4wgS2TrDAcZugEeAcWJPDEbtS\/W1Xtk114QzGCvDxY00rA1DHebtiSeEDJwfXwvwFMdAnL4\/rRSsNzCFlx3Gdae8zg6XvEwNicbvdVHa7LTJs3BqlqhsXoVf5qF6b2wbuvDPNNlcIfzFyADpD1Gz2WJrM5mE1Kvoykib6cH2DniBO\/z7oKzgKBTPO\/hXnsJTqJAanlszKDE1mUDu7cFObOTHAIciWLsUoEEkM4x+bK3kTtTQmFaKJHSyiuMzY9tDeNLmtbPYMVi6blamb1KNcXV07u4BTmaVzYpDzpySLKIpOwoCBxcdr1CPOkQD1D0u8CRVXxQgWJ7eVzYFB1WRTPeXhHMyloSZesrpuTgzsjozJ4vN4AgIy8GdwDQg3MLFSsQPXjgAGxNgvipeORL32DKa+ztwZQFogFlzjANMC89olm4WKCWc6y0QndWkSpAVqKUQiB+c4UGc8g5JsV1WPjSOqSHxVeV9VGmY0+bB6bDxSOXzVVNeZcMk5MBBIGl65YsPlAPHvXouyKDbGbK0mYuP\/+NrV4Uf39gyjPc65JYYp5eCy728BclBd11BXVzfmODcGijPiDAgeLAmdEag1KhEPI2EoCMOMxp0mEo9EIgHVU25CWyiD8mucILjVVZeyuDybSwZsD4IpF65zZTBePSZTra0\/bkbXFWBQNTQ0NPnxq4eG5icMY6Zu8GTVqqoltWOA5sbgaplLGGBCbVnesry7tqGhuqqutq4afvDGhlYtWVlbvXioAa3hvLYBh+kurkXXOpDxhga+00PAQW1tQ\/0qsMSThuoG8AXeV55csnT+cvB+MqhuGVq5snZocfdQ7eDi+mWDiwcbqmtPtdTDa+yurT\/ZDZFoGFzc3VBVe7Klagh8gMtQ92DtIOwa6hcPLhsc7B5avLhq8aL67oahQQx3cjHqVnW1q7ob5psfvI8M0LS0tJysW35yScvQqkH4dK+qr2s4uWRoUXfD8qFFJ1u66+rqW+pbBusauluWrhpsGTzZcmrRSZBy0PuqVqFTy9Dywe6W7kVDy5fWn1q8vL6le3DVUojz0KKxBHXFGJTHJaKpTPOc3\/9wjGew5FT3UMuyhpaT3UurFg8u7QaRrz+5cvnK6uWDi5fVL6mtrlrcsmgQUCyuX969pOXkYH1L3ZKhJUNDyyHmpxa3DC0dXLK8pX7V0palIBD1S+uXtCCDuvpFKAUNdfNiAHGdqgGNaj3iPovetkjUtCoqtCdOLbn5rLs\/nkH90oahlqUrWyAVrMTUcAoYLF65fCkw6F461AJnLaeWcAaDi1paTp2sr2+pRQZVLSdXtbR0L6mqawES9auWtawcOrW4HqoUJ5EByM0yqGCcHKybBwPiSmvtPcbxZQPvjNHETNgpxvUatHdYEvOyGKE90y+DczkGY5WAlvq66oZVQ90gxCuXLG6pahlsQAYtS+uWD62CF1tbe7J72XK0PLVyVe3JMgOQh0VDLSsHgcHQ8pUnUQ4Wge\/F9dXLa7vx+kuXDEHOUt9dGa46Fz3RaBd9HT2VWWlQZ9aXV2\/HeX0uPpCdyE0h6nZYRIcRtOf5MBiTg1OQd9cNgjDXLll1qnrJ8iXwxuq7l0IaWNKweHnLUHX1UMvyJd111UPLhwZXLRnqrq8\/1bB4aElLy2Dt4lUtVaeqYAdVzOXdJ5ef6j45VNu9akkLXGNwOWSNg8vr55cWJDHCUpX6EGkL8tGHBKrKlNoK2E3PUsMS0aJ9Ubttiumsc2NQy8tuqCNW1S6thXphLTxwHRQD4FIFZ\/j0y5ZhaVe9rLoBzkH7q61qAElYCiGWLatGj0tra6uX1YHvBkj+Dct4qDrYVg+VFIQ5M2Ag4uMYuN1uvgZ\/e9YoSqmgRGRBbcVBG2JTOJmOzR7BVGXjZccVXsbUtgxN0q6nuk7dYMv8GYyTA8HqdPLV9DXR1S4WOpi7q5jCbnXaE1VE31z6ImdiUHXJ4bSmemjC2TQMGroH6+bHgGTD4+SgYmg8WrA3qWowoPBeWGrJMG9sLu1pV1AOxuaxXPY6J0vH86gvCFMxwHGIktaYjbrikl44SPi\/XgthME30ZsNgNpjqVo3TledcX4Cyb2rlhyhSPjHfvvgrmBYmxbZqmrSwIF2ZTZ\/dz7\/PZRyDSwYXX32z9ANWX1h8LcwHjME1M9cawXUG1xnoDP7PjdfaXGsEgvB\/\/upam2tN4DqD6wxKDD5yrc21JnCdwXUG1xlcZ3CdwQeLwf8H+zv5GOusXgkAAAAASUVORK5CYII=\" alt=\"Segundo principio de la termodin\u00e1mica (Presentaci\u00f3n PowerPoint)\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">&#8220;El\u00a0<strong>segundo principio de la termodin\u00e1mica<\/strong>\u00a0establece que, si bien todo el trabajo mec\u00e1nico puede transformarse en calor, no todo el calor puede transformarse en trabajo mec\u00e1nico.&#8221;<\/p>\n<\/blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">El segundo principio de la termodin\u00e1mica se refiere a la inevitable realidad de que a lo largo de la cadena de transformaci\u00f3n de la energ\u00eda se va perdiendo la capacidad de realizar un trabajo \u00fatil. Hay una magnitud asociada con esta p\u00e9rdida de utilidad de la energ\u00eda que se llama <em style=\"mso-bidi-font-style: normal;\"><a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a><\/em>; en cada transformaci\u00f3n la energ\u00eda se conserva, pero la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> del sistema en su conjunto s\u00f3lo puede aumentar. No hay nada que podamos hacer contra esta disminuci\u00f3n de utilidad. Un barril de petr\u00f3leo es un almac\u00e9n de energ\u00eda muy \u00fatil y de baja <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> que se puede transformar en calor, electricidad, movimiento y luz. Las mol\u00e9culas calientes de aire emitidas por el tubo de escape de un motor o la luz que rodea una bombilla representan un estado de alta <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> en el que se producen irrecuperables p\u00e9rdidas de utilidad.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00edmica 2\u00ba Medio: Composici\u00f3n qu\u00edmica del petr\u00f3leo\" \/><img decoding=\"async\" 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\" alt=\"Las Mol\u00e9culas De Gas De Escape Conjunto Aislado En Blanco Ilustraciones  Vectoriales, Clip Art Vectorizado Libre De Derechos. Image 63128246.