{"id":11355,"date":"2020-04-25T02:37:58","date_gmt":"2020-04-25T01:37:58","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=11355"},"modified":"2020-04-25T01:38:22","modified_gmt":"2020-04-25T00:38:22","slug":"en-fisica-hablamos-de-masa-inercia%e2%80%a6-%c2%a1de-tantas-cosas","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2020\/04\/25\/en-fisica-hablamos-de-masa-inercia%e2%80%a6-%c2%a1de-tantas-cosas\/","title":{"rendered":"En F\u00edsica hablamos de masa, inercia\u2026, \u00a1de t\u00e1ntas cosas!"},"content":{"rendered":"<div><\/div>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/b5\/CGKilogram.jpg\/250px-CGKilogram.jpg\" alt=\"CGKilogram.jpg\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>kilogramo<\/strong>\u00a0(s\u00edmbolo\u00a0<strong>kg<\/strong>),\u200b antiguamente escrito como\u00a0<strong>quilogramo<\/strong>,es la unidad b\u00e1sica de masa del Sistema Internacional de Unidades (<a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a>).Desde el 20 de mayo de 2019 se define al fijar el valor num\u00e9rico fijo de la Constanter de Planck, h\u00a0<a title=\"Constante de Planck\" href=\"https:\/\/es.wikipedia.org\/wiki\/Constante_de_Planck\"><a href=\"#\" onclick=\"referencia('planck constante de',event); return false;\">constante de Planck<\/a><\/a>,\u00a0como\u00a06.626 070 15 x 10<sup>-34<\/sup>\u00a0expresado en\u00a0J\u00b7s\u00a0(julios por segundo), unidad igual a\u00a0kg\u00b7m<sup>2<\/sup>\u00b7s<sup>-1<\/sup>, estando el metro y el segundo\u00a0definidos seg\u00fan\u00a0<em>c<\/em>\u00a0( la velocidad de la luz en el vac\u00edo) y\u00a0\u0394<em>\u03bd<\/em><sub>Cs.\u00b7&#8221;<\/sub><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><a href=\"https:\/\/commons.wikimedia.org\/wiki\/File:Platinum-Iridium_meter_bar.jpg\"><img decoding=\"async\" loading=\"lazy\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/b\/bb\/Platinum-Iridium_meter_bar.jpg\/270px-Platinum-Iridium_meter_bar.jpg\" alt=\"\" width=\"270\" height=\"177\" data-file-width=\"4232\" data-file-height=\"2781\" \/><\/a><\/p>\n<div>\n<div><\/div>\n<p>Patrones de medida del metro, utilizados de 1889 a 1960, compuestos de una aleaci\u00f3n de platino e iridio.<\/p><\/div>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\"><strong>&#8220;Metro<\/strong>\u00a0(s\u00edmbolo m). Es la\u00a0<strong>unidad<\/strong>\u00a0principal de\u00a0<strong>unidades<\/strong>\u00a0de longitud del\u00a0<strong>Sistema Internacional<\/strong>\u00a0de\u00a0<strong>Unidades<\/strong>.\u00a0<strong>Un metro<\/strong>\u00a0es la distancia que recorre la luz en el vac\u00edo durante un intervalo de 1\/299.792.458 de segundo, es decir, la velocidad de la luz, c, en el vac\u00edo.