{"id":2196,"date":"2025-09-23T06:24:56","date_gmt":"2025-09-23T05:24:56","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=2196"},"modified":"2025-09-23T06:24:36","modified_gmt":"2025-09-23T05:24:36","slug":"%c2%a1el-carbono-elemento-esencial-para-la-vida","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2025\/09\/23\/%c2%a1el-carbono-elemento-esencial-para-la-vida\/","title":{"rendered":"\u00a1El carbono! elemento esencial para la vida"},"content":{"rendered":"<p>&nbsp;<\/p>\n<p><iframe loading=\"lazy\" title=\"\u00bfPorqu\u00e9 hay VIDA en la TIERRA? \ud83c\udf0e \ud83d\udc7d #astronomia #universo #ciencia #tierra\" width=\"422\" height=\"750\" src=\"https:\/\/www.youtube.com\/embed\/n9nvrBzs1tI?feature=oembed\" frameborder=\"0\" allow=\"accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share\" referrerpolicy=\"strict-origin-when-cross-origin\" allowfullscreen><\/iframe><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><strong>\u00bfPor qu\u00e9 hay vida en el Universo?<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www.realcirculodelabradores.com\/wp-content\/uploads\/2019\/01\/conf-17ene-1.jpg\" alt=\"Real Circulo de Labradores | 17 de enero, conferencia 'La Tierra primitiva y el origen de la vida'\" width=\"599\" height=\"399\" \/><\/p>\n<p style=\"text-align: justify;\">La Tierra es el mayor de los planetas interiores y se cre\u00f3 como todos los planetas restantes del Sistema Solar, hace aproximadamente 4.6 miles de millones de a\u00f1os. La Tierra primigenia\u00a0<b>se form\u00f3 por la colisi\u00f3n y fusi\u00f3n de fragmentos de rocas m\u00e1s peque\u00f1os, de los denominados planetesimales<\/b>.<\/p>\n<blockquote>\n<p style=\"text-align: justify;\">En la Tierra primigenia se encontraban presentes todos los elementos esenciales para la vida. Sobre la base del Carbono y con la ayuda de otros, la presencia de una atm\u00f3sfera, la radiaci\u00f3n del Sol que daba luz y calor al planeta, los oc\u00e9anos y otros muchos ingredientes (como la distancia desde la Tierra al Sol) hicieron posible el surgir de aquella primera c\u00e9lula replicante que di\u00f3 comienzo a la fascinante aventura de la vida.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcSMwelsNqMLr_77vfTiAUvgy96I4-5CEfwRQ3ZO7YcRuNb0PKo1&amp;usqp=CAU\" alt=\"Construyendo una Tierra Habitable \u2013 La Enciclopedia Gal\u00e1ctica\" width=\"347\" height=\"233\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQJ2ZjrpCpgz0pTXVRpugXkUSnSwSasmq0uEdzinHzgFuAEMChp&amp;usqp=CAU\" alt=\"El violento pasado de la Luna, explicado en 10 im\u00e1genes \u00e9picas ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTTEZN78UU1IKfn5xKuvC_V3CDZWQZp-7nCiCjUdAbSYvHYTi7p&amp;usqp=CAU\" alt=\"Hallan en Canad\u00e1 las huellas m\u00e1s antiguas de vida en la Tierra\" \/><\/p>\n<p style=\"text-align: justify;\">\n<\/blockquote>\n<p style=\"text-align: justify;\">No pocas veces nos hemos podido preguntar que, dadas las condiciones que imperaban en la Tierra hace cuatro mil millones de a\u00f1os, \u00bfque probabilidades hab\u00eda de que surgiera la vida? Lo m\u00e1s f\u00e1cil ser\u00eda responder que la Vida era inevitable, como lo demuestra el simple hecho de que nosotros estemos aqu\u00ed. Es obvio que la vida s\u00ed se inicio y que nuestra presencia la testifica pero, \u00bften\u00eda que iniciarse? O, preguntado de otra manera, \u00bfera inevitable la emergencia de la vida a partir de un caldo qu\u00edmico o cualquier otra cosa, contando con millones de a\u00f1os?<\/p>\n<p style=\"text-align: justify;\">Nadie conoce la respuesta a esa pregunta. El origen de la vida puede haber sido tambi\u00e9n, una extraordinaria &#8220;carambola&#8221;, un accidente qu\u00edmico de enorme improbabilidad, un suceso tan poco probable que nunca suceder\u00eda dos veces en todo el universo. O quiz\u00e1 haya sido tan poco notable y tan predeterminada como la formaci\u00f3n de los cristales de sal. \u00bfC\u00f3mo podemos saber que explicaci\u00f3n es la correcta?<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"http:\/\/4.bp.blogspot.com\/_DzHETx-YgFA\/TO_Xx6cLoyI\/AAAAAAAAAgg\/u1TxTw-XALI\/s1600\/I11-30-cyanobacteria.jpg\" alt=\"http:\/\/4.bp.blogspot.com\/_DzHETx-YgFA\/TO_Xx6cLoyI\/AAAAAAAAAgg\/u1TxTw-XALI\/s1600\/I11-30-cyanobacteria.jpg\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">En alg\u00fan momento del pasado de la Tierra, estimado en aproximadamente 2.500 \u2013 3.500 millones de a\u00f1os, tuvo lugar lo que denominamos revoluci\u00f3n oxig\u00e9nica, durante la cual las cianobacterias produjeron tanto ox\u00edgeno que la atm\u00f3sfera y los oc\u00e9anos quedaron literalmente saturados de este nuevo compuesto qu\u00edmico. Tal producci\u00f3n de ox\u00edgeno afect\u00f3 dr\u00e1sticamente a la bi\u00f3sfera del planeta.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcTR33f3omCIs5GnGFc-Fbnvlo3OV68BNdn2g6TgEFMopMewq8ta&amp;usqp=CAU\" alt=\"Alcanza la Tierra su mayor velocidad\" width=\"410\" height=\"325\" \/><\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">Antes de la revoluci\u00f3n oxig\u00e9nica, pocos organismos estaban adaptados para vivir en presencia de ox\u00edgeno abundante; las mol\u00e9culas de ox\u00edgeno actuaban como un veneno, reaccionando con las mol\u00e9culas org\u00e1nicas complejas y degrad\u00e1ndolas. Debido a esto, la mayor parte de la vida existente en ese momento debi\u00f3 quedar exterminada; las cianobacterias ser\u00edan responsables de una gran extinci\u00f3n masiva.