\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0Composici\u00f3n qu\u00edmica del petr\u00f3leo y mol\u00b4\u00e7eculas de los gases del tubo de escape<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">En un sistema cerrado, este proceso unidireccional de disipaci\u00f3n entr\u00f3pica tiene la inevitable consecuencia de una p\u00e9rdida de la complejidad y un aumento de la homogeneidad. Esto se puede ver si usted compara la multitud de mol\u00e9culas org\u00e1nicas que componen el petr\u00f3leo con la monoton\u00eda de unos pocos tipos de mol\u00e9culas sencillas que forman los gases del tubo de escape.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Compuesto org\u00e1nico o mol\u00e9cula org\u00e1nica - ppt descargar\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcRQaotR-KPgIkMKJDWop5RFGCjqwegnxHLK_KJEkIALKSJIRPTT3O3i2wNaJreE6wqStwM&amp;usqp=CAU\" alt=\"MOL\u00c9CULAS BIOL\u00d3GICAS. - ppt descargar\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Por el contrario, todos los organismos vivos (desde las bacterias hasta las civilizaciones humanas) son sistemas abiertos, que est\u00e1n importando y exportando energ\u00eda constantemente; son capaces de mantenerse en estado de desequilibrio qu\u00edmico y termodin\u00e1mico, creciendo y evolucionando hasta una mayor heterogeneidad y complejidad. Desaf\u00edan temporalmente la tendencia entr\u00f3pica.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">No conviene utilizar unidades inadecuadas para medir esta gran variedad de procesos, porque casi siempre las cifras estar\u00edan seguidas o precedidas de muchos ceros. Tanto el julio como el vatio representan respectivamente cantidades muy peque\u00f1as de energ\u00eda y potencia. Aproximadamente 30 microgramos de carb\u00f3n o 2 segundos de metabolismo de un rat\u00f3n de campo equivalen a 1 julio. Un vatio es la potencia de una peque\u00f1a vela encendida o el vuelo r\u00e1pido de un colibr\u00ed.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<table style=\"margin: auto auto auto 5.4pt; border-collapse: collapse;\" border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"3\" width=\"569\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\"><strong style=\"mso-bidi-font-weight: normal;\">Prefijo de unidades cient\u00edficas<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\">Prefijo<\/strong><\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\"><strong style=\"mso-bidi-font-weight: normal;\">Abreviatura<\/strong><\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\"><strong style=\"mso-bidi-font-weight: normal;\">Notaci\u00f3n cient\u00edfica<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Deca-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">D<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>1<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Hecto-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">H<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>2<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Kilo-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">K<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>3<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Mega-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">M<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>6<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Giga-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">G<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>9<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Tera-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">T<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>12<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Peta-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">P<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>15<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Exa-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">E<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>18<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Deci-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">d<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