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/1\/15\/Clock-pendulum.gif\/245px-Clock-pendulum.gif\" alt=\"Clock-pendulum.gif\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Un p\u00e9ndulo de un reloj marcando cada segundo<\/p>\n<p style=\"text-align: justify;\">\n<blockquote>\n<p style=\"text-align: justify;\">&#8220;El\u00a0<strong>segundo<\/strong>\u00a0(s\u00edmbolo: s)\u200b es la\u00a0<strong>unidad<\/strong>\u00a0de tiempo en el\u00a0<strong>Sistema Internacional<\/strong>\u00a0de\u00a0<strong>Unidades<\/strong>, el Sistema Cegesimal de\u00a0<strong>Unidades<\/strong>\u00a0y el Sistema T\u00e9cnico de\u00a0<strong>Unidades<\/strong>. Supone com\u00fanmente una sesentava parte de un minuto (<sup>1<\/sup>\u2044<sub>60<\/sub>) y es esencial para la medici\u00f3n en m\u00faltiples sistemas de\u00a0<strong>unidades<\/strong>.&#8221;<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQ8nFV2mto3Y-Be-Qdiw3-tQopiCruP34Ain-jqDDnYl1Kdatzj&amp;usqp=CAU\" alt=\"El transbordador espacial de la NASA &quot;Atlantis&quot; inicia ...\" \/><img decoding=\"async\" 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\" alt=\"Estaci\u00f3n Espacial Internacional - Wikipedia, la enciclopedia libre\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<div>\n<p style=\"text-align: justify;\">Cuando hablamos de masa, nos estamos refiriendo a la medida de la inercia de un cuerpo, es decir, su resistencia a la aceleraci\u00f3n. Todos sabemos la inmensa cantidad de combustible que se necesita para enviar al espacio exterior a esos transbordadores que llevan suministros y astronautas al espacio exterior para el mantenimiento de la Estaci\u00f3n Espacial Internacional. El esfuerzo, es vencer la masa que se quiere transportar hasta que esta, alcanzando los 11 km\/s de velocidad, pueda escapar de la fuerza de gravedad de la Tierra y poder as\u00ed, cumplir con su cometido.<\/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=\"Ley de la gravedad de Isaac Newton - Gravedad\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRwPT1AHQLh9hozqTg9sjkVa9tCgL_vjJJCZwR6jZcEC7zsNjBV&amp;usqp=CAU\" alt=\"Los d\u00edas en la Tierra se est\u00e1n haciendo m\u00e1s largos\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">De acuerdo con las leyes de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> del movimiento, si dos masas distintas, m<sub>1<\/sub> y m<sub>2<\/sub>, son hechas colisionar en ausencia de cualquier otra fuerza, ambas experimentaran la misma fuerza de colisi\u00f3n. Si los dos cuerpos adquieren aceleraciones a<sub>1<\/sub> y a<sub>2<\/sub>,\u00a0como resultado de la colisi\u00f3n, entonces m<sub>1<\/sub> a<sub>1 <\/sub>= m<sub>2 <\/sub>a<sub>2<\/sub>. Esta ecuaci\u00f3n permite comparar dos masas. Si una de las masas se considera como una masa est\u00e1ndar, la masa de todas las dem\u00e1s puede ser medida compar\u00e1ndola con esta masa est\u00e1ndar. El cuerpo utilizado para este fin es un cil\u00edndro de un kil\u00f3gramo de una aleaci\u00f3n de platino iridio. llamado el est\u00e1ndar internacional de masa (como se deja explicado m\u00e1s arriba). La masa definida de esta forma es llamada masa inercial del cuerpo.