{"id":2989,"date":"2024-05-19T06:00:45","date_gmt":"2024-05-19T05:00:45","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2989"},"modified":"2024-05-18T23:52:38","modified_gmt":"2024-05-18T22:52:38","slug":"evolucion-por-la-energia-2","status":"publish","type":"post","link":"https:\/\/www.emiliosilveravazquez.com\/blog\/2024\/05\/19\/evolucion-por-la-energia-2\/","title":{"rendered":"Evoluci\u00f3n por la Energ\u00eda"},"content":{"rendered":"<p>El universo entero es energ\u00eda. En sus formas diferentes la energ\u00eda cambia continuamente y lo mismo hace que brillen las estrellas del cielo, que los planetas giren, que los estables \u00e1tomos formen mol\u00e9culas y materia, que las plantas crezcan o que las civilizaciones evolucionen.<\/p>\n<p style=\"text-align: justify;\">La ciencia del siglo XIX reconoci\u00f3 la universalidad de la energ\u00eda y supo ver que la Humanidad sin energ\u00eda que hiciera el trabajo m\u00e1s duro, no evolucionar\u00edan en el bienestar social y el saber.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Qu\u00e9 ser\u00e1la energ\u00eda\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Qu\u00e9 ser\u00e1la energ\u00eda\" \/><\/p>\n<p style=\"text-align: justify;\">Sabemos como obtenerla pero&#8230;<\/p>\n<p style=\"text-align: justify;\">De todas maneras, a\u00fan hoy d\u00eda, a comienzos del siglo XXI, no tenemos un conocimiento unificado de todos los \u00e1mbitos y disciplinas, que relacionados de una u otra manera con la energ\u00eda, nos presente una visi\u00f3n global y completa de este problema. Los estudios energ\u00e9ticos modernos se presentan fragmentados, divididos en disciplinas, y los cient\u00edficos que trabajan en cada una de ellas est\u00e1n muy ocupados para leer el resultado obtenido en los otros estudios.<\/p>\n<p style=\"text-align: justify;\">Los ge\u00f3logos, por ejemplo, al tratar de entender las grandes fuerzas que transforman la superficie del planeta por el movimiento de las placas tect\u00f3nicas, rara vez est\u00e1n al d\u00eda de los descubrimientos en las otras ramas de la energ\u00e9tica moderna, donde se estudia desde el esfuerzo de un corredor de \u00e9lite hasta el vuelo de un colibr\u00ed.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Resultado de imagen de Plantas generadoras de electricidad\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Plantas generadoras de electricidad\" \/><\/p>\n<p style=\"text-align: justify;\">Los ingenieros se preocupan por las plantas generadoras de electricidad y piensan poco en las constantes fundamentales de la energ\u00eda o en los cambios que determinaron la evoluci\u00f3n de las sociedades antes de la llegada de la civilizaci\u00f3n de los combustibles f\u00f3siles.<\/p>\n<p style=\"text-align: justify;\">Energ\u00eda es todo, desde el Sol hasta un embarazo; desde el pan que comemos hasta un microchip. Sin embargo, es dif\u00edcil que un t\u00e9cnico pueda pensar en ello cuando est\u00e1 centrado en resolver el problema del momento.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcR0yCJMT_UP_k5LEl6EB3jvYcmkHfFJUoKy6cWJltQ8I1WPj23y\" alt=\"Resultado de imagen de El Sol suministra la energ\u00eda y la vida en la Tierra\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSNI5oDRFhooEeyGa6D3GHxJxEcs0FgAAQyaHYbm3DZZSo6Yy66\" alt=\"Resultado de imagen de El Sol suministra la energ\u00eda y la vida en la Tierra\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de fotosintesis\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de La cadena tr\u00f3fica\" \/><\/p>\n<p style=\"text-align: justify;\">La progresi\u00f3n l\u00f3gica se realiza siguiendo una secuencia progresiva desde los flujos de energ\u00eda planetarios a la vida de las plantas y los animales, siguiendo con la energ\u00eda humana, la energ\u00eda en el desarrollo de las sociedades preindustriales y modernas, y concluyendo con el transporte y los flujos de informaci\u00f3n, que son las dos caracter\u00edsticas m\u00e1s importantes de la civilizaci\u00f3n de los combustibles f\u00f3siles.<\/p>\n<p style=\"text-align: justify;\">Los que han le\u00eddo algunos de mis trabajos saben que aqu\u00ed podr\u00e1n encontrarse con datos y materias diversas, y aunque el tema central, como he rese\u00f1ado por t\u00edtulo, es la evoluci\u00f3n por la energ\u00eda, tambi\u00e9n podr\u00e1n leer sobre la <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>, las fuerzas de la naturaleza, el \u00e1tomo, o incluso, del Sol, los vientos, radiaci\u00f3n solar o cualquier dato que, en realidad, pueda estar conectado con el concepto de energ\u00eda.