-1<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Centi-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">c<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-2<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Mili-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">m<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-3<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Micro-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">\u03bc<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-6<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Nano-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">n<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-9<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Pico-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">p<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-12<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Femto-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">f<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-15<\/sup><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"185\">\n<p style=\"margin: 0cm 0cm 0pt;\">Atto-<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: center;\">a<\/p>\n<\/td>\n<td width=\"192\">\n<p style=\"margin: 0cm 0cm 0pt; text-align: right;\">10<sup>-18<\/sup><\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Como los m\u00faltiplos son inevitables, se introduce una serie de prefijos para abreviar los m\u00faltiplos m\u00e1s \u00fatiles: un kilogramo de buen carb\u00f3n equivale a cerca de 30 millones de julios, 30 mega-julios (MJ) de energ\u00eda, y el consumo actual de combustibles f\u00f3siles en el mundo es aproximadamente diez billones de vatios, 10 teravatios (TW). Los mismos prefijos se a\u00f1aden a las unidades de energ\u00eda el\u00e9ctrica: el voltio (v) es una medida de la diferencial de potencial entre dos puntos de un conductor, y el amperio (A), que mide la intensidad de la potencia el\u00e9ctrica. La potencia de un sistema el\u00e9ctrico es el producto de la diferencia de potencial y la intensidad de la corriente, lo que significa que un vatio es igual a un voltio por un amperio.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">En la anterior tabla se relaciona una lista completa de los m\u00faltiplos y subm\u00faltiplos, algunos de los cuales se usan con mucha menos frecuencia cuando se trata de flujos de energ\u00edas cotidianos.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\">Relaci\u00f3n energ\u00e9tica del Sol y la Tierra<\/strong><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"El sol como fuente de vida | Perfil\" \/><img decoding=\"async\" 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\" alt=\"Cuando la energ\u00eda llega a la Tierra:\" \/><\/p>\n<blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">De hecho, sin la energ\u00eda que recibimos del Sol, no habr\u00eda fotos\u00edntesis ni muchos de los procesos que se producen en la Naturaleza del planeta, y, sin su luz y su calor&#8230; \u00a1La vida estar\u00eda ausente!<\/p>\n<\/blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\"><strong style=\"mso-bidi-font-weight: normal;\"><\/strong>Mientras en el n\u00facleo del Sol quede suficiente hidr\u00f3geno para mantener las reacciones termonucleares, la estrella que nos alumbra inundar\u00e1 la Tierra con radiaci\u00f3n solar, que suministra la energ\u00eda necesaria para mantener la mayor\u00eda de los procesos f\u00edsicos y qu\u00edmicos que se producen en nuestro planeta.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Esta radiaci\u00f3n calienta la atm\u00f3sfera y el oc\u00e9ano, genera vientos y lluvias y sostiene el inexorable proceso de la denudaci\u00f3n. De todas las conversiones generadas de las energ\u00edas globales que se producen en la Tierra, las geotect\u00f3nicas (la lenta modificaci\u00f3n del fondo oce\u00e1nico y de los continentes, acompa\u00f1ada de terremotos y las espectaculares liberaciones energ\u00e9ticas de los volcanes), son las \u00fanicas que no proceden de la radiaci\u00f3n solar, sino de la gravedad y de la liberaci\u00f3n gradual del calor terrestre.