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/astrojem.com\/imagenes_voltaire\/newtontierraluna.jpg\" alt=\"\" width=\"400\" height=\"357\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Las masas tambi\u00e9n se pueden definir midiendo la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a> que producen. Por tanto, de acuerdo con la ley de gravitaci\u00f3n de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a>, m<sub>g<\/sub> = Fd<sup>2 <\/sup>\/ MG, donde M es la masa de un cuerpo est\u00e1ndar situado a una distancia d del cuerpo de masa m<sub>g<\/sub>; F es la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('fuerza gravitacional',event); return false;\">fuerza gravitacional<\/a><\/a> entre ellos, y G es la constante gravitacional. La masa definida de esta forma es la masa gravitacional. En el siglo XIX, Roland E\u00f6tv\u00f6s (1848-1919) demostr\u00f3 experimentalmente que las masas inerciales y gravitatorias son indistinguibles, es decir, m<sub>1 <\/sub>= m<sub>g<\/sub>.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/i.pinimg.com\/originals\/fd\/be\/a9\/fdbea95490134b54cf7b03fac0730fbc.gif\" alt=\"IMAGEN ROTACION TIERRA.gif (512\u00d7512) | Rotaci\u00f3n de la tierra ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Aunque la masa se define formalmente utilizando el concepto de inercia, \u00a0es medida habitualmente por gravitaci\u00f3n. El peso (W) de un cuerpo es la fuerza con la que un cuerpo es atra\u00eddo gravitacionalmente a la Tierra, corregido por el efecto de la rotaci\u00f3n, y es igual al producto de la masa del cuerpo y la aceleraci\u00f3n en ca\u00edda libre (g), es decir, W = mg.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.profesorenlinea.cl\/imagenfisica\/masapeso002.png\" alt=\"masapeso002\" width=\"228\" height=\"283\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 Kilogramo patr\u00f3n.<\/strong><\/p>\n<p style=\"text-align: justify;\">El kilogramo (<strong>unidad de masa<\/strong>) tiene su patr\u00f3n en: la masa de un cilindro fabricado en 1880, compuesto de una aleaci\u00f3n de platino-iridio (90 % platino \u2013 10 % iridio), creado y guardado en unas condiciones exactas, y que se guarda en la Oficina Internacional de Pesos y Medidas en Sevres, cerca de Par\u00eds.<\/p>\n<p style=\"text-align: justify;\">\n<table border=\"1\" align=\"left\">\n<tbody>\n<tr>\n<td><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.profesorenlinea.cl\/imagenfisica\/masapeso001.png\" alt=\"masapeso001\" width=\"326\" height=\"220\" \/><\/td>\n<\/tr>\n<tr>\n<td align=\"center\"><strong>Una balaza mide solo cantidad de masa. <\/strong><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p style=\"text-align: justify;\">La masa es la \u00fanica unidad que tiene este patr\u00f3n, adem\u00e1s de estar en Sevres, hay copias en otros pa\u00edses que cada cierto tiempo se re\u00fanen para ser regladas y ver si han perdido masa con respecto a la original.