<\/p>\n<p style=\"text-align: justify;\">Sabemos que la vida terrestre est\u00e1 basada en algunas mol\u00e9culas muy complicadas con estructuras cuidadosamente elaboradas, incluso en los organismos simples, el ADN contiene millones de \u00e1tomos. La secuencia exacta de los \u00e1tomos es crucial. No se puede tener una secuencia arbitraria porque el ADN es un manual de instrucciones para conseguir un organismo y, si cambiamos algunos \u00e1tomos se pondr\u00e1 en peligro toda la estructura del organimo.Claro que pensar en manejar amino\u00e1cidos al azar y obtener la secuencia correcta para formar una mol\u00e9cula de prote\u00edna por accidente&#8230;es complicado. Las probabilidades en contra de producir las prote\u00ednas por puro azar son del orden de 10<sup>40000<\/sup> contra 1 seguido de cuarenta mil ceros, cuya escritura completa necesitar\u00eda de muchas hojas en blanco para ser reflejada. Fred Hoyle, siempre hac\u00eda esta comparaci\u00f3n: &#8220;Un ensamblaje espont\u00e1neo de la vida ser\u00eda lo mismo y tendr\u00eda las mismas probabilidades que si un Tornado barriera un dep\u00f3sito de chatarra y\u00a0 surgiera un Boeing 747 listo para funcionar.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"C\u00f3mo mantenerse seguro durante un tornado - Especiales CDC - CDC ...\" \/><img decoding=\"async\" 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\" alt=\"Dep\u00f3sito DE Chatarra Fotograf\u00edas de stock - FreeImages.com\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" 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\" alt=\"La supervivencia del Jumbo 747 de Boeing, en entredicho\" width=\"551\" height=\"301\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">La inmensa complejidad que el misterio de la vida conlleva, nos ha llevado a pensar en la posibilidad extraterrestre y en otros m\u00faltiples modelos que, de alguna manera, nos pudieran aclarar ese origen que tan afanosamente buscamos sin \u00e9xito&#8230;de momento. Algunas personas sienten que algo tan b\u00e1sico como nuestra propia existencia\u00a0 no puede deberse a un azar qu\u00edmico, y que barrer el problema bajo la alfombra con la palabra &#8220;accidente&#8221; es una manera de escabullirse. A veces se cita el principio de mediocridad: no hay nada especial o excepcional en nuestro lugar en el Universo. La Tierra parece un planetas t\u00edpico alrededor de una estrella t\u00edpica en una galaxia t\u00edpica. Si eso es as\u00ed (que lo), \u00bfpor qu\u00e9 no ser\u00eda, tambi\u00e9n t\u00edpica la vida en la Tierra?<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/laifr.com\/wp-content\/uploads\/2014\/01\/Sol-Tierra.jpg\" alt=\"Leyendas urbanas I: \u00bfGira la Tierra alrededor del Sol o es al ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Pero, a todo esto, por mucho que hayamos podido elucubrar sobre el tema, lo ciert0 es que, no podemos contestar la pregunta: \u00bfPor qu\u00e9 y c\u00f3mo realmente, llegamos aqu\u00ed, y, si tambi\u00e9n podemos estar en otros mundos?<\/p>\n<p style=\"text-align: justify;\">La enorme variedad de formas, colores, comportamientos, composici\u00f3n&#8230;, que acompa\u00f1a a los objetos, incluidos los vivientes, ser\u00eda una consecuencia de la riqueza en la informaci\u00f3n que soportan las mol\u00e9culas (y sus agregados) que forman parte de dichos objetos. Ello explicar\u00eda que las mol\u00e9culas de la vida sean en general de grandes dimensiones (macromol\u00e9culas). La inmensa mayor\u00eda de ellas contiene carbono. Debido a su tetra-valencia y a la gran capacidad que posee dicho \u00e1tomo para unirse consigo mismo, dichas mol\u00e9culas pueden considerarse como un esqueleto formado por cadenas de esos \u00e1tomos.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"MOLECULAS DE CARBON by Miguel Angel Velez Palacio - issuu\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcQUnKTHSB0VJCxXEQ9Wm6E83NJQ-ib7FPb9Ouxp5mKv3K9XeRXx&amp;usqp=CAU\" alt=\"3: Estructura molecular del di\u00f3xido de silicio (silica ...\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcST8yyRqdXby6A0_PGBSUBYqofS9Ksvka4JVLHBdrINHPtPsOpA&amp;usqp=CAU\" alt=\"F\u00f3sforo, El F\u00f3sforo Blanco, Oneplus One imagen png - imagen ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRmf7qcWR2AJ9lIt5hO4mnHcPG6sUqV_Rpg7RWJDzv2p-USyDRR&amp;usqp=CAU\" alt=\"Polaridad de las mol\u00e9culas\" \/><\/p>\n<p style=\"text-align: justify;\">El carbono no es el \u00fanico \u00e1tomo con capacidad para formar los citados esqueletos. Pr\u00f3ximos al carbono en la tabla peri\u00f3dica, el silicio, f\u00f3sforo y boro comparten con dicho \u00e1tomo esa caracter\u00edstica, si bien en un grado mucho menor.<\/p>\n<p style=\"text-align: justify;\">Refiri\u00e9ndonos al silicio,\u00a0 se\u00f1alaremos que las &#8220;mol\u00e9culas&#8221; que dicho \u00e1tomo forma con el ox\u00edgeno y otros \u00e1tomos, generalmente met\u00e1licos poseyendo gran nivel de informaci\u00f3n, difieren en varios aspectos de las mol\u00e9culas org\u00e1nicas, es decir, de las que poseen un esqueleto de \u00e1tomos de carbono.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" class=\"aligncenter\" src=\"http:\/\/3.bp.blogspot.com\/_XGCz7tfLmd0\/TDN9qgF_ufI\/AAAAAAAAGYg\/O6FyepZtkbg\/s1600\/vida%2520silicio.jpg\" alt=\"\" width=\"495\" height=\"444\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El silicio p\u00faede configurar muchas formas y, no creo que entre ellas se puedan encontrar las vivientes, ya que, el \u00e1tomo de silicio no llega a tener las amplias propiedades que tiene el Carbono. Sin embargo, no son pocos los que opinan que puede existir alguna clase de vida basada en el silicio y, desde luego, aunque no lo crea probable tampoco tengo conocimientos suficientes para poder negarlo. \u00bfQui\u00e9n sabe lo que por ah\u00ed fuera pueda existir en esos mundos perdidos en la lejan\u00eda del espacio?