<\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\"><strong>Operamos con unidades<\/strong><\/p>\n<p style=\"text-align: justify;\">El conocimiento, las peculiaridades y las complejidades de las diferentes formas de energ\u00edas, as\u00ed como su almacenamiento y transformaci\u00f3n, requiere que cuantifiquemos esas cualidades y procesos. Para ello debemos introducir cierto n\u00famero de conceptos cient\u00edficos y medidas, as\u00ed como sus unidades correspondientes.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.ecured.cu\/images\/1\/1a\/Magnitudes-derivadas1.jpg\" alt=\"Resultado de imagen de Imidades cient\u00edficas que espresan la energ\u00eda&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">Al hablar sobre energ\u00eda nos encontramos con el problema de que el uso en el habla com\u00fan de muchos t\u00e9rminos cient\u00edficos est\u00e1 equivocado. Como dice Henk Tennekes, \u201c<em>hemos creado una terrible confusi\u00f3n con los conceptos f\u00edsicos simples en la vida ordinaria<\/em>\u201d. Pocos de esos malentendidos son tan generales y molestos como los relacionados con los t\u00e9rminos <em>energ\u00eda<\/em>, <em>potencia<\/em> y <em>fuerza<\/em>.<\/p>\n<p style=\"text-align: justify;\">Definimos fuerza como la intensidad con la que intentamos desplazar \u2013 empujar, tirar, levantar, golpear\u2026 \u2013 un objeto. Podemos ejercer una fuerza enorme sobre la roca que sobresale en una monta\u00f1a incluso si \u00e9sta permanece inm\u00f3vil. Sin embargo, s\u00f3lo realizamos <em>trabajo<\/em> cuando el objeto que empujamos se mueve en la direcci\u00f3n de la fuerza aplicada. De hecho, se define el trabajo realizado como el producto de la fuerza aplicada por la distancia recorrida. La energ\u00eda, como se define en los libros de texto, es \u201cla capacidad de hacer trabajo\u201d, y as\u00ed, \u00e9sta se medir\u00e1 con las mismas unidades que el trabajo.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/unidad08laenergaysustransformaciones-170419193706\/95\/unidad-08-la-energa-y-sus-transformaciones-8-638.jpg?cb=1492630675\" alt=\"Resultado de imagen de El nwton unidad de energ\u00eda&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">Si medimos la fuerza en unidades denominadas <em>newton<\/em> (N), llamada as\u00ed en honor de Isaac <a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a>, y la distancia en metros (m), el trabajo se mide en la malsonante unidad de newton-metro. Para simplificar, los cient\u00edficos llaman al newton-metro <em>julio<\/em> (J), en honor de James Prescot Joule (1818 \u2013 1889), quien public\u00f3 el primer c\u00e1lculo preciso de la equivalencia entre trabajo y energ\u00eda. El julio es la unidad est\u00e1ndar de trabajo y energ\u00eda.<\/p>\n<p style=\"text-align: justify;\">La potencia es simplemente la tasa de trabajo, es decir, un flujo de energ\u00eda por unidad de tiempo. A un julio por segundo lo llamamos <em>vatio<\/em> (W) en honor de James Watt (1736 \u2013 1819), inventor de la m\u00e1quina de vapor mejorada y el hombre que estableci\u00f3 la primera unidad de potencia, que no fue el vatio sino el <em>caballo de vapor<\/em> (CV), una unidad aproximadamente igual a 750 W.<\/p>\n<p style=\"text-align: justify;\">Seguimos con algunas tablas para documentarnos:<\/p>\n<table style=\"text-align: justify; margin: auto auto;\" border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"2\" valign=\"top\" width=\"569\">\n<p align=\"center\"><strong>Almacenamiento de energ\u00eda<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"408\"><strong>Energ\u00eda de<\/strong><\/td>\n<td width=\"161\"><strong>Magnitud<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Reservas mundiales de carb\u00f3n<\/td>\n<td width=\"161\">200.000 EJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Reservas mundiales de masa vegetal<\/td>\n<td width=\"161\">10.000 EJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Calor latente de un tormenta<\/td>\n<td width=\"161\">5 PJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Carga de carb\u00f3n de un cami\u00f3n de 100 t<\/td>\n<td width=\"161\">2 TJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Barril de petr\u00f3leo crudo<\/td>\n<td