<\/p>\n<p style=\"text-align: justify;\">No olvidemos que <strong>medir<\/strong> es <strong>comparar algo con un patr\u00f3n<\/strong> definido universalmente.<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfY el peso?<\/strong><\/p>\n<p style=\"text-align: justify;\">De nuevo, atenci\u00f3n a lo siguiente: la <strong>masa<\/strong> (la cantidad de materia) de cada cuerpo <strong>es atra\u00edda<\/strong> por la <strong>fuerza de gravedad<\/strong> de la Tierra. Esa fuerza de atracci\u00f3n hace que el cuerpo (la <strong>masa<\/strong>) <strong>tenga un peso<\/strong>, que se cuantifica con una unidad diferente: el <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('newton',event); return false;\">Newton<\/a><\/a> (N).<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><strong>La UNIDAD DE MEDIDA DEL PESO ES EL NEWTON (N)<\/strong><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/SPfc2hDPzW5Zgc9ywwnBDGRNSicT_9r8HmtX5nKUPdpZzhBCU79Tcrb0ATRK5-ovlJJjynFHnh6MUYrnom5a5ZZ2vS8uZxp3zPFIWCRWYtd9nHvGnJNoxxiDicl1KJY4nx8\" alt=\"Masa, Peso, Densidad\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Entonces, el <strong>peso es la fuerza<\/strong> que ejerce la gravedad sobre una masa y ambas magnitudes son proporcionales entre s\u00ed, pero no iguales, pues est\u00e1n vinculadas por el factor aceleraci\u00f3n de la gravedad.<\/p>\n<p style=\"text-align: justify;\">En el lenguaje com\u00fan, el peso y la masa son frecuentemente usados como sin\u00f3nimos; sin embargo, para fines cient\u00edficos son muy diferentes. La masa es medida en kilogramos; el peso, siendo una fuerza, es medido en newtons (s\u00edmbolo N. Unidad del <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('unidades del si',event); return false;\">SI<\/a><\/a> de la fuerza, siendo la fuerza requerida para comunicar a una masa de un kilogramo una aceleraci\u00f3n de 1 m s\u00a0\u2013<sup>2<\/sup>). Es m\u00e1s, el peso depende de donde sea medido, porque el valor de g es distintos en diferentes puntos de la superficie de la Tierra. La masa, por el contrario, es constante donde quiera que se mida, sujeta a la teor\u00eda especial de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a>. De acuerdo con esta teor\u00eda, publicada por Albert <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> en 1905, la masa de un cuerpo es una medida de su contenido total de energ\u00eda.