<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Silicatos y su Importancia para el ser Humano \u2013 qumicaryf\" \/><img decoding=\"async\" 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\" alt=\"Apuntes Geolog\u00eda General: Clasificaci\u00f3n de los minerales\" \/><\/p>\n<p style=\"text-align: justify;\">El mundo de los silicatos es de una gran diversidad, existiendo centenares de especies minero-l\u00f3gicas. Esas diferencias se refieren fundamentalmente a que el enlace qu\u00edmico en el caso de las mol\u00e9culas org\u00e1nicas es covalente, y cuando se forma la sustancia correspondiente (cuatrillones de mol\u00e9culas) o es un l\u00edquido, como es el caso de los aceites, o bien un s\u00f3lido que funde f\u00e1cilmente. Entre las mol\u00e9culas que lo forman se ejercen unas fuerzas, llamadas de Van der Waals, que pueden considerarse como residuales de las fuerzas electromagn\u00e9ticas, algo m\u00e1s d\u00e9biles que \u00e9stas. En cambio, en los silicatos s\u00f3lidos (como en el caso del topacio) el enlace covalente o i\u00f3nico no se limita a una mol\u00e9cula, sino que se extiende en el espacio ocupado por el s\u00f3lido, resultando un entramado particularmente fuerte.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/www.monografias.com\/trabajos48\/nanotecnologia\/Image4453.gif\" alt=\"\" width=\"553\" height=\"345\" \/><\/p>\n<p><!--more--><\/p>\n<p style=\"text-align: justify;\">Al igual que para los cristales de hielo, en la mayor\u00eda de los silicatos la informaci\u00f3n que soportan es peque\u00f1a, aunque conviene matizar este punto.\u00a0 Para un cristal ideal as\u00ed ser\u00eda en efecto, pero ocurre que en la realidad el cristal ideal es una abstracci\u00f3n, ya que en el cristal real existen aqu\u00ed y all\u00e1 los llamados defectos puntuales que trastocan la periodicidad espacial propia de las redes ideales. Precisamente esos defectos puntuales pod\u00edan proporcionar una mayor informaci\u00f3n.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/ambienteplastico.com\/wp-content\/uploads\/2023\/08\/relatos_AP117_2.jpg\" alt=\"Qu\u00e9 son los nanotubos de carbono? estructura y propiedades\" width=\"582\" height=\"327\" \/><\/p>\n<p style=\"text-align: center;\"><strong>Nanotubos de carbono<\/strong><\/p>\n<p style=\"text-align: justify;\">Si prescindimos de las org\u00e1nicas, el resto de las mol\u00e9culas que resultan de la combinaci\u00f3n entre los diferentes \u00e1tomos no llega a 100.000, frente a los varios millones de las primeras. Resulta razonable suponer que toda la enorme variedad de mol\u00e9culas existentes, principalmente en los planetas rocosos, se haya formado por evoluci\u00f3n de los \u00e1tomos, como corresponde a un proceso evolutivo. La mol\u00e9cula poseer\u00eda mayor orden que los \u00e1tomos de donde procede, esto es, menor <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a>. En su formaci\u00f3n, el ambiente se habr\u00eda desordenado al ganar <a href=\"#\" onclick=\"referencia('entropia',event); return false;\">entrop\u00eda<\/a> en una cierta cantidad tal, que arrojarse un balance total positivo.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" class=\"aligncenter\" src=\"http:\/\/www.monografias.com\/trabajos48\/nanotecnologia\/Image4460.gif\" alt=\"\" width=\"520\" height=\"505\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0\u00a0 El Carbono es tan importante en nuestras vidas que, incluso podr\u00eda incidir en nuestro futuro.<\/p>\n<p style=\"text-align: justify;\">No puedo dejar pasar la oportunidad, aunque sea de pasada, de mencionar las sustancias.<\/p>\n<p style=\"text-align: justify;\">Las as\u00ed llamadas, son cuerpos formados por mol\u00e9culas id\u00e9nticas, entre las cuales pueden o no existir enlaces qu\u00edmicos. Veremos varios ejemplos.\u00a0 Las sustancias como el ox\u00edgeno, cloro, metano, amon\u00edaco, etc, se presentan en estado gaseoso en condiciones ordinarias de presi\u00f3n y temperatura. Para su confinamiento se embotellan, aunque existen casos en que se encuentran mezcladas en el aire , como en la imagen que sigue.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/thumbs.dreamstime.com\/b\/retrete-de-cristal-c%C3%A9lulas-mol%C3%A9culas-l%C3%A1tex-c%C3%A9lula-mol%C3%A9cula-modelo-molecular-d-nanotecnolog%C3%ADa-en-la-medicina-investigaci%C3%B3n-208702046.jpg\" alt=\"Retrete De Cristal De C\u00e9lulas Mol\u00e9culas Stock de ilustraci\u00f3n - Ilustraci\u00f3n de m\u00e9dico, vida: 208702046\" width=\"565\" height=\"318\" \/><\/p>\n<blockquote><p><strong>\u00bfQu\u00e9 son las mol\u00e9culas?<\/strong><\/p><\/blockquote>\n<p style=\"text-align: justify;\"><b>Aquella agrupaci\u00f3n de \u00e1tomos que consiga reducir la energ\u00eda del conjunto dar\u00e1 lugar a una mol\u00e9cula, definiendo una forma de enlace qu\u00edmico que recibe el nombre de enlace covalente<\/b>. Esta uni\u00f3n qu\u00edmica permite que dicho enlace no se disocie con facilidad y de esta manera se forma una mol\u00e9cula.<\/p>\n<p style=\"text-align: justify;\">En lugares como este, podemos encontrar los m\u00e1s variados elementos y sustancias que la qu\u00edmica estelar ha elaborado para que sea posible que esa din\u00e1mica universal nos lleve hasta la vida. La radiaci\u00f3n ultravioleta de las estrellas j\u00f3venes masivas que surgen de estas inmensas nebulosas ionizan los \u00e1tomos del material circundante que brillan. Los vientos estelares conforman figuras extra\u00f1as y a veces adquieren una ex\u00f3tica belleza conformando figuras incre\u00edbles.<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"Ilustraci\u00f3n De La Mol\u00e9cula De Ox\u00edgeno En El Fondo Blanco Aislado ...\" \/><img decoding=\"async\" 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alt=\"Cl2 Cloro 3d Mol\u00e9cula Aislada En Blanco Ilustraciones Vectoriales ...