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" 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\" alt=\"Fotos\u00edntesis: qu\u00e9 es, fases e importancia - Resumen con esquemas\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">La luz solar tambi\u00e9n suministra la energ\u00eda necesaria para la fotos\u00edntesis, la m\u00e1s importante transformaci\u00f3n bioqu\u00edmica, creando nueva biomasa en bacterias, fitoplancton, plantas superiores y, sobre todo, en bosques y praderas. Esta s\u00edntesis es el fundamento de la cadena alimenticia necesaria para el metabolismo heter\u00f3trofo de animales y personas, a los cuales la nutrici\u00f3n les permite desarrollar actividades que van desde una simple carrera a trabajos m\u00e1s elaborados, como la ocupaci\u00f3n laboral y el ocio.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/i.ytimg.com\/vi\/m0_jMoPQhrg\/hqdefault.jpg\" alt=\"IMPORTANCIA DEL SOL: Para La Vida, Para Las Plantas Y Para La Tierra\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">As\u00ed de importante es la luz. Las sociedades humanas, desde los peque\u00f1os grupos de cazadores o pastores hasta las sociedades m\u00e1s complejas que dependen de los enormes flujos de combustibles f\u00f3siles y electricidad, han estado ineludiblemente ligadas al continuo flujo de energ\u00eda solar y a los almacenamientos energ\u00e9ticos procedentes de la misma.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"\u25b7 \u00bfC\u00f3mo se forma el carb\u00f3n? \u00bfDe d\u00f3nde proveine?\" \/><img decoding=\"async\" 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\" alt=\"Formacion del carb\u00f3n\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">El proceso de formaci\u00f3n de carb\u00f3n a partir de restos vegetales acumulados en zonas acu\u00e1ticas y sumergidos, de tal manera que estaban aislados de la atm\u00f3sfera, sufrieron una transformaci\u00f3n por efecto de las bacterias anaer\u00f3bicas, que aumentan la concentraci\u00f3n de carbono de los az\u00facares y desprenden gases, como metano y anh\u00eddrido carb\u00f3nico. As\u00ed se forma una masa gelatinosa de turba. Posteriormente, \u00e9sta se hunde y sobre ella se van depositando nuevas capas. Las m\u00e1s inferiores pueden sufrir transformaciones metam\u00f3rficas debido a la elevada presi\u00f3n y temperatura que soportan, convirti\u00e9ndose en grafito. Las condiciones biol\u00f3gicas, clim\u00e1ticas y estructurales m\u00e1s favorables para que tenga lugar esta serie de transformaciones se dieron durante el periodo carbon\u00edfero, que en Eurasia y Norteam\u00e9rica se encontraban situadas en posici\u00f3n tropical y cubiertas de grandes bosques pr\u00f3ximos al mar, que se inundaron debido a los movimientos verticales causados por la orogenia herc\u00ednica. Los yacimientos de carb\u00f3n de mayor antig\u00fcedad proceden del dev\u00f3nico y los m\u00e1s modernos del cuaternario inferior.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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\" alt=\"Formaci\u00f3n del petr\u00f3leo\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcT9g7kLZZHzcQqE9B7_WjqV-kMx6UKyvneXQuypmkQHNPeJKDGKQ787got2S8LPLbjoPCA&amp;usqp=CAU\" alt=\"Formaci\u00f3n del Petr\u00f3leo \u2013 Perfoblogger\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">El proceso de formaci\u00f3n del petr\u00f3leo se origina a partir de acumulaciones de plancton marino que sufre transformaciones, semejantes a la carbonizaci\u00f3n, por bacterias anaer\u00f3bicas, y que dan lugar a una materia denominada <em style=\"mso-bidi-font-style: normal;\">sapropel<\/em> y posteriormente a la mezcla de hidrocarburos t\u00edpica del petr\u00f3leo. Esta transformaci\u00f3n de hidrocarburos suele tener lugar al mismo tiempo que el proceso de sedimentaci\u00f3n de arenas y arcillas que se transformar\u00e1n en areniscas y margas, y quedar\u00e1n impregnadas por el petr\u00f3leo, dando lugar a las rocas madre de \u00e9ste. Cuando \u00e9stas sufren presiones orog\u00e9nicas o simplemente quedan sometidas a una mayor presi\u00f3n al hundirse los sedimentos, el petr\u00f3leo migra hasta encontrarse con rocas impermeables que impiden su avance y se acumula en el subsuelo, generando los verdaderos yacimientos petrol\u00edferos.