<\/p>\n<div style=\"text-align: justify;\">Energ\u00eda cin\u00e9tica<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" src=\"http:\/\/www.monografias.com\/trabajos5\/energia\/Image55.jpg\" alt=\"\" width=\"200\" height=\"165\" \/><\/div>\n<div style=\"text-align: justify;\">Energ\u00eda potencial gravitatoria<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Energia Potencial Gravitatoria\" \/><\/div>\n<div style=\"text-align: justify;\">Energ\u00eda qu\u00edmica<\/div>\n<div style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Qu\u00e9 es la ENERG\u00cdA QU\u00cdMICA? (Definici\u00f3n y Ejemplos) - YouTube\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Energia quimica | Energ\u00eda, Tipos de energia\" \/><\/div>\n<p style=\"text-align: justify;\">Por tanto, si la energ\u00eda del cuerpo crece, por ejemplo, por un aumento de su energ\u00eda cin\u00e9tica o temperatura, entonces su masa tambi\u00e9n crece. De acuerdo con esta ley, un aumento de energ\u00eda \u0394E est\u00e1 acompa\u00f1ado de un aumento de masa \u0394m, en conformidad con la ecuaci\u00f3n de masa-energ\u00eda \u00a0\u0394m = \u0394E\/c<sup>2, <\/sup>donde c es la velocidad de la luz. Por tanto, si un kilo de agua se eleva de temperatura en 100 K, su energ\u00eda interna aumentar\u00e1 en 4 x 10 &#8211;<sup>12<\/sup> kg. Este es, por supuesto, un incremento despreciable y la ecuaci\u00f3n de masa-energ\u00eda es s\u00f3lo significativa para energ\u00edas extremadamente altas. Por ejemplo, la masa de un <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\">electr\u00f3n<\/a> es siete veces mayor si se mueve con relaci\u00f3n a un observador al 99% de la velocidad de la luz.<\/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=\"Lexus imagina las naves espaciales del futuro en 'Valerian ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQir80SPkPuYILoEPEkaYIfEZvBsCFJM2_--Ny0p3gIbXLoTFLl&amp;usqp=CAU\" alt=\"El futuro de la exploraci\u00f3n en Marte\" \/><\/p>\n<p style=\"text-align: justify;\">Naves espaciales del futuro que pudieran viajar a velocidades cercanas a c (299,792.458 m\/s), la velocidad de la luz en el vac\u00edo, ver\u00edan incrementada su masa, ya que, al ser esa velocidad un l\u00edmite impuesto por el Universo, a medida que la nave se acercara a ese l\u00edmite, se ver\u00eda frenada y, su fuerza inercial se convertir\u00eda en masa seg\u00fan la f\u00f3rmula E= mc<sup>2<\/sup><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Cu\u00e1l es la velocidad de la luz? | Endesa\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSZQvyR5w4g-6KRjqSZdqWaJXK4DB63rB1pru3OT0W96xWKjM-7&amp;usqp=CAU\" alt=\"El principio de constancia de la velocidad de la luz \u2014 Cuaderno de ...\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Ya sabemos que, se ha comprobado una y mil veces que, la teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a> de la <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('relatividad',event); return false;\">relatividad<\/a><\/a> especial es cierta en el sentido de que, al ser la velocidad de la luz el l\u00edmite de velocidad del Universo, nada puede ir m\u00e1s r\u00e1pido que la luz, cuando un cuerpo viaja a velocidades cercanas a la de la luz, a medida que se acerca a ella, puede ver como su masa aumenta, ya que, la energ\u00eda de movimiento se convierte en masa al no poder conseguir su objetivo de marchar m\u00e1s r\u00e1pido que la luz.