\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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aTWtZitvs18vs+fx\/2bmQA7QciN40+FxSgj8Qukf1j7\/wBniideCf8Aj\/nVQ\/6Q\/wDEf\/4hSv8AWPvn9JS\/9ifdH\/2xsJrP2XXzmrjfleJA2QNvdrnh7XNJIBBA1sdCpjt7G88zrxGH+k+CxxgtG41uPu1qfl5fBnbAU758Qnr2xujhO+IJFgXSOBDRyJtcm3Na4eJm8310efxjJTDwVOFm27xr8o7\/AOj0669r8kBBSHeCAXnp+KCtUEBBSGDoPZF3IGDhYeyG5SGjloiKRGL3sL9ba+6aXc60lwB4i6JstyQcvtptPHQR6NaZX91jQB83Iu8EWZme7ytznzSummcZHuAJcdco5NA6BEZ8I56FFm0z3llMF\/HohEzHZlNpidQENz2UvpyOIQ3LElHgEOada30Ycrbf4Iblr2yyQyCeB5jkbrccHfdcOYRHq+wu1DK6MlzWsmbo9ulz4+qLuXUs8Bb8kSZTu23vlF+thf3UXmnWtq1UQ5oPEXUXrCCwdB7IbkyjjYeyqbHMB0IB8CLoRMx2abEbZrAWA6aBYluJ21GK4jDBbfOAJ4Ntdx8guc2d6YrT2lYGI5hcUsz28Q6zLW8ibq7237C0ealmM0zntiNxI7gwtOb+SnMRw0+quqxemjcGyPEbjwzAgkq88LXhL2jcSzYZWO7zXcNb2I063W\/Lby2iazyqH4lF8pqGE\/Zc4Xv5FZi0S7Rgvy80MhlW42yyXHgb2WtuEwufEy\/2hVTS2cRl+0hypbi8trmx48tE2abDB6uSSIPcGXJPXkVNmm1W2RAQEBAQEEEoKRzQeA7X4qajEJXm30V4bHhYG9x4oKaV4A016Dn6oM+OVBm08w5oN3RV7Ra9kEV9e08LINDNMgw55UGtq5OXDn5oKNlsV+GxCCW5DHktkF9DpZqD6IjdcAjhYH3QVIGZNJuDMro5oC5TS7hKAg0mIHvu\/Dp6rnZ14fU308xwvNNisxmOcxkhrXcGDTRo5rhPd9m+OsY9w9JYz3424LrWHxrZLb0wanDIpZI5SLPjJIc3RJhvms4jtFcH1VNFlJIcHaDM6wIK4zPV9bg6TbHO3ZvxuBoaHZ47W4xnTzsCu0z0fNy49WcLickdTitPusrmAgusC2\/HiCFxpPV9StdYJl6UWBugAA8BoPNdt9Xxck\/a1C09a2zyzC2QrtGPWC0bj\/fiiumwiLLEweF\/dXTMs260yjMhtBkHUe6CcyJsBRUoJQQSgovfkg+btp2uixCpjc3Lme6Rvi0nigqp6rTTigzo6hBkMqUF5lV4oKZKrxQWZKlBiy1PFBr6mdBq6R28qqdmYNGa9zw01QfTFLi0WUAPabADQ+CirtTX5WZmN3hPAXWtM2nTUR1U8h77tyPstbqfUrcQ8mTJMMvcuAuJH\/mVrTh7aVp+KPiIElnNP1vrBZmHfHl23cMgc0OGoPDyWHqrO1zkstNNVDvm\/pzUmOjWP7NtuaxjZhksgqIpHU8oPzNsWu\/iauMw+jGeZrys2mFcBleKeW2mdocy\/iRdbh5bRETtlxwSDvvfcj92wWb7nVSZWLxPRyOKYVUvr46k05Mbb6B4LtfurnMdX0ceeKY5h20tRlAcWuAtcty5ney7T2fOrfml53hTnHFHzSxyRssMrnMLRxXGkdX0bX1i06\/EsaijcGbxmc\/Lc2Fl0tDxY8O\/tNPglW99XNmmL2tBGUGzdR05qRLpfG6MctLDystQ8l6sas1ys+0bLTk62FtmtHgFo2wMSxMR2aLF5W4hwyZIhjbtz7GRxI+yOC6RDw2y9VE+HMt8rbeIuVdM88tNWB7NYJHMPIX7nqFmYapaeZ0mDyT5B8SIw7kWuOvndc30KrlTi0MY+lmjZ5vAP4o3LWSbXU\/CNss56RxuI9+CiQtDHKyTSGgc3o6V7WD1AN0VHwWJyn6Spgpx9mJpkd7vAQcb2jdnksjPi4pZKiZgs4O0zRjXugc0Hk8FWRoRqDYi9rEcQQg2UdeDrdBlR1oQV\/GDkdRr0QbzZHCTWyObvd00WuAMxKDfbV7AOghdNTyvlLBdzXfZ5kIPMzibS24Nx4\/kUGsrK\/kOJ9dfLog9V7K+zxrmOqq+ESZ\/kjeL5R1t4oO1qOz6h+oJYOm7lcwewROZzWPYFNRvbua2ZsbtA5\/fAf0W4Ytds8KrZY2\/Tz79x+UhuULcPJe7Y\/t1vAkDr4equ3nndmgx\/aJgjI0JOgHFxJ4LMy7Y6u12RY4UsRfe5ANjxHgucvdSOjc9VmW2pkAzcCfLiszLpRxG3AcXB0L8rovpCGusS1upDliZfQxUie6ziWPyzR0zYXOj3uUOcNCSRq3qpt293iYnbaz7Rbt3w7InTOja0ucc1zfp19VXCeE31X5NohnjbuJLvBOobdlvC902x7tYftNFnaxzXglwja8kG7jw0BuB6JtieHtDIfjUGZzXSWLfms1xH5JtPZX0modA5ud+6IPAkD9VJlaRas9WtwvA4I3Pmja17nG4doco6aKLlzTLakg9ehuf0W4eXnmVFP36iFv2DmPkQtwkuwCrDgdqqwwVIMl8j\/l6A+JXSJeTLRlU+NgAagfz\/kukS8U0lXNjgt8wWttRWXN4tjgDSc3txWbS6UrqWgwnGKmurY6Vsz3R2LnWPdDW2u24XJ7qPWaLZmjjN2U7L8y67zf\/AHiVHSW3iha35Wtb5NA\/JRIVo0WRFBbyGn4oOB207M6erJmiIp5vtNHdcfvNQeO43sZiNIXbyB72D97EM7COvX8EGhdXuacrgQeV+6fxQT+1dNSfTjdBstndqHU1RHKHOaCQHDnbkg+nqCsZUQteO+17bECx0I1ug8O217Nar43JQxkxyXcb6Mj1QdpsN2TQUrmz1NqmUWIB1Yx3UIPTA2wAGgHIcLIFvBVWNiOHxzMMcjQ5p\/A9QjM1iXC4jsRICfhqstH2JBmA8irtxnFEtLLsVXO0dVwxjrlJVmWYwxDodm+z6BjhNPKat41AdpG09QFNusUiHdhulhpZZbhJaorAloyTcFSYWJ0xJsFDiXOjYSdCeZHisTV2rmmGvrNmYnlrnU7CWfK4Egtt0sVNOnvVlFbs+zOJWseH2AL2u1IHAFXSe92hh1WC5nNkDpI3AEacbHis8sunvm46sP8AycaC1+8eS1wcAR0Tlb9830T+yH7udgeC6W\/eI1Fzeycsr7zWdLLcEeySORuWUtBBa6+UG1rprTU5q3jTLwmhdEHFx+c5soPdbbkFHG8VbMHmtw4ahd2eZepldxGVtvO63DF+jqFpx3LXYvhMVTG6KZuYH0c09QVVnUvO67s\/rItKWpbLGODZRaQeFxorzOM4atNLs3i9y3dRkdd6FeZPZQv0HZ1WSn+k1McLDxDO8+3geCnMsYo29H2T2UpqFmSBtyfmkOr3FZdojTftCKqsiaSiiCC1BGVBDYgP5ckGqxDZejm\/raWF56mNub34oNDU9lOEvNzSAfwvcP1QUQ9k2EtIIpbkdZHn9UGwp4G0L2RxtyQu0A4hp5C6i9G6r4iRmaSC05tDxt9VVna7TyhzQbgdR49ENwvZldLuFV0GNUOJ0Gn8lNppimI9TboqnZTJDohFhrS0ggkKLts4XEjVFVEoLdk2i091uZUbiATHgo1ywCT\/AARNDj1Cq9FBDebVBBpoz9UIi2cPjItci6TGzcrUmEt5PPloscqTMrDsG6PA8+a1EG9L2CUBiDyXAkk+y1om222CrKmR1gqjWTSFx\/TkiKMpRFQv1QgZOWlRttInX7yC6gICAgICAgpughz7IOSx\/G45b08bd464OYfKCPFdIq89si3DDO8APmdpyGnuVeV57ZWS3Bx1d1vnN7q8rjOaVDqB7dY5ntI6kkJypXNO0sx+WG2+aHt4Zm8R4lZmr2Y8u26ZWiRodHq08\/HoucvZW0SyImk8UZsuGNWWKwGFRpeaEWEFFW3LMrELZcOhRoACG1RaPVBBj8UFO680EliCndHqEFQHkiKibKouMF1UVIIkFwiMVtP4KoncogYfBFhQ+n8FGlbHlo1BQXG1A5iyC42VvIoLiAgILckoHFBivxAchdBYNc6\/K36om2h2wxmSKGzXZXP0B6BIS0xppsDjAAy89SP\/AKu0Pm2nq6ymc3QfktOcs0WKJqFqUi1tCrpZiGgxWxBb6nyUmFpMsPYjEstU+lzXBaZQOgvay5TD247S9BCw9MACLMJsiaEEFFYszjdZdY1pMQ6ozKvdoytSo0qiKCl82uiCpzj0QW2SEmyC+EQIVReYqipBCqIIUQsgWRQNRSyCl0QKC0aboUFOR45oJbUW4oLc1aOSDBknJRVDXWREPfz9LeHVGJhodtKF81M4xavj7w\/VIZmOjj8CxoOaCCQRoR4jiu0S8lsbraPFgVduU0ZwxQdVdufKsT4tbmm2oiWjxXGAASXcOfRSZdq0XezGhfNUSYg4ZW5TE37445wucy9VK6en2WXeEhQSgIKSEFqSK+qktRK01pUXaQShtblaUNq4xoi7WraobZLRoibUNj5oTKtVlW1BcCCUQVBAQEBAQEBAQWajgg08vFBTlQSGoIyoGVDTkdpNhmTuMtPIaaY62y3ZJ\/EArtmaOXqcJxKnHfp3SAG2aIhzfPLfMPZXblOOGMMWqRoaap\/6Tz+iu2PZLkL66VwaykmBPNwDR63VmVjC6PBezqWRwkrpWFoIO4jN\/wDncfyWNusUh6dRwNjaGMDWtAsGgWAHRR00yAgqQEBAQQgWQRlRdoLAggsQ2o3KG05ENmVDZZQSwIKwgqRBUEBAQEBAQEBBZqBog1UjdUEZUE2QSGoGVBDnqm1svPiiIJQA4obQ3um40UNttRy3HihtkhFVICAgICAgIIsglAQRZAsgZQgWQSgICAgICAgICAgIKXtugwJYEFotQMiCtrEEOZogtCJVlUIkE7pBBiQHxaKC\/h7LH0RWeAipQEBAQEBAQEBAQEBAQEBAQf\/Z\" alt=\"Determinacion de la formula de la molecula de metano. Compuestos ...\" \/><\/p>\n<p style=\"text-align: justify;\">La qu\u00edmica no es una exclusiva de los tubos de ensayo de los laboratorios. Acordaos de que ya en 1969 fueron descubiertas mol\u00e9culas de amon\u00edaco y agua en el espacio exterior. \u00bfC\u00f3mo llegaron all\u00ed? Los astr\u00f3nomos saben desde hace mucho tiempo que el espacio no est\u00e1 completamente vac\u00edo, Los vac\u00edos interestelares contienen nubes m\u00e1s o menos densas de gas y polvo en las que nacen las estrellas y los mundos y, las energ\u00edas presentes por medio de vientos estelares, radiaci\u00f3n UV y la Gravedad, hace que transformaciones qu\u00edmicas se produzcan para cambiar unos elementos sencillos en otros m\u00e1s complejos. El espacio, por su contenido, las fuerzas y energ\u00edas y la gravedad que est\u00e1n presentes, es como un inmenso laboratorio espacial en el que ocurren cosas&#8230;interesantes. Las Nebulosas son criaderos de estrellas y&#8230;mucho m\u00e1s.