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" 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1Ntwq3JDGCIlc4PLXbUSWxt4lmz\/MfM0h4TboCEgiXIIOI1GQQAc4G+QAD7hU1LmbZ8L9pFT9pCoLLAWQs6R4fvPJGMkFApKjZsEaicDu5IBleE34nhWXGMkgrknSyuVI7wVgcjowBHQgGvj8ItizMYIizrpYmNcuuAME43GFUY+qPIV021ukahEVVUdFUBQMnJ2HmST9tNJ8SJyw3H3UY312kMTzOcJGpdj5Kq5P\/AGqmDtJcwoBOG5iMZWQqE5kTcPuJdAOOizQsuob6UUnrveWUHYjNfCgznAyOhxuKGrFCaiqasqk\/a4x88PyTyUmYMsnddoYLeQDfpn0gjG\/sjzr7L2sk5jIsK\/vGiXU4U5S9jtslRliDzNWQNhp66trDDw2FNWmNe+2sjGRq5ax5AOy91ANv9a38lcltIycZOBk46ZPjilUuZefD\/aViPtQ+oqyRgxuqN3yDJqv5LX1Qx1HL1YOd2C5HtVIdneNNc6wyqrKFbCtqGl9WO+Mqw7hwwO\/iF8ZcwrkHSMjJBwMgnrg+Ga+xxKudKgZOTgAZPmcdadPmS5wcaUdTG6nSNGkdgqIpZmPRVUZJPwAqnW\/aC5RDzlk15FwIygUmJ4ZGMS4He0OmnV1wy5673RlBGCMg+B8a+lASCQMjocdPtoasUJxjurKuO1JXmazARGjtrSTukpbxzAZPQnmH7Fz44GQ49KHcBVKo2W1Mc6TMseFwMdCTv5Y8cidj4fEpYiNe8wYjAxqC6QQOg2HhXRyl+aPuFFPmX4mGtolXHaeQqCEjJdVdVDgtGGlKFXViuWGOgIJKuAO7vP8ACrwTQRTDGJEV9s47yg7agD94B91bjboQwKLht2Gkd4+\/z+2toFCT4sic4NVGNCtUXtP\/ADf40rbWqL2n\/m\/xpVGa2ZtpSlAhULJ2agYFXMjKTIQhc4Qyli5XGCD32wd8Z2qapQ1ZUZuOzISXg9vGh1s3fHKLFuvOkRQAFAC5YIBgAfeTWUvZ2FsZaTutqj7wIhJ1Z0KwI3EjDvBtjjoBjl43wKSa4WUCJgDCQ7lg0HJuTK\/LABB1ggHdfZGcjGI\/g3ZB4+WJtDqroXBIcTcuGZdbLoUamaVSdWo93d2wKz6UdKemZz770\/reaj4FbPEFwzIwU4ZmywEHKGdXe3Q753zW4WqW8UshcsSupnlOrZUwAdI9kAdAPM7kk1BwdmbhY9HMjOLbAU6iPS+RyC5PzeWMdOrE4NcrdkpuW6aIGDa9Cs2BBrSLvpoiVdWqN9lVfa67nJryCoveehZOH8GWK0W01NhVwXUlSWzqZtyTu2Tg5yDg5Gc88HZaBNOkyABlYqHwHaO5a4QkAYGJJHOFwO9jGAMRlx2YlYybRd4yEuHcNc8y6SZBLlSBy1QoNXMG+NIXKGwcDtHht0icrqUEdwAADUSoGABspAyAoJGyqNg0r4Eyk4q1O7Z84VwiO3LlCxL6dTMckhAQuT\/EcE945Y+JOBUjSlWlRhKTk7ZlSlKQGNcPF+KRWyCSUnSzrGMDPedtK\/8AzXdVf7aW0EluonuFgRZo31vjBZH1BRkjc4\/8US0RWEk5pPYsFZVotrhJEWSNldGGVZSGDA+II61upmexwcF4rFdQieIkoSyjI0nKMVO3xBruqs9iRbQxGyhu453iZ2bSy5GuZmOVBPQtpz5+VWXUM4zv5UovTU0xYqM2ltw8j7Wu5mCI0jdEUsfgoyf+1bK5OK6ORKHcRoY2DOxACAoQSScDbOabJirZ94ZfJcQxzx50SKHXIwdLDIyPCuqoTseYBZRQwXCTrCoiMiEbsijqATpPQ499TlJbDmqk0cHGOKRW0XOlJCalXYZOXcKu3xIruqu9uI7d7XlT3KW6tIjB3xuY3D4AJGdl+zrU\/HIrAMpDKwyGByCDuCCOooT1G4rIn5\/ajOlK4OJ8YtrbTz544tWy63C6sdcZ8sjJp2Qk3ojvpUZf9obOBgk11DGxAYK8qKSp6EAnpsd6zg43avC1wlxE0SbNIJFKoQAd2BwOo+8UrRWSXIkKVy8P4hFOnMhkWRMkakYMMjqNuh91dVMlprRitUXtP\/N\/jSttaovaf+b\/ABpQC2ZtpSlAhSlKAFKUoAUri4rxaC1jMs8qxoPFjjJ8gOrH3DJqsf7ScRuvWWNkohXfXdExG5A8IkG65G4dtt+lJySNI4UpK+HPZF0pVd4F2tguJPR3Vre5X2raYaW+KHpINjgr4b4qxU072JlBxdMUpSgkypSlIogeO9m1unV2uLqPSunRDOYlbfOWA6nfGa5r\/gksfoj23rTaM\/cnlYGRZI2Unm4Y6lzsSOhIqy1Wv2jW80nDZUgV2kLR4EedRAuELYxv0BpSSqzXClJyUb02+x1pwcy20cU\/q2B1EWkkkChiW2BQhiO9vnqd8Cs+H9n44WZkkuCWUr6y5llABxuFkYgHbrUxXynlRn4kin8J7OTGBLK6htzBFAYNaM5km3XBBAUxAhMsMnJx5ZPfwPsTw+zl51vb6JACNXMlbYjB2diKw7K28q3F+ZFcK9zqjLZwycpRlc+Gc9KslSkmjTExJRbinp022FRXafhr3Fs0KFQ+pHUPnSximSQK2N8HRjO+M5welStKtq0ZRk4tNEALS4lguRPbW2qU92EMxDqEVRzpdILEkHouwwN6heEdl2jmjk+TbCPSwPMjmkLpg9VBjAJ+0VKfs7tpo+HRpOrrIGkyHzqANw5XOd+hFWWoStWbSxHhylFV8\/LmQHHLC49Jiu4EjkaOKSIxyOYxiUowYMFboY8EY3DVK8NhZIY0YRhlQAiJdKAgb6FPRc9BUL+0C3mkstMKuz82I4TJOkTqW6eGM5qy0+LJk3kXe3+nyqzx3hl16V6VbpDLqtjbskzlAmZNYYYVtQOcMu2Qq1ZqrvaW3la64e0auVSdjIVzhV5DAFseGcdaJbCwvi\/kje0HDbtpE5STkLEqnkTWsKahnOEmR2H34xisouCXT2XLYOJUuY51W4licSCJ430l4EAVTpI6Eg79KuVfG6UZCvHdJJEfwWOYB2mjhjd5C2mLJ7ukAa3IGttuuBtgeGakarP7OLaaPhcEdwrrKOZqWTOoZnkIznf2SPsqzU46ojFVTa5MVqi9p\/5v8aVtrVF7T\/zf40pkLZm2lKUCFKUoAVAduOKzW1k80OnmakRSw1AGSVUzjxwGNT9VL9pu9iB53EA\/\/QtTPZmuAk8SKe1n3hvZKCOUT3Lve3f0koDBP+XH7EQyMjO\/XBqzBXJySAPmjfPxY\/6AfGt5r5TUaJliSlqyL49wC2vE0Txhsbqw7rxnOco43X\/t55qv8EuLq1vIbGSf0mCeJ5IpJBiaIRgd12G0ntDfrVzc7H4VT7lf\/WLEfNs5T\/8AaMVMlrZrhSbi4vVU+0XGlKVZzmVKUpFGNKUpkilKUAKUpQApSlAClKUwFKUpAKUpQApSlAClKUAK1Re0\/wDN\/jSttaovaf8Am\/xpQNbM20pSgQpSlACq529sJprQCCPmOk0cvL1BS6xyBiATtnarHSk1aouE3CSkuBXuB9pre8JETNHOnt20ylHTz1Rnfx9pft8qm0n30sNLfeD8D4\/DY+6ovtB2YtrzDSKVlX2J4zy5Yj4aXG\/2HIqE5nG7b\/d1jhvA20d078kx\/wDPjHt\/9G5x51NtbmuWE\/hddH9nx+pbb+5jjjaSR1jQDd2IUL8SapvB70XvFY7qBJDbw2zxc9kKJJIZFPq9W7DAO+PCuu07FiVxPxGY3ko3WNhpgiO\/sQjZuuMtnOOlW1VAAAGANgBtgU6b3FmhBNLV8+C\/Pr\/BlSlKowMqUpSKMaUpTJFKVzXySGNhEwWTHdZl1AEHPeG2Qehxvg7UDSOmlVV+PyTsltGjxFmMUtwq81IZVXLxxtjDN7Q5jDSpG4J7tWhFwANzgYyTknHmfGkpXsXPDcKzGVKrVhxwLPLb63mHNZI35TACUKXaFpQNB0kYDf8ASd1yZXhcE41PPJqd8HQv7uEDoqZALdd3O7HwUYUClYSwnHfvvuyBttmbUlyboSzEsBIF0es5eW\/dtHoKaVH8WNtQOMRcXBCxetXBiAiEDY5YELFjL1zqLA7nxGnYtVwpU5Opp4\/Tvv16lLi4neLGdpFdUGiL0ZpA6eja2cnqGWTUunO+gLpy4NZycWvA6heY8YlYK3IIedAsODjRpGGeVceryF1A4U5uNKMnUPHV3lXfoRvElu+ZHyGhEeoc0SK+opnfQQcZ+I+2uz1n1PuNbqVVGObQ0+s+p9xp6z6n3GtN7xBIWjD5AkbQHx3Vc+yGP8Oo7AnYnbOSAT8UgWYW5mjEzDKxGRQ7DBOyZyeh+6ix5ZcvkbvWfU+409Z9T7jXHY8VE0rLEuqJMgzZwrSBsaYx\/HjfU3QEYGTq0yVCdhJOLpo0+s+p9xrKFSNRJGSc7eHdA\/0rZSmTYpSlAhSlKAFKUoAUpSgBSlKAFKUoAypSlIoxpSlMkVrnmVEZ3YKqgszMQAoAySSdgB51zcTWfQGgZdasG0N7MowQULYymc7MOhAyCMgw3G7eHiS+ipdx6I5FNzFGyuzqp\/dsVbMYLDc4z3cUmzSME93px6GzhnCXWTmw3ebWSRrgRqqtraXLMBNneMsxfGM5PtYrenCbkXXPN9IYtRPo3Lj04KkAava2O\/2VMooAAAwBsANsAdMVlSyobxW2\/wALu+pXbXg01vKzLdBLbmvcNGYxqy+WdTKzY0amLeyD4ZxU7bXCSIJI3V0YZVlYMGHmCNjW2qzwqzg4WJEe6jjt5ZS0MchWPklt3RWZsMM7gYGN+uaNh3nTvfy357cSzUqMsruaWVmCaIFyoLgh5myO8q\/wIMEAtu2cgAAFpOqTszlHLoxSlKCTTbXKSAsjBgGKnHgytpYHyIIrdVY7UvyGiZJPRxczrHPcDTlVWGQp7YKBmKqmsg7EDywS5u5LJPQp47h2kZPSZV0Ksau4L6VwJCNIUFe6x72MVOatDbwrSaenX89voTd9fwRskcrqGlYKiE7yNnwXqfj4VXoeE3CXMo9HgljluluOfIwJiVY0GNGM61KdwjbfO2MV1cA7JRW7+kyu1zdMO9cS7ke6Neka7nYeBxmrHRV7jc4w0jr3w79CJt+P2zXT2WvTPHj1bDTrUqGBjzs4+G4walqiuPdnre8QJPHkrujg6XiPXKON13A9224NQ9w91YWLB7gTvzkjimlXeOOWWOMGXBGsoWY5yM7ZxRbW4ZIzrK9dqf2f24dS2MwHUgZOB7zX2q\/wix1TPJPcJcyQvoQgBRb5jUkFBkCQ6jluukgDAyDYKadmc4qLpMUpSmQKUpQApSlAClKUAKUpQApSlAGVKUpFGNKUpkkdxO+RStvljLMCqqgywXozncBVXOSxx4AZJAMR2S4bcQiGOW3gQW9uIecra3lIK504A0odOog7liPLJsSWyK7SBFDvjUwAywUYXJ6nGTj41F9rOFPc2zJFIY5kxJC4YrplTdc+anoQc9em1S09zaEl8Pz7\/smqVH8Cu5ZbeOSaJoZSO\/G38LjY4xnIOMj3EVIZqrMpLK6Yqtce4dP6UtzFDHODbvbmORggUu6sG3BBU40sOuAMZqa4pcvFC8iRtK6qSsa9XbwHu36nwFRnZDhksFvm4cvcTMZZSSSFd99C5JwqjbA22JqXroaw91OXpXP58CQ4PMjQJoKYUcsiMFVRo+4yhTuukgjSdxiu6tMVsis7qoDSEFyBjWQukE+ZwAM+QHlW6qRnKrtCtczEKSq6iASFzjUcbDJ6Z862UoER\/D7SXSxuHDtJuUA9XGPBUBGWHmzbsd8AYUcHF+MtbXdpCUXkXBaLX0McoXMY8sNggDHhU\/UF2xtbeS1InkaJQ6MsibusqyApoGGJYnbABJzUtUtDXDkpT95b8l9F0\/0naVx8M4jFcR8yJ9S5KnYqVZThgysAVIPUEA121Rk04umfKguK8WQ3cPDuSJefG7y6iNMcKjGWUg69THTjapmeVUUuxCqoLMx2CqBkkn3AVXuASWk13NdR8\/nSRR\/vY3jAg30GIOo7rEEnrv5UnyNMOOjk1t9TvSya3MSW0USwZIeJVEenUR31xgHB6qeoOQcjDS1KU0iHKxSlKCRSlKAFKUoAUpSgBSlKAFKUoAypSlIoxpSlMkwlTKkZIyCMjGRkdRnIyPfmopRPAQ0t3G0I2YzRrG+fD1iFUPhtoHxqYqF4+scZS45Eck5dIY2kOAhkfGdWDp6n2Rk7Ck+ZpDV0QnZLi3NlTmXjtcuJTLaaVIhKSYwQFzDp2ALHv58a6pv2dcLeRpWtyWZi5POmGWLaicB8dTW+LtMofQ8QMhVSRA6yjrMHOttAIUQH374xkVql7ZosbkxNrUSdMaNaGfQrN7QLrbschSB4npmFlrU6WsZyuCavk\/PlXocnaDihS8kSW9e1VIo2gVFRvSHaRg+EKlpiCFXQvzs+INd0t1Ely0kwuZZEJEYWyumjhUjB0FEZWYgkGTJOCQMAkVsj7VwtIkRhm5hz3NKEockLk6sd4jAIz9bTWFt2ztZFhdBIUmzobC9FLDJXVqALIyg46r4UrXMTjOklF7dPxetN\/LYscbZAIzuM7gg7jxB3HwNZVW4u2MDYHLmBz3gVX1akQkO2G6H0iL2cnvbgYOLJWiaexzThKPxKhSlKZBqubhI0aR2CooLMxOAqgZJJqBvbea8jSVU5LRTrNAJc5kCqV9bGADGGDtgbsNiQD3RJcb4gYItaqGZnSNQW0DVLKsalmwcAFsnYmoodrAj8qSMNJgd2B1lBbXch8M2gd1bR2IOCDlcEjeJNbM3hFpZku\/I2S2Ynj9CvJAZZCZQIdcI0q+yo+xfTtnx3BIANcv8A\/PbHzuP7qb9VZf7VW7n1sLExSOdQVXERSaeGM5YghnEEmNIOM4JGd90fbO3LrHy5g5YKVKKeXqCFC2ljswlTBXOM97Tg4Xuvc1y46+FNeWxzz8AsrO3mi1TYukMGjmPM8hZGGI1YnfDE56ADJwATXZZJd2yNJcS89URFWOCDQQFPekILMztgglVPRNlJNcEXa22eVZhbSauU\/rGESsicuCZVGWx3xcReI3wD026ZO21sqh2WVUKayxRcKeVLJpIDE6tMEnQEd3ruKLiDhivdN89v46Fhtp0kRZEYMjAMrKchgRkEEda21x8MvVmQsqshVijIwUFGU4IOklfuJFdlaI5ZKnQpSlBIpSlAClKUAKUpQApSlAClKUAZUpSkUY0pSmSK039skkTI6K6sN1ZQwPxB2NKUnsaYXxrzOduCWpjRTbQlV5eFMSELpJ04GNsamx5aj518k4TbltRgiJ0OuTGudLM2oZx0Opsjx1HzpSszpf5MrjhVuzozQRE9\/cxqT3o8Hcjx8ax+R7bWG9HiyC2DykyPZ6HG1KUMa2QfhVuSjGCIlXVgTGuVblAZBxscIgz9UeQrvpSrjxOfG4ClKVRiabyBJInR1V1ZSCrAMCMeIOxrlm4HaFEQ20JUaF08pMBVkOkYxjA1vgeGo+ZpSoludWBt6\/g5eLcNg9Hkl5MetY5sPoXUurUWw2MjOps+eo+dZcK4PbCK3xbwjSuoYiQaWZBqI22J8T40pUcTT\/wu+Z0S8HtigBt4T8YkP\/BCeXzVVfgoHhW6DhNvhV5EWPLlrj2XXpj5ruPg5HiaUqhLgOG2yRwokaKigHCqoUDvk7AbV1UpWi2OXE+NilKUEClKUAKUpQApSlAClKUAKUpQBlSlKRR\/\/9k=\" alt=\"Qu\u00e9 son los hidrocarburos? Tipos y ejemplos - Toda Materia\" \/><img decoding=\"async\" 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\" alt=\"Hidrocarburo - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Los hidrocarburos gaseosos est\u00e1n acumulados en la parte superior de estos yacimientos de