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBw8PDw0NDQ8NDQ0NDQ0NDQ0NDQ8NDQ0NFREWFhURFRUYHSggGBolHRUVIjUhJSk3Ni4uFx82OD84NygtMCsBCgoKDg0OFQ8PFSsdFR4rLSsrLi0rKy0rKzArKystLS0rKysrNystKysrNysrLTcuNystKy0rKysrLisrKysrLf\/AABEIALwBCwMBEQACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAABAwACBAUHBv\/EAD4QAAICAQEGAwQGBwgDAAAAAAABAgMRBAUSITFBURNSYRSBkaEGQmJxscEVIjKCkrLRB0NyosLh4vAjJDP\/xAAaAQEBAAMBAQAAAAAAAAAAAAAAAQIDBAYF\/8QALxEBAAEDAgQEBQQDAQAAAAAAAAECAxESEwQhMVEFQWHRInGRobGBweHwMjNC8f\/aAAwDAQACEQMRAD8A8yAAEAgUQiAECIKsgCgiyAsgLxAZFgMTAsmBZMBkWBorA20oDZVEDVGIF0AQIBZAWQF0gLxlgAAWjACzwgKSlkCygB5QBAqAQIgUUAQiIKsgCAQiyAugLoC6YFkwLxAdWgNdMQN9MAN9MAGpAEA4AAFogMSAOQLRi2A2MEuYAlPsAvdbAbCsByiB5AFQCAQCBBQUQIBZAQIsBZAWQF0BZAXQDYIDTVEDfRADo6eoDYogQCyhgCsmBIwyAzggBzAfXT3AY5JcEBVJsBsagC0gKuXYAZA8kCoBAIBAgoKIBAIBQQUBZAWQFkBdAMigNFUQNtEAOjp6wOnTXhAF9kA6uvCywFzeeCAka+4ElPogDXU5AaowjFALna3yAtXX3AesICspgUbAii2BdVgeRBUAgEAgQUFEAhBAIFkAUBdAWQF4oB1aA10xA6FEAOvoqOoGqx9EAyijqwLSi5PC5ATcUOYCJScniID6dJ1kA2cscIgKdLfMBtdcVzADl2AHFgWjSwGKpICylgCu8B48FQCAQIgBQUUAQgoAoCyAsgLpAXSAZFAaK4gbaIgdXQ0bzSA7W7urC5gX0+nzxYGvwc+iAXdZGCwuYGaNMpvL4IDRGMYcuYBUZS9EBojTGKywEXWeUCkamwHR0vcCz3YgKncgEyuAW5tgDiB5QFQCAQIiAsFQIsgohBSAskBeKAYkAyKAbCIGiqIG\/TV5aSA+n0Gm3I5fMDVTQ5PL5Ab41pIist9zf6sPiVFIadLjLiwGxqlLglhdwGKiMeL4sAQnl4igLy0zfFkVFRFcwKWXxjyKjLZqm+QCHKTAvDTyYD4aHuwHwohECz8PsgPEwqAQCBBQUQNGk0dtv\/zg5LrLlBe98\/cY1VRHV0WOEvX\/APXTy79I+vs6ENgW\/WlXH0W9L8kYb0dn0afBbsx8VcR9Z9lLdi3R5bk\/uk0\/msfMRdhhc8GvU\/4zE\/ZinXKL3ZxcZdmsfDv7jZExPR8y7ZrtTprpxKJFazIoBkUA2MQHQiBoriB1tBZGHFRdkl67sE+zl\/RMwqril3cN4fevxqpjFPef2dFbakmt+hbq5+HbvS9ycUn8UYxdh11+C3Yj4a4mfo72g1dVsN6qWUuEk1iUJdpLobInPR8q5art1aa4xK1icvSP4lawhX0iveBor03V8WRTZQeMLgAlabPPiA1RjHsgM+p1qSwuLA507pyKgRpb5sB0KIrmAxOKAEtUlyAVPVsBUtQwK+MB5KBAqAQIIV29h7H8VK21Zg\/2IedeZ+np1+7npuXMcofa8O8OiuIu3o+Hyjv6z6fn5PradHwSSwksJJYSRzvv6ojkZPRtdAkVsttOAzicufrNLGacZJNfg+67GUTMNV6zRdpmmqMw+e1OmdcsPin+zLv6P1OmirU8rxvCTw9XLnTPT2VijNxGxQDoIB0EBs0lO\/LHTnJrnjovf+TNdyvTHq+j4bwe\/czV\/hT19fT3\/l3qNFwWFhJYSS4JHK9RNURyKv0+AyirLHVqJ6exXV81wnHpZDrF\/k+jNlFWJcfHcLTft4\/6jpP98n2OnujZGNieYTipR6cGdcQ8fVmJmJ6wa7kuCMopljNUJDUYMtLHWL1Q0GtV6hvrgxmhlFcFT485Mx0yy1QotPHuMSZgyOnRFHwkBV1ICj0yAHskQD7JECexwAQ9OgPHwIBAohGnZul8a2Ff1W96f+Bc\/jwXvMa6tMZdfBcPv3qaJ6dZ+Uf3H6vQdDSnhJcOSXocb19U4h9Zs3ZqcU8GURl829fxJut2ckhMMbd\/Mvm9fp8ZMX0LdWXGuiVvcnaNG9FrrzT7PozOmcS4uLsxcommfNx4fD07eh1PITExOJ6nRQQ+CAdBAdvYtOUn53ve7kvkkctyc1S9Z4fa2uGp71c\/r\/GH3eztmp1p8ORjENN2\/MVYcjbGl3cmMuuxczD5jVR5lh1zzh0\/olv2V21Ry3TPKXaE8tfNTO\/h5zS8d4tb0X8x0q5voI7Kvf1fidOHyMrfoi\/y\/MuE1Lw2La+fAuITM9l\/0JPuNMdzVPYmzZrjzkY7bLd9CJ07vUm1KxdgpyfcwmzLZF6Ay+5hNuYZxciQ3n3MdMstUJvMmmV1QmWNMmYTeYwuQyyCAeOgEKABCO19ForxLZdYwgl90m8\/yo03ukPueCUxNdyrtEffPs+22fLDRzvuXIfYbN1SUcMyiXyr9uZnJus1KawizLC1bmJfMbSmnkwfTtw4V7DqhzNWZw1XejiNfrTXaT+fH8zpp6Q8hxkYv1x6\/k2Bk5joAPrQSX0OyOG4uyivkcUvczTiiKY8offbP1UfDSfRGUS+RetTqcbbdqeTGXZw9OIfJarqIfQjo7H9mr\/9rVRX1qISf7s8L+ZnZw3m8v45H+uY9f2ejxi+yOvk89zX3JdkXkc08OXZDMGJHwZPykzBiSbNn73OMTKK4SaJZZbEi\/KZbkMduVXsOP2BuQm3PdR7Ej9ga47Lonuo9hr7BjmOy4nuo9hLvAnLsvPupLYD80BiOzLM9yp\/R+XSUDCaYZRXJT2BZ54E24Zbiv6Dn5ojbTdeEGh0gEQAgdj6MWJW2R6zgn\/C\/wDkab0cofb8EriLldPnMRP0n+X1untwc70NUOtptdjqHPVbydZr8rmGMW3M1WoyG+mlzrZFbXN1cjKHNelxc5cn3k\/lw\/I6qekPJcVVqvVz6\/jkdArnOgBppfFfeB2NBZ+rB\/Zj+BxTGJe6oq126ao84ifs+g02uwsZI0VW8yy67VbwbKKMOLqZcyw3Tyh1f7Prd2\/VT6KquH8Um\/8ASdvDx1eV8bq50R8\/2ffw2k+iR1xS8\/NUQYtqy7RMtuGO5KPar7RLtwm5IPasvQbcG5JVm17Om6NuDclhs19rf7RliEzJUtZc\/rkUt3W+dmM1SsUQW7rfO\/iY7ks9uFJaq1fXfxJuysWoU9ts88viN5dmE9ss88viN42YD2uzzy+I3TZT2qfnl8Rumy8VOV1IBAqBDdJe65wsX1XlruuTXwySqMxhv4a\/Ni7Tcjy\/Hm+z096lGMovMZJNPujjmMPbUVU10xVTOYlpjaQmFncDBM7CrhmusKxqqw5Ov1GFw5vhH7+\/uNlFOXyuM4iLdE1efkwQ4YXY6HmDoMB8GA6DA6Ght4OPWLz7nxX5r3HNdpxU9Z4Te3OHinzp5e3t+joQuNT6MwpZbkEQw6q3gZQ13asQ7v0VocKHY+d8t9f4Fwj+b\/ePo2KMU\/N4rxK9uX5x0jl7\/d21dLozpiXzZjI+PLuNSaQ8aXcazQurJdzGbjOLSyk+5oquy302oTj3MdypltU9h943KjbpT3k1yuiEx6k1SumAdaJlcB4MQD4MQYTwYgwPgwA8QAgEAgEA37M2jKl7rzKtvLiucX3j\/T\/r110avm+lwHiFXDzpq525+3y\/eP1+f0Wn1cJrehJSXpzX3roaJpmOr09riLd2nVROYMdpGzVBVl4wwquRDnazXKPDOX5Vz\/2NlNEy+dxPGUW4+Kefbzcudjk96XP5Jdkb4jDzl+\/Veq1Vf+LRZWk2DAfFgOgwH1zaaa5rp3XYxrp1Q6+C4ueGuautM9Y\/vnDbC9NZT\/qn2fY5ZjD19u9RcpiumcxIWXDC1XIhNm6GWqs6qmD\/APLPkn9hPzP5Lj2ztooz16PjcfxsURNNM\/H+H2cJQ4RwopJJJcEl2R1a5ea0QvjsNcmiFXclzRNcrohPEi+TJqldMKSi+jJlS5OS6gUd0vUAe0MA+0AFX+oFld6gHxPUA7\/qBN71AKl6geOgQCAQCBRAtFtPKbT7ptP4oMqaqqZzTOJ9D4621f3kveov8UYaKezpjxDiI\/7+0eys9TZLnOT+7EfwwWKYjyY18Zfr61z+PwpEycqyYF0wGxYDoSAdBgPgwN+lhCfCa49JJuMviuf3MkxE9W21euWpzRVhs0+zqd79fxJ9lKeF\/lSJojs3VcdxFUYmv8O\/ppxjFQioxjFYjGKUYpeiRk5c55yliCKQulHnxQD3NSQCZV4Ar4jQDI39wLb0WBV1JgLlSwFutgVwwBlgTxGAfHYFvaWB5WBAAAQCFRBBCoEEKKCLIC0WAxMBkZAOhIB8JAatPZhpgdZTylJcwN2mv3l6oDZCzPB8wJvdGBeMewF97uBVpMCkqwKOLAG+0BZXMC6uAsppgHdiwA6UBSWnAr7MB5SwAAQqBEAIECiAQIgggWTAumBeLAdBgPhIDTXIDpaO3owNMJbrA3wszxXMB8ZKS9QBG1xeGA\/fygEzbQEjcwHwmmAZVJgKlSApwaAGWAVaAyN4DY3gXVqA8iYAAIVAiAECBRAgECLBRQQUwLxYDYsB0JAaK5AbKJ4A6allZAbRZgDWn1QDeEl6gLjJxYGquakAJ09gFrKA0VWAOTyBHFALlQgEToYCpQaArlgFTYHmIVAIEQCAECBRAgECCAQophFkwLxYDYsDRXIDVVIDo6WzoBqiBqqn0AbnADHiSAWspgaqbu4DpQTQCtzAFlIBsbAL5AgAcEwFT06YCvZgPKwABAIBEAQCFRBECoAQIEFAFAXTAZFgOhIDTXIDbRMDo1yygNFbA0ReQDF4AY+IFUsAPqtwBoUsgUnHsAreYF4XAaITyBYAgRAePgAKgRAIAUAQqBBCgBACEQKKAsgi8WA2DAfXIDZTIDfp5gba5AaIMBuQDF4AvzAiQF4ywA3xAKMCrQFoTwBprsAZkCZA8gAgUAiAEAgEKAQQqBECgEECAFMC6YDIsB0GBqqkBtpkBvqmBqrkA6LAuBaLAuAUBZAECADABUsAXVoB8QDypoKAAwEEAhRQECIBAIBAqAAIIUUEWQVeLCGwYGmtga6ZAbqZgbK5AaIsBiYF0BdAXAKAIEAgEYFcAEDzFgVAgEAIBCgEEAAEAAQCBUCIFWQReIDYAPgBrqYGylgbawNEGA5ANiAxBBCrIAgQCAQCAEI\/\/9k=\" alt=\"13 Relatividad\" \/><\/p>\n<p style=\"text-align: justify;\">Muones lanzados a velocidades cercanas a c, aumentaron su masa 10 veces<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">En los anillos enterrados en las entra\u00f1as de la Tierra (en el Acelerador de part\u00edculas LHC), haces de part\u00edculas son lanzadas a la velocidad de la luz para que colisionen y, su peso aumenta conforme se van acercando a ese l\u00edmite marcado por el universo.