<\/p>\n<p>&nbsp;<\/p>\n<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/naukas.com\/fx\/uploads\/2017\/08\/agua-4.jpg\" alt=\"Soy el agua - Naukas\" width=\"282\" height=\"172\" \/><\/p>\n<\/blockquote>\n<p><strong>Una mol\u00e9cula muy importante para nosotros: La mol\u00e9cula de Agua<\/strong><\/p>\n<p style=\"text-align: justify;\">En cualquier caso, un gas como los citados consiste en un enjambre de las mol\u00e9culas correspondientes. Entre ellas no se ejercen fuerzas, salvo cuando colisionan, lo que hacen con una frecuencia que depende de la concentraci\u00f3n, es decir, del n\u00famero de ellas que est\u00e1n concentradas en la unidad de volumen; n\u00famero que podemos calcular conociendo la presi\u00f3n y temperatura de la masa de gas confinada en un volumen conocido.<\/p>\n<p style=\"text-align: justify;\">Dec\u00eda que no existen fuerzas entre las mol\u00e9culas de un gas. En realidad es m\u00e1s exacto que el valor de esas fuerzas es insignificante porque las fuerzas residuales de las electromagn\u00e9ticas, a las que antes me refer\u00ed, disminuyen m\u00e1s r\u00e1pidamente con la distancia que las fuerzas de Coulomb; y esta distancia es ordinariamente de varios di\u00e1metros moleculares.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" class=\"aligncenter\" src=\"http:\/\/1.bp.blogspot.com\/_6dvAgJjYjt0\/S9pj77NxHvI\/AAAAAAAAAFk\/Ni2hlkTDPZs\/s1600\/misydis.jpg\" alt=\"\" width=\"379\" height=\"166\" \/><strong>Fuerzas de Coulomb<\/strong><\/p>\n<p style=\"text-align: justify;\">Podemos conseguir que la intensidad de esas fuerzas aumente tratando de disminuir la distancia media entre las mol\u00e9culas. Esto se puede lograr haciendo descender la temperatura, aumentando la presi\u00f3n o ambas cosas. \u00a0Alcanzada una determinada temperatura, las mol\u00e9culas comienzan a sentir las fuerzas de Van der Waals y aparece el estado l\u00edquido; si se sigue enfriando aparece el s\u00f3lido. El orden crece desde el gas al l\u00edquido, siendo el s\u00f3lido el m\u00e1s ordenado. Se trata de una red tridimensional en la que los nudos o v\u00e9rtices del entramado est\u00e1n ocupados por mol\u00e9culas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"estructura del agua en los tres estados de la materia , si alguien ...\" \/><img decoding=\"async\" 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7FqtV0roq0RE3rSI1urbN8DuF7EG\/0QPIbX2FVNpPVK+cOYW4KwTbF7g2OzJq+QfJXcnkiQySMsu2+M1HY5pHlVtSEY4uk3mlLOCDDPvXuNOddyJ6rTXSInN0W6eOm0wDOEviu11k0lN+mq679N1d8fPXm\/iIScsNM0zqYAnfw8kSnjEvSubabxGW6wRuDad7xzJPi7Wlq66InDTdVY6LzLjVtwuXbHzgfgv7tY2wmtsc7uwzl02R7HznsXmHlrT0SK7Rj7cds7HbyN55bAru0XcvovdEAz7jXvGScbDYGztsU3JVaononlEbb4vzJzGXZs2Nbzv50Va176IvikXZoyXLm\/m6xLoAgHNFVV8N\/FIfdCWbnMU2RsoMsdlNyVXhp8SwiffF2datuy5ejOb8FxVoiKqrXcu5UpWHfRM8ufmpYv69Lo6Pz1TRe\/jXy3wRppMGU+qNfIyass7HbAVVEhiln7ELMJkTlM\/OIBF168GWqoGldqi7lVFSvKiR2dn22R2iC++yzxX+esRraavkf4y4QSouDMOvvNg22JmZzmclk0BIi0pvqhJp3V50hbN46464Iyl4ZrK2fG8fCqJ6+FE1ipOYU8QtOT+KSOF5xLlBMDnvGnPUtN+6JupCc8RqcCnZZtzEHHH2g6zN7F2\/ZFE38uSd\/fGmjBtYpIy8ibEjPm8+Z58060Gc68vGgjoi6bt1N6xrsLEuqMqY2EW3ZvyKrVE8kWOa2XKunH+YvxQxhonJKbbHtHLFZ48IvwQWfKJ1xk8XdcEfZzYi97pH99FVERaUXVa0r4Q\/w8tm3OvytiwD57qoqVRUppX1WM5igDLzjZFday8UsW2m3aVEVa1Tcqb+Saw\/kHrnj2e2CWB8FE5J\/BVTThHZ4+o5M5q08lg2w\/yHHvEWzJnLZKxw6Xn8apXVEXgq66xGFg9n\/B+PwkRzbbjzdrbmQd6HnWbB0VFVF1rRf398RlN0SYfc22GZ8+YAe8sTgleNPpDeZO1gz+xCiQljbEG77zCv8Ayw8ETgicOUMsWK2XOMsp\/lIvL3SLo9tHLF\/bYjMznpsp4b41cZjou5c3hTe\/\/ucny\/aMf+lY06Rll23xmo7BBBEJZnF8YcCYORYzQcsoGSF7z6qldFXQU1TVa8eURO4M4A9bmJ103pcCM5k\/6tpVbU+Tmi1r3LGnMkAVLlCklCeF6WsukZ+RWjzXbuWqKi8loqb+KLFpfxXX6z0zMj1KXenmZc35igMtMheGtPHdpWnPjHuQweSNvaEtsFD3xNhr2kRKqicPSJVaKZlyw+ezZWcljyWZwGVBk6UUTBdyJu0rpSkUgwzGpHYZFqaZBlQH85s+GibK8O0tOKrG0yYXGw4mUbkZWaclmwzAaV4NjtqI6eMUcExFkBBvOBxwA2t22qohKqrXw1744rU7nXTMzLyrIGNoX3mVEXThrx0ruSF\/5GF29xCn8MK9bwOVJ+XNKqvHRK6LTTfE8RGrWicnx6xkgdmSAm9851VUFEROeq+USy02D1+0Fmtln8YzjMg2M0TnW32njMTZmZkMuXnt67O6tNeNUryWJWZbGGREQelXGAZRkTZVNhNd6Lw8FhNFaKYdFts3CMMv5z7GlfpCTAWutTbTwmN\/Vj9tYl5hfs05L2te+K7Mkc25bMTPXBZOpyEnttEtKUNdyfjwh3JYc\/LvOoYHmTbSAU1LUrIJXQRrwTVVWmqqmmkVzykmlsJbypTcliGHk07KHNvtme2RPFNvSq03Knxiu6uipz5amXMjbZIxyjNtDMPlVU3eUZ\/DcXnG3zlpy1\/Km+pG+DOQYKvZVU3Ki6bqUqm+umnSMa2hT0hl3HZNwGbxP7CX\/TjHzwMYelUmJQ2XWym7XnbKbCilCUUXRRWm5KKldY+sRQnMJkZoTGYlmnBPtKQJGXOOVs+02bYOVflHBH3RDp+hQ7\/BN33xHMYfhltreVLOGex1Q7DNV+z\/ACpGsPoTgRFcsgzp2tntwsmOgEkLhFLAwLZ6k2rSX92vHzi98tnPqj0\/2zLjLrBCJTEjM3HZ7Y8l4050XTxRIquOONOiT7Yykvel2bt5yryVNNOa6w06S9HH5RjRuWc9qjoA0zQ3qKlU3aeqxcwggclfzgmicvIwdM8sJlOaElUReCoqLSL+Py++5rVjPLCQoal5c3euiVxkNtxneBoldaJ\/FYsYRNCU4Bi5bLSW2AAAhnEtaURN\/Hhxi+5gWHi2\/MuBLOMe5ZCXaQJh866JXRK6\/wC0ZoJcmXQzpPGmdhc0Apt6pS0k3JzTVe\/jGl8mMvPCnpvpq3sdnZgslluxwAzspkM91jglyJupv+kJZxrFJmatZRW3wpnuzzV7rKKq0QQ4111XRd0N8JxCcFsGJPCnWW7+w6agZrzWtKrpvrGlwKSmkc63OWg7k5LLI\/AKrVVXvWiacKRn5PJxrHLlfDx87sZySw7FJW8UaQr6ZswAEBv8lXRe7RFonJIbyGCTDxZmIZRWNZDQK0m6teNfX6Rqo5SsY3HKzWWW41kxl3IoM4VJt0taHY7N8MYIFiccZOol2CCI3DENsztHv3RcfLulcvl4geWRiRzamXjpr5VRNPrF6Vn5ZtyXuc9obXuQ2\/SlNd+9I50rQcSnJiXkXmnXhNHgAD7a26jXdVbPpFTBnRZub2mzB3a35wLyKqLT6LHR4spY5vLNVpmp64bhlnT\/AGF+5YlZmbtgmJgPk2E\/jHnDgDMdtM7DND26Nh9\/fySJpZSy9o\/ahUD3N2emm5fu3VjS1RZlpgFIEMDCzb92oBp390c6TzVmEzjzZ\/1UiAw\/VWPTKWH27Nv4\/wAf7QjxhDnHTkcMD+l1DEtPYsIu8i5Fy4rXlGOU520xv0ZdFhtvX\/hsOl5L0QlX740kJOjW0E4fzvD\/AKB\/jDuMXQIIIIDkEJsfmnJVknEeZlWB1deNamvCiJ6Rk8f6b5jLstLyzRA7LqDpzZKB679lN3PVYxvl1bNJaydxnCAF1t6ZlDGxc5nR\/wAaon1hR1noxlmI5eXZ8AHu3aR83Nxy1q0SbsoHyPGqU48k793fuiu8roi5tWudp09QM+5U4V8lX6RT5sr0esfUcO6QdHpejcmFhajsyyqfmq8POLR9MMPDaIJu3j+bc9Uj5C0RPbTZXC7tk7YrIVSuum7y3R7mZSY+HNt1uMQUNFVKqn0Tvh8mX3TT7JL49hc4OUrgUMNtqZCzTvrFhrC8LRwzbk5IXbEvQGh05VRI+KNyThCWQ3aRAoOB81FSv8Kf7R7aZdZ942JDoP8AR14aJRfTVYt8x6vvDbYANggIinwjuiSPmvR3pBNyagU64eQZ2PMmavZO5Koq6pvRVThG7demhmWgFoDlz0U7tsO+E80p66SuSMqTwTBsAb4ai5bt\/jWLcEEboEEEEAQQQQEDzQOjY4AEC\/CcJnei2Gk4TytmDh9p4HFA\/VN\/nD+OxT0luwkluj0my5mWkZ\/AZmrhh5qsNRYaHcAJEsEPSfg8oAB3R7ggi8kBBBBAEEEEBRxDEGJNvMeK35Q+M\/CPl+OY5O4kVhuE22RqLTMpts9yrzX14xv+luHddlGxtM7HkLY+Hv8AKPnDzLmYTcxtHaobYdtONF366V3r4Rx+XPKZa+lpFXC5iUwx2k4BPSk7Zc8HvpBQVVFwab96otNPHdGtNsJm1CKVxtu383npR4WMVYTVUExXfyTnySMi\/Lm5dtXF2xN2l9fmVU5cKVVE9YqnKlmNi+2yN5WNl\/Y7l3LuryTWL+Pz+s0rlhttxkm27xE8cYv+A8KIw+lEr6b4sI7\/AO5TRfYZwgr9d3H8VjGBM4nLj+az86haWtJiBIFK6IldNdfD6xZkcQxydDLlcTxd8i2HErthXfu+m5Y6J\/6mfwxqgZBwv6Lj88emw8H5OZX1RNO5VWPE9jbOHCAuOSkmDLyPS+EYQaTWITKp8JKmgou5fGEqdFekM+JdYmZ4Q0sGaxBbKd6evrGk6P8AQSTk8tybRp98NsEaGxkV115r6xGXlyynEWxwkO+jnWCljemwsemXlmiAOwFdyJ4bq8d8OojQUFNlI9wx3rlZ2CCCLDG9OMKxKdyDlRF1hoVMmwKx4FpyWta+VKRhvyBO7ROSWJCQVtNqWW\/6eG\/jx3R9qgpGOXi3eKl8hb6MTjg29Tm+HBWAPiirXj9y7tVhrI9BZg65gMSrZfAftjBeaU+5Y+kxyiRE8E\/U7ZJroLJiQEsxMXiFmwiANPDhFhOh8l8Ts2Q6fpU4ab6VjTQRaeHFG2fHonhIjl9UvBadtxdinGIv+xmGCOWCzbQfIMxf99Y0sFYtfHjTbNynRCSacJwyecuO+w7bPoiQ7clQN9p\/42gUB84swRHxYz6NuwQQRogQQQQBBBBAEEEZ9OkAFibkgLCVZeRh0zmRbPVLrkBdVHvSA0EEZ1vpCpdXcOTdCTm7uozOcnt6CpJUd6VotPKLY4uJMYVM5ZqOKGDYhclGLkrrzgG8EZ7B+kJzhyAuSZsDiMur0o9nI+B2pVUWm6NDAEEEEAQQQQHKRQmsIk5j3jAl4QwgimWMvYQu9FMJcK4pQeHYNQ3eceQ6J4XbaUupiX9q4pr9YfxQmJ4WpyRlLbynAcMT+S1EX61h8eP4ndQMdH8LZK5uSYv+2GZ98M2wAOyCD5Qjfx9RedlmZN2YmRn1k2mReQM+goRFVdyJcke5PHAefl5YmDaddV4HgM0PqpN21TvrciosTMZOog9gjLt9KgcbEm5MjMxZsZN9G\/eEoolaaUt18Ya4TiPW1mANgpd+UeyZhkzRyxaJRUVN6LXfFgzggggCCCCAIIIIAggggCCFuJ4gkmDNjZvvzDyS0uyCo3nlqu9dETRV8oovY+bUk7OOSTuYD\/VQk2XxfOaXSlpJv3wGggjOYn0nZl+pK21n9ellnJdTmRlAJEpoiqtFLXdD5s7wA+wphuLfASwQQQBBBBAEEEEAQQQQBCOZwMHpoZpyamDbGZSaCXO0xBU5FvQeNEWHkEBnmOjjYZTZzMy5KyleoyxoNkrVFHfvWlVpXnxj3LdHxaGSbKenX25FwDlgdsoFqKibkh9BAIcL6ONyRyq9bm5kZFpWpRuYQUBitEVdE3+MPoIIAggggCCCCAIIIIAhVieFdbelHxmZiVclLxA5a1V2kRFrVO6GsEBny6OtnmuDNzQTRTPWEmwtzgVQQCSlKUVB9dYiZ6Nm2LSjPzKTjT7j4T2WOYd6ChIXPsprpGlggM4nRaWFlG25ibbywZEDC24cpVUV1TetVrDLDMOGTF32jr7sy7nPPPUvNaInBNNyQxggCCCCAIIIIAggggCCCCAXYlIBOCz7R1p2XeR9h5ql7C6px0Xeu\/nC1votK0BHjdfTrBThhssMm4QiNaCiUoiUSnPWsaOCAzbvRps2AlmZubblbTZKW2ZhlAUq0RCqiUqqIu+nOHzDItNstB2GQQA50RKRNBAEEEEAQQQQH\/\/Z\" alt=\"Los tres estados de la materia que generan vida \u2013 Vida en el Universo\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Todas las sustancias conocidas pueden presentarse en cualquiera de los tres estados de la materia (estados ordinarios y cotidianos en nuestras vidas del d\u00eda a d\u00eda). Otros estados, como el <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>, s\u00f3lo se producen en los laboratorios o en el espacio interestelar. De hecho, es el estado m\u00e1s com\u00fan de la materia en el Universo, todas las estrellas est\u00e1n hechas de material que debido a las alt\u00edsimas temperaturas, han adquirido el estado de <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>. Puede que existan otros estados de la materia en situaciones poco conocidas y tambi\u00e9n estar\u00edamos hablando del espacio exterior en el que, pudieran existir estrellas Quarks y Gluones formando una especie de materia extra\u00f1a.<\/p>\n<p style=\"text-align: center;\">\u00a0<img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" class=\"aligncenter\" src=\"http:\/\/upload.wikimedia.org\/wikipedia\/commons\/thumb\/0\/0d\/Estados.svg\/290px-Estados.svg.png\" alt=\"\" width=\"290\" height=\"231\" \/><\/p>\n<p style=\"text-align: justify;\">Estos son los estados de la materia que siempre nos ense\u00f1aban en el Colegio, sin embargo, hay otros que, menos conocido no est\u00e1n presentes en nuestra vida cotidiana y s\u00f3lo se forman en condiciones especiales que, generalmente, no est\u00e1n presentes en nuestra atm\u00f3sfera.<\/p>\n<p style=\"text-align: justify;\">Si las temperaturas reinantes en las estrellas alcanzan miles de millones de grados, el estado de la materia es el <a href=\"#\" onclick=\"referencia('plasma',event); return false;\">plasma<\/a>, el material m\u00e1s com\u00fan del universo. Esa otra clase de materia a la que llamamos <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a> (si finalmente existe)\u00a0 no sabemos en qu\u00e9 estado estar\u00e1 o de qu\u00e9 est\u00e1 conformada.<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/ichef.bbci.co.uk\/ace\/ws\/640\/amz\/worldservice\/live\/assets\/images\/2013\/05\/15\/130515111509_sun_burst_304x171_unknown_nocredit.jpg.webp\" alt=\"Gigantes explosiones de fuego en el Sol - BBC News Mundo\" \/><\/p>\n<p style=\"text-align: justify;\"><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Plasma en ebullici\u00f3n en la superficie del Sol<\/strong><\/p>\n<p style=\"text-align: justify;\">En condiciones ordinarias de presi\u00f3n, la temperatura por debajo de la cual existe el l\u00edquido y\/o s\u00f3lido depende del tipo de sustancia. Se denomina temperatura de ebullici\u00f3n o fusi\u00f3n la que corresponde a los sucesivos equilibrios (a presi\u00f3n dada) de fases: vapor \u2194 l\u00edquido \u2194 s\u00f3lido. Estas temperaturas son muy variadas, por ejemplo, para los gases nobles son muy bajas; tambi\u00e9n para el ox\u00edgeno (O<sub>2<\/sub>) e hidr\u00f3geno (H<sub>2<\/sub>). En cambio, la mayor\u00eda de las sustancias son s\u00f3lidos en condiciones ordinarias (grasas, ceras, etc).<\/p>\n<p style=\"text-align: justify;\">Las sustancias pueden ser simples y compuestas, seg\u00fan que la mol\u00e9cula correspondiente tenga \u00e1tomos iguales o diferentes. El n\u00famero de las primeras es enormemente inferior al de las segundas.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: center;\"><img decoding=\"async\" loading=\"lazy\" id=\"il_fi\" class=\"aligncenter\" src=\"http:\/\/4.bp.blogspot.com\/_Yi7WOv3fF7A\/S8wdvbZ4IVI\/AAAAAAAAAEA\/TNDJInb7VhA\/s1600\/sal+comun.png\" alt=\"\" width=\"180\" height=\"473\" \/><\/p>\n<p style=\"text-align: justify;\">El concepto de mol\u00e9cula, como individuo f\u00edsico y qu\u00edmico, pierde su significado en ciertas sustancias que no hemos considerado a\u00fan. Entre ellas figuran las llamadas sales, el paradigma de las cuales es la sal de cocina.