petr\u00f3leo (aceites de roca: del lat\u00edn <em style=\"mso-bidi-font-style: normal;\">petram<\/em>, &#8220;piedra&#8221; y <em style=\"mso-bidi-font-style: normal;\">oleum<\/em>, &#8220;aceite&#8221;), que es un aceite mineral hidrocarbonato, oleaginoso, inflamable, de olor acre, densidad inferior a la del agua y cuyo color var\u00eda desde el negro al incoloro. Consta principalmente de hidrocarburos l\u00edquidos, en los que se encuentran disueltos hidrocarburos s\u00f3lidos (asfaltos y betunes) y gaseosos (metano, butano y acetileno); tambi\u00e9n contiene peque\u00f1as porciones de nitr\u00f3geno, azufre, ox\u00edgeno, colesterina, porfirinas, vanadio, n\u00edquel, cobalto y molibdeno. De todo esto, mediante procesos industriales de refinado, se obtienen los productos de todos conocidos como la gasolina, nafta, queroseno, gas\u00f3leo, etc.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Su combusti\u00f3n es una de las fuentes m\u00e1s importantes de contaminaci\u00f3n por los elevados porcentajes de azufre y otras materias que contiene. Sin embargo, por obtener esta fuente de contaminaci\u00f3n y &#8220;riqueza&#8221; se crean conflictos que desembocan en las guerras que azotan nuestro mundo.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Ahora, despu\u00e9s de esta breve explicaci\u00f3n, sabemos un poco m\u00e1s sobre esta materia prima que ha servido, y continuar\u00e1 a\u00fan alg\u00fan tiempo sirviendo de base a muchas generaciones pasadas y alguna menos futura: civilizaciones del combustible s\u00f3lido, con su profesi\u00f3n de servicios energ\u00e9ticos, transporte generalizado y exceso de informaci\u00f3n (no siempre deseable, ya que si elimin\u00e1ramos el 80% de las programaciones televisivas, el mundo ser\u00eda algo m\u00e1s culto y estar\u00eda menos embrutecido).<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/static2.abc.es\/media\/ciencia\/2018\/05\/22\/ALIENS-93745-k4dH--620x349@abc.jpg\" alt=\"Diez \u00faltimas teor\u00edas cient\u00edficas sobre extraterrestres\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Un observador extraterrestre no podr\u00eda encontrar nada extraordinario que le permitiera distinguir el Sol entre las millones de estrellas similares que existen en la nuestra y otras galaxias, y que a su vez representan una fracci\u00f3n de cientos de miles de millones de cuerpos radiantes que las forman. Como se ha dicho otras veces, nuestro Sol pertenece a una clase com\u00fan de estrella localizada aproximadamente en el centro de la secuencia principal<a name=\"r_pie\" href=\"#pie\"><\/a>* del esquema de clasificaci\u00f3n conocido como de Herzsprung-Russell, denominada <em style=\"mso-bidi-font-style: normal;\">enana G2<\/em>, que posee un caracter\u00edstico color amarillo y una magnitud estelar poco importante (+4&#8217;83). As\u00ed que, despu\u00e9s de 4.500 millones de a\u00f1os, el Sol est\u00e1 a la mitad de su vida y va camino de transformarse de enana en gigante roja.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Planetas que sobreviven a la fase de gigante roja - Eureka\" \/><img decoding=\"async\" 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\" alt=\"Im\u00e1genes de Astronom\u00eda: una estrella gigante roja devora un planeta\" \/><\/p>\n<blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">Mercurio y Venus ser\u00e1n engullidos por la gigante roja, y, la Tierra sufrir\u00e1 la evaporaci\u00f3n de los oc\u00e9anos, y, la vida, tal como la conocemos&#8230; \u00a1Desaparecer\u00e1!<\/p>\n<\/blockquote>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">Cuando esto ocurra, su luminosidad ser\u00e1 mil veces mayor que la actual, y su di\u00e1metro, enormemente expandido, alcanzar\u00e1 (probablemente) la Tierra. Durante alg\u00fan tiempo el planeta girar\u00e1 dentro de una \u00f3rbita en el interior de la ligera cubierta de la estrella, pero final e inevitablemente caer\u00e1 describiendo una espiral hasta ser engullida por el n\u00facleo de la gigante roja.