width=\"161\">6 GJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Botella de vino de mesa blanco<\/td>\n<td width=\"161\">3 MJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Garbanzo peque\u00f1o<\/td>\n<td width=\"161\">5 KJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Mosca en la mesa de la cocina<\/td>\n<td width=\"161\">9 mJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Gota de agua de 2 mm en una hoja de \u00e1rbol<\/td>\n<td width=\"161\">4 \u03bcJ<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<table style=\"text-align: justify; margin: auto auto;\" border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"2\" valign=\"top\" width=\"569\">\n<p align=\"center\"><strong>Flujos de energ\u00eda<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"408\"><strong>Energ\u00eda de<\/strong><\/td>\n<td width=\"161\"><strong>Magnitud<\/strong><\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Radiaci\u00f3n solar<\/td>\n<td width=\"161\">5.500.000 EJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Fotos\u00edntesis mundial neta<\/td>\n<td width=\"161\">2.000 EJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Producci\u00f3n mundial de combustibles f\u00f3siles<\/td>\n<td width=\"161\">300 EJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Hurac\u00e1n t\u00edpico en el Caribe<\/td>\n<td width=\"161\">38 EJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">La mayor explosi\u00f3n de bomba H en 1961<\/td>\n<td width=\"161\">240 PJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Calor latente de un tormenta<\/td>\n<td width=\"161\">5 PJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Bomba de Hiroshima en 1945<\/td>\n<td width=\"161\">84 TJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Metabolismo basal de un caballo grande<\/td>\n<td width=\"161\">100 MJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Ingesta diaria de un adulto<\/td>\n<td width=\"161\">10 MJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Pulsaci\u00f3n de una tecla del ordenador<\/td>\n<td width=\"161\">20 mJ<\/td>\n<\/tr>\n<tr>\n<td width=\"408\">Salto de una pulga<\/td>\n<td width=\"161\">100 nJ<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">Para avanzar un poco m\u00e1s tenemos que pasar de empujar y tirar (lo que llamamos energ\u00eda mec\u00e1nica o energ\u00eda cin\u00e9tica) a calentar (energ\u00eda t\u00e9rmica). Definimos una unidad llamada <em>calor\u00eda<\/em> como la cantidad de calor necesario para elevar la temperatura de un gramo de agua desde 14\u20195 a 15\u20195 \u00baC. Usando esta unidad podemos comparar energ\u00edas t\u00e9rmicas, pero una vez m\u00e1s, esta unidad no nos permite comparar todas las clases diferentes de energ\u00edas.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de energ\u00eda mec\u00e1nica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de energ\u00eda cin\u00e9tica\" \/><img decoding=\"async\" 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\" alt=\"Resultado de imagen de energ\u00eda t\u00e9rmica\" \/><\/p>\n<p style=\"text-align: justify;\">Si nos preguntamos \u00bfqu\u00e9 es la energ\u00eda?, esta pregunta no es f\u00e1cil de contestar. Incluso uno de los m\u00e1s grandes f\u00edsicos modernos resulta de poca ayuda: \u201ces importante darse cuenta de que en f\u00edsica, en realidad, no se sabe muy bien qu\u00e9 es la energ\u00eda. No tenemos una idea de por qu\u00e9 la energ\u00eda est\u00e1 formada por peque\u00f1os pulsos de una cantidad definida\u201d, dec\u00eda Richard Feynman en su libro <em>Lectures on Physics<\/em>.<\/p>\n<p style=\"text-align: justify;\">David Rose, para definir la energ\u00eda, dec\u00eda: \u201ces un concepto abstracto inventado por los f\u00edsicos en el siglo XIX para describir cuantitativamente una amplia variedad de fen\u00f3menos naturales\u201d.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Resultado de imagen de Masa y energ\u00eda son equivalentes\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Resultado de imagen de Masa y energ\u00eda son equivalentes\" \/><\/p>\n<p style=\"text-align: justify;\">El conocimiento moderno de la energ\u00eda incluye un n\u00famero de descubrimientos fundamentales: la masa y la energ\u00eda son equivalente; los diferentes tipos de energ\u00eda est\u00e1n relacionados por muchas transformaciones; durante esas transformaciones, la energ\u00eda no se destruye (primer principio de la termodin\u00e1mica) y esta conservaci\u00f3n de la energ\u00eda est\u00e1 inexorablemente acompa\u00f1ada por una p\u00e9rdida de utilidad (segundo principio de la termodin\u00e1mica).