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El problema de la sal refinada\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"data:image\/jpeg;base64,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\" alt=\"Los usos gastron\u00f3micos de la sal | Hosteleriasalamanca.es\" width=\"348\" height=\"188\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"10 variedades de sal en nuestra cocina\" \/><img decoding=\"async\" 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\" alt=\"5 formas utilitarias para emplear la sal de cocina en casa | Radio ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Se trata de cloruro de\u00a0 sodio, por lo que cualquier estudiante de E.G.B. escribir\u00eda sin titubear su f\u00f3rmula: Cl Na. Sin embargo, le podr\u00edamos poner en un aprieto si le pregunt\u00e1semos d\u00f3nde se puede encontrar aisladamente individuos moleculares que respondan a esa composici\u00f3n. Le podemos orientar dici\u00e9ndole que en el gas Cl H o en el vapor de agua existen mol\u00e9culas como individualidades. En realidad y salvo casos especiales, por ejemplo, a temperaturas elevadas, no existen mol\u00e9culas aisladas de sal, sino una especie de mol\u00e9cula gigante que se extiende por todo el cristal. Este edificio de cristal de sal consiste en una red o entramado, como un tablero de ajedrez de tres dimensiones, en cuyos nudos o v\u00e9rtices se encuentran, alternativamente, las constituyentes, que no son los \u00e1tomos de Cl y Na sino los iones Cl<sup>&#8211;<\/sup> y Na<sup>+<\/sup>.\u00a0 El primero es un \u00e1tomo de Cl que ha ganado un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a>, complet\u00e1ndose todos los orbitales de valencia; el segundo, un \u00e1tomo de Na que ha perdido el <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> del orbital <em>s<\/em>.<\/p>\n<div id=\"adsense\"><a id=\"rg_hl\" href=\"http:\/\/www.google.es\/imgres?q=%C3%A1tomo+de+Cl+que+ha+ganado+un+electr%C3%B3n&amp;start=19&amp;num=10&amp;um=1&amp;hl=es&amp;safe=strict&amp;biw=1272&amp;bih=520&amp;tbm=isch&amp;tbnid=njOoA9_0UG24qM:&amp;imgrefurl=http:\/\/organica1.org\/teoria1411\/4_files\/slide0007.htm&amp;docid=3G1VMqKWLdsHEM&amp;imgurl=http:\/\/organica1.org\/teoria1411\/4_files\/slide0007_image026.gif&amp;w=496&amp;h=121&amp;ei=Lci4Tpf9Lsn38QOzk72vBw&amp;zoom=1\"><img decoding=\"async\" loading=\"lazy\" id=\"rg_hi\" src=\"http:\/\/t0.gstatic.com\/images?q=tbn:ANd9GcSb1-ZXRYtbuSCJoWVr84jZzPlP-6Cz0YylmbwE3Iwl6OJyBbiD\" alt=\"\" width=\"396\" height=\"96\" data-height=\"96\" data-width=\"396\" \/><\/a><\/div>\n<div><\/div>\n<p style=\"text-align: justify;\">\u201cPropiedades f\u00edsicas\u201d es una expresi\u00f3n de significado muy amplio: engloba todas las propiedades de las sustancias relacionadas a fen\u00f3menos f\u00edsicos. No tendr\u00eda ning\u00fan sentido intentar estudiar todas las propiedades f\u00edsicas a la vez; apenas para enumerarlas todas juntas ya ser\u00eda consumidas a un espacio enorme.<\/p>\n<p style=\"text-align: justify;\">En general establecemos objetivos de naturaleza pr\u00e1ctica para delimitar nuestros estudios: las propiedades f\u00edsicas que nos interesan en este momento son aquellas que utilizamos corrientemente en los trabajos comunes de laboratorio, como punto de fusi\u00f3n, punto de ebullici\u00f3n, solubilidad. Estas propiedades est\u00e1n fuertemente asociadas con las fuerzas que mantienen las mol\u00e9culas unidas unas a las otras, las que son llamadas <strong>fuerzas intermoleculares<\/strong>.<\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/image.slidesharecdn.com\/fuerzasintermoleculares-090807204700-phpapp01\/95\/fuerzas-intermoleculares-de-atraccin-1-728.jpg?cb=1249678064\" alt=\"Fuerzas intermoleculares de atracci\u00f3n\" width=\"577\" height=\"433\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Los puentes de hidr\u00f3geno son especialmente fuertes entre las mol\u00e9culas de agua y son la causa de muchas de las singulares propiedades de esta sustancia. Los compuestos de hidr\u00f3geno de elementos vecino al ox\u00edgeno y de los miembros de su familia en la tabla peri\u00f3dica, son gases a la temperatura ambiente: CH<sub>4<\/sub>, NH<sub>3<\/sub>, H<sub>2<\/sub>S, H<sub>2<\/sub>Te, PH<sub>3<\/sub>, HCl. En cambio, el H<sub>2<\/sub>O es l\u00edquida a la temperatura ambiente, lo que indica un alto grado de atracci\u00f3n intermolecular. En la figura 6 se puede ver que el punto de ebullici\u00f3n del agua es 200 \u00baC m\u00e1s alto de lo que cabr\u00eda predecir si no hubiera puentes de hidr\u00f3geno. Los puentes de hidr\u00f3geno juegan tambi\u00e9n un papel crucial en la estructura del ADN, la mol\u00e9cula que almacena la herencia gen\u00e9tica de todos los seres vivos.<\/p>\n<p>&nbsp;<\/p>\n<p align=\"center\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/www.textoscientificos.com\/imagenes\/quimica\/ebullicion-hidruros.gif\" alt=\"Variaci\u00f3n de los puntos de ebullici\u00f3n de los hidruros moleculares.\" width=\"326\" height=\"280\" \/><br \/>\n<strong><small>Figura 6. Variaci\u00f3n de los puntos de ebullici\u00f3n de los hidruros moleculares.