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Mucho antes de que el Sol se transforme en una gigante roja la vida en la Tierra desaparecer\u00e1. Seg\u00fan se contraiga el n\u00facleo solar, las reacciones termonucleares calentar\u00e1n su capa externa; el di\u00e1metro de la estrella se expandir\u00e1 unas diez mil veces y la radiaci\u00f3n de la sub-gigante roja evaporar\u00e1 los oc\u00e9anos y mares de la Tierra generando fort\u00edsimos vientos calientes en la convulsa atm\u00f3sfera del planeta.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Sin embargo, mientras haya hidr\u00f3geno en el n\u00facleo de la estrella, los inexorables cambios de su luminosidad ser\u00e1n graduales y el Sol continuar\u00e1 suministrando la energ\u00eda necesaria, tanto para la vida en la Tierra como para la mayor\u00eda de las transformaciones f\u00edsicas que ocurren en ella.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">Las primeras explicaciones cient\u00edficas de la radiaci\u00f3n solar, c\u00e1lculo basado en la gravitaci\u00f3n de Hermann Helmholtz, conducen a una estimaci\u00f3n de la vida de la estrella de unos treinta millones de a\u00f1os. La famosa ecuaci\u00f3n de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> relacionando la materia y la energ\u00eda abri\u00f3 el camino hacia un modelo m\u00e1s preciso que, por s\u00ed s\u00f3lo, tampoco nos ofrece una soluci\u00f3n completamente satisfactoria. Por otra parte, no parece probable que la transformaci\u00f3n total de materia solar, convirtiendo los n\u00facleos at\u00f3micos y los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en radiaci\u00f3n (seg\u00fan teorizaba Sir Arthur Eddington), pueda producirse ni siquiera a temperaturas superiores a los diez mil millones de grados Kelvin (K). La idea hoy aceptada de que la producci\u00f3n de la energ\u00eda en el n\u00facleo del Sol obedece a reacciones nucleares fue propuesta a finales de los a\u00f1os treinta por Hans Bethe, Charles Critchfield y Carl Friedrich von Weizs\u00e4cker.<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Jueves 28 de Abril 2011. - ppt descargar\" \/><img decoding=\"async\" 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\" alt=\"Jueves 28 de Abril ppt descargar\" \/><\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0El primero transforma el Hidr\u00f3geno en Helio y, el segundo, el Helio en Carbono<\/p>\n<p style=\"text-indent: 24pt; text-align: justify;\">\n<p style=\"text-indent: 24pt; text-align: justify;\">La fusi\u00f3n de hidr\u00f3geno en helio, en el ciclo <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>-<a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>, se inicia cuando la temperatura alcanza los trece millones de grados Kelvin. Justo por encima de los 16 millones Kelvin empieza a dominar el ciclo carbono-nitr\u00f3geno que genera C<sup>12<\/sup>. No podemos estar seguros, pero de acuerdo con los mejores modelos, el ciclo C-N genera solamente un 1&#8217;5% de la energ\u00eda total del Sol.<\/p>\n<p style=\"text-indent: 24pt; text-align: right;\"><em>emilio silvera<\/em><\/p>\n<hr size=\"1\" \/>\n<p style=\"text-align: justify;\"><a name=\"pie\"><\/a>*Que est\u00e1 a la mitad de su vida, 4.500 millones de a\u00f1os.<\/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%2F03%2F23%2Fevolucion-por-la-energia-ii%2F&amp;title=Evoluci%C3%B3n+por+la+energ%C3%ADa+II' 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 href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F03%2F23%2Fevolucion-por-la-energia-ii%2F&amp;title=Evoluci%C3%B3n+por+la+energ%C3%ADa+II' title='Digg' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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Richter 30 s 1&#8217;6 PW Gran erupci\u00f3n volc\u00e1nica 10 h 100 TW Energ\u00eda cin\u00e9tica de una tormenta 20 min 100 GW Gran bombardeo de la 2\u00aa Guerra Mundial 1 h 20 GW Tornado medio en EE.UU. 3 [&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\/2106"}],"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=2106"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2106\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2106"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2106"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2106"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}