<\/p>\n<p style=\"text-align: justify;\">El primer descubrimiento, descrito en una carta de <a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a> a un amigo suyo como una \u201cidea atrevida, divertida y atractiva\u201d, se resume en su ecuaci\u00f3n <em>m = E\/c<sup>2<\/sup><\/em>, que en su versi\u00f3n m\u00e1s famosa se escribe como <em>E = mc<sup>2<\/sup><\/em>; la ecuaci\u00f3n m\u00e1s conocida de la f\u00edsica.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/farm4.static.flickr.com\/3253\/3055088359_d5f25a2044.jpg\" alt=\"Resultado de imagen de La energ\u00eda gravitatoria mantienen las galaxias juntas&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Incluso las atrae entre s\u00ed y se fusionan<\/p>\n<p style=\"text-align: justify;\">El segundo descubrimiento se demuestra continuamente en miles de trasformaciones energ\u00e9ticas que se producen en el universo. La energ\u00eda gravitatoria mantiene las galaxias en movimiento, a la Tierra girando alrededor del Sol y confinada la atm\u00f3sfera que hace nuestro planeta habitable. La transformaci\u00f3n de la energ\u00eda nuclear en el interior del Sol produce el continuo flujo de energ\u00eda electromagn\u00e9tica, llamada radiaci\u00f3n solar. Una peque\u00f1a parte de esa energ\u00eda llega al planeta Tierra que, a su vez, libera energ\u00eda geot\u00e9rmica. El calor producido en ambos procesos pone en movimiento la atm\u00f3sfera, los oc\u00e9anos y las gigantescas placas tect\u00f3nicas terrestres.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"http:\/\/www.maph49.galeon.com\/foto\/foto1.gif\" alt=\"Resultado de imagen de Fotos\u00edntesis y la energ\u00eda qu\u00edmica&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">Una peque\u00f1a parte de la energ\u00eda radiante del Sol se transforma, a trav\u00e9s de la fotos\u00edntesis, en reservas de energ\u00eda qu\u00edmica, que son utilizadas por muchas clases de bacterias y plantas. Los seres heter\u00f3trofos (organismos que van desde las bacterias, los protozoos y los hongos hasta los mam\u00edferos), ingieren y reorganizan vegetales de las plantas en nuevos enlaces qu\u00edmicos y los utilizan para crear energ\u00eda mec\u00e1nica (cin\u00e9tica).<\/p>\n<p style=\"text-align: justify;\">La energ\u00eda qu\u00edmica almacenada durante millones de a\u00f1os en los combustibles f\u00f3siles se libera por combusti\u00f3n en calderas y m\u00e1quinas como energ\u00eda termal (t\u00e9rmica), la cual, a trav\u00e9s de muchos procesos se convierte en energ\u00eda mec\u00e1nica, qu\u00edmica o electromagn\u00e9tica.<\/p>\n<table style=\"text-align: justify; margin: auto auto;\" border=\"0\" cellspacing=\"0\" cellpadding=\"0\">\n<tbody>\n<tr>\n<td colspan=\"3\" valign=\"top\" width=\"569\">\n<p align=\"center\"><strong>Potencia de fen\u00f3menos de corta duraci\u00f3n<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\"><strong>Flujos de energ\u00eda<\/strong><\/td>\n<td width=\"120\">\n<p align=\"center\"><strong>Duraci\u00f3n<\/strong><\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\"><strong>Potencia<\/strong><\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Terremoto de magnitud 8 en la E. Richter<\/td>\n<td width=\"120\">\n<p align=\"center\">30 s<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">1\u20196 PW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Gran erupci\u00f3n volc\u00e1nica<\/td>\n<td width=\"120\">\n<p align=\"center\">10 h<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">100 TW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Energ\u00eda cin\u00e9tica de una tormenta<\/td>\n<td width=\"120\">\n<p align=\"center\">20 min<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">100 GW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Gran bombardeo de la 2\u00aa Guerra Mundial<\/td>\n<td width=\"120\">\n<p align=\"center\">1 h<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">20 GW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Tornado medio en EE.UU.