<\/small><\/strong><\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/www3.gobiernodecanarias.org\/medusa\/ecoblog\/jlorsal\/files\/2013\/09\/fuerzas_intermoleculares.png\" alt=\"Fuerzas intermoleculares \u2013 Blog de JOS\u00c9 MIGUEL LORENZO SALAZAR\" \/><\/p>\n<p><strong>\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 Fuerzas Intermoleculares<\/strong><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">El enlace que atrapa los \u00e1tomos dentro de una mol\u00e9cula es el enlace covalente. Las fuerzas de atracci\u00f3n entre las mol\u00e9culas son de naturaleza el\u00e9ctrica. Fuerzas gravitacionales tambi\u00e9n existen, pero podemos despreciarlas por ser mucho menores que las fuerzas el\u00e9ctricas. Analicemos ahora, las fuerzas que existen entre las mol\u00e9culas. Estas fuerzas pueden ser divididas en dos tipos: Fuerzas de Van der Waals y Puente de Hidr\u00f3geno<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"https:\/\/cidta.usal.es\/cursos\/agua\/modulos\/Practicas\/propiedades4\/montaje2.gif\" alt=\"Pr\u00e1cticas del Agua\" \/><\/p>\n<p><strong>En la imagen est\u00e1n presentes las Fuerzas de Van der Waals<\/strong><\/p>\n<p><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/fuerzas-de-van-der-waals-150126050148-conversion-gate01\/95\/fuerzas-de-van-der-waals-1-638.jpg?cb=1422248546\" alt=\"Fuerzas de Van Der Waals\" \/><\/p>\n<p style=\"text-align: justify;\">Las fuerzas de atracci\u00f3n o repulsi\u00f3n entre entidades moleculares (o entre grupos dentro de la misma entidad molecular) diferentes de aquellas que son debidas a la formaci\u00f3n de enlace o la interacci\u00f3n electroest\u00e1tica de iones o grupos i\u00f3nicos unos con otros o con mol\u00e9culas neutras.<\/p>\n<p>Estudiemos los tipos principales:<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/whisperoflearning.files.wordpress.com\/2016\/10\/quimica-1.jpg?w=748\" alt=\"Enlaces Quimicos \u2013 Whisper of Learning\" width=\"501\" height=\"376\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Fuerza entre dipolos permanentes: Si la mol\u00e9cula de la sustancia contiene un dipolo permanente (debido a la polaridad de uno o m\u00e1s de sus enlaces covalentes), entonces podemos f\u00e1cilmente ver como esas mol\u00e9culas se atraen unas a otras: el lado positivo del dipolo de una mol\u00e9cula atrae al lado negativo del dipolo de la otra mol\u00e9cula. Esta fuerza existe, por tanto, entre mol\u00e9culas polares (\u03bc <sub>total<\/sub> \u2260 0).<\/p>\n<p>Ejemplo:<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Enlaces de hidr\u00f3geno y fuerzas de van der Waals | Quimitube\" \/><img decoding=\"async\" loading=\"lazy\" class=\"\" src=\"https:\/\/www3.gobiernodecanarias.org\/medusa\/ecoblog\/jlorsal\/files\/2013\/09\/dipolo.gif\" alt=\"Fuerzas intermoleculares \u2013 Blog de JOS\u00c9 MIGUEL LORENZO SALAZAR\" width=\"228\" height=\"153\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Fuerzas de London o fuerzas de dispersi\u00f3n: Es cuando las mol\u00e9culas no contienen dipolos (son apolares). Entonces, como es que logran atraerse? Pensemos en una mol\u00e9cula como una entidad no est\u00e1tica, pero conteniendo <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en constante movimiento; es razonable pensar que en un determinado momento la distribuci\u00f3n en esa mol\u00e9cula puede no ser perfectamente sim\u00e9trica y aparecen entonces peque\u00f1os dipolos instant\u00e1neos en este momento.<\/p>\n<p style=\"text-align: justify;\">Esos dipolos desaparecer\u00e1n en muy poco tiempo, pudiendo llevar a una mol\u00e9cula neutra o a otros dipolos, inclusive contrarios, pero en un corto espacio de tiempo en que ellos existen pueden inducir a la formaci\u00f3n de dipolos contrarios en la mol\u00e9cula vecina, llevando a las dos a atraerse mutuamente.<\/p>\n<p>Ejemplo:<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Fuerzas Intermoleculares: clasificaci\u00f3n y caracter\u00edsticas\" \/><img decoding=\"async\" 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\" alt=\"Polaridad de las mol\u00e9culas y fuerzas intermoleculares - ppt video ...\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Enlaces de Hidr\u00f3geno o Puentes de Hidr\u00f3geno: El \u00e1tomo de hidr\u00f3geno tiene propiedades especiales por ser un \u00e1tomo muy peque\u00f1o, sin <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> en el interior: por dentro de la capa de valencia existen apenas el n\u00facleo del \u00e1tomo y el <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a>.<\/p>\n<p style=\"text-align: justify;\">Una de las propiedades que solo el \u00e1tomo de hidr\u00f3geno presenta es la capacidad de ejercer una fuerza de atracci\u00f3n intermolecular llamada enlace de hidr\u00f3geno, o puente de hidr\u00f3geno. El enlace de hidr\u00f3geno solo puede ocurrir cuando el hidr\u00f3geno estuviese enlazado a un \u00e1tomo peque\u00f1o y muy electronegativo: apenas F, O, N satisface las condiciones necesarias.<\/p>\n<p style=\"text-align: justify;\">Cuando el hidr\u00f3geno esta enlazado a un \u00e1tomo muy electronegativo, la densidad electr\u00f3nica en torno del <a href=\"#\" onclick=\"referencia('proton',event); return false;\">prot\u00f3n<\/a> se establece bastante baja, esta parte de la mol\u00e9cula es entonces fuertemente atra\u00edda por los pares de <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> del F, O, N de otra mol\u00e9cula, estableciendo el enlace de hidr\u00f3geno.<\/p>\n<p>Ejemplo:<\/p>\n<p>&nbsp;<\/p>\n<p><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Los puentes de hidr\u00f3geno en el agua (art\u00edculo) | Khan Academy\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn%3AANd9GcRPpFBWACPnBGC8lB2uinXt51OQ0ccM8ghVOcPFLQE8Cjaa3E9l&amp;usqp=CAU\" alt=\"Puente de h\" \/><\/p>\n<p>&nbsp;<\/p>\n<p style=\"text-align: justify;\">Cient\u00edficos de Austria recientemente publicaron un trabajo sobre la denominada fuerza de van der Waals, responsable de mantener unidas determinadas sustancias qu\u00edmicas a superficies met\u00e1licas. Este estudio revela que varios modelos para la interacci\u00f3n entre pel\u00edculas org\u00e1nicas y finas capas met\u00e1licas en las que se colocan deben ser revisados. Dentro de las aplicaciones se encuentra la fabricaci\u00f3n de semiconductores org\u00e1nicos, mucho m\u00e1s flexibles que los actuales inorg\u00e1nicos.<\/p>\n<p style=\"text-align: justify;