<\/p>\n<p style=\"text-align: justify;\">La masa relativista de un cuerpo medida por un observador (un f\u00edsico del LHC que mide el aumento de masa de los <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\">protones<\/a> a medida que adquieren velocidad en el acelerador de part\u00edculas del CERN) con respecto al cual este cuerpo se mueve. De acuerdo con la teor\u00eda de <a href=\"http:\/\/www.emiliosilveravazquez.com\/blog\/2013\/09\/02\/#\"><a href=\"#\" onclick=\"referencia('einstein',event); return false;\">Einstein<\/a><\/a>, la masa m de un cuerpo moviendose a velocidad v est\u00e1 dada por \u00a0m = m<sub>0<\/sub>\/\u221a (1 \u2013 v<sup>2 <\/sup>\/ c<sup>2<\/sup>), donde m<sub>0<\/sub> es su masa en reposo y c es la velocidad de la luz. La masa relativista solo difiere significativamente de la masa en reposo si su velocidad es una fracci\u00f3n apreciable \u00a0de la velocidad de la luz. Si v = c\/2, por ejemplo, la masa relativista es un 15% mayor que la masa en reposo.<\/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=\"Proyecto manhattan. B\" \/><img decoding=\"async\" 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\" alt=\"M\u00f3dulo 1 F\u00edsica de part\u00edculas - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Seg\u00fan las consecuencias obtenidas en el proyecto Manhattan, lo que s\u00ed es seguro es que, una peque\u00f1a fracci\u00f3n de materia, contiene una gran cantidad de energ\u00eda. Seg\u00fan nos dec\u00eda Asimov: \u201c\u2026un s\u00f3lo gramo de materia se podr\u00eda convertir en energ\u00eda el\u00e9ctrica que bastar\u00eda para mantener luciendo continuamente una bombilla de 100 vatios durante unos 28.200 a\u00f1os. O bien, la energ\u00eda que representa un s\u00f3lo gramo de materia es equivalente a la que se obtendr\u00eda de quemar unos 32 millones de litros de gasolina\u201d.<\/p>\n<p style=\"text-align: justify;\">Una cosa si que nos puede quedar muy clara: Aunque sabemos algunas cosas sobre la masa y lo que entendemos por la energ\u00eda, no podemos decir que, al d\u00eda de hoy, \u201csepamos de verdad\u201d, lo que la masa y la energ\u00eda son.<\/p>\n<p style=\"text-align: justify;\">Seguiremos aprendiendo.<\/p>\n<p style=\"text-align: justify;\"><em>emilio silvera<\/em><\/p>\n<\/div>\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%2F2020%2F04%2F25%2Fen-fisica-hablamos-de-masa-inercia%25e2%2580%25a6-%25c2%25a1de-tantas-cosas%2F&amp;title=En+F%C3%ADsica+hablamos+de+masa%2C+inercia%E2%80%A6%2C+%C2%A1de+t%C3%A1ntas+cosas%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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