<\/td>\n<td width=\"120\">\n<p align=\"center\">3 min<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">1\u20197 GW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Los cuatro motores del Boeing 747<\/td>\n<td width=\"120\">\n<p align=\"center\">10 h<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">60 MW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">La mayor m\u00e1quina de vapor de Watt<\/td>\n<td width=\"120\">\n<p align=\"center\">10 h<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">100 KW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Carrera de 100 m<\/td>\n<td width=\"120\">\n<p align=\"center\">10 s<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">1\u20193 KW<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Lavadora dom\u00e9stica<\/td>\n<td width=\"120\">\n<p align=\"center\">20 min<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">500 W<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Audici\u00f3n de un CD<\/td>\n<td width=\"120\">\n<p align=\"center\">60 min<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">25 W<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">Una vela<\/td>\n<td width=\"120\">\n<p align=\"center\">2 h<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">5 W<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td width=\"288\">El vuelo de un colibr\u00ed<\/td>\n<td width=\"120\">\n<p align=\"center\">3 min<\/p>\n<\/td>\n<td width=\"161\">\n<p align=\"right\">0\u20197 W<\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"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><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-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.monografias.com\/trabajos102\/segundo-principio-termodinamica\/img11.png\" alt=\"Resultado de imagen de Segimdo &#96;rimcipio de la termodin\u00e1mica&quot;\" \/><\/p>\n<p style=\"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-align: justify;\"><img decoding=\"async\" src=\"https:\/\/puntocritico.com\/ausajpuntocritico\/wp-content\/uploads\/2017\/10\/La-Entropia-y-el-fin-del-Universo.jpg\" alt=\"Resultado de imagen de Los seres vivos producimos entrop\u00eda negativa&quot;\" \/><\/p>\n<p style=\"text-align: justify;\">En las galaxias espirales y en los seres vivos, cuando se reproducen estrellas nuevas y llega la nueva vida&#8230; se produce Entrop\u00edas negativa<\/p>\n<p style=\"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-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-align: right;\"><em>Emilio Silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2024%2F05%2F19%2Fevolucion-por-la-energia-2%2F&amp;title=Evoluci%C3%B3n+por+la+Energ%C3%ADa' title='Delicious' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2024%2F05%2F19%2Fevolucion-por-la-energia-2%2F&amp;title=Evoluci%C3%B3n+por+la+Energ%C3%ADa' title='Digg' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/digg.png'  alt='' class='book_img' border='none' style='margin:1px; 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padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=Evoluci%C3%B3n+por+la+Energ%C3%ADa&amp;uri=https%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2024%2F05%2F19%2Fevolucion-por-la-energia-2%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='https:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/email.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span style='font-weight:bold; padding-left: 5px;'><a href='http:\/\/wordpress.org\/extend\/plugins\/knxdt-bookmarks-wordpress-plugin\/' title='Plugin' rel='nofollow' target='_blank'>[?]<\/a><\/span><\/td><\/tr><\/table><br\/><br\/><\/div>","protected":false},"excerpt":{"rendered":"<p>El universo entero es energ\u00eda. En sus formas diferentes la energ\u00eda cambia continuamente y lo mismo hace que brillen las estrellas del cielo, que los planetas giren, que los estables \u00e1tomos formen mol\u00e9culas y materia, que las plantas crezcan o que las civilizaciones evolucionen. La ciencia del siglo XIX reconoci\u00f3 la universalidad de la energ\u00eda [&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":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2989"}],"collection":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/comments?post=2989"}],"version-history":[{"count":0,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2989\/revisions"}],"wp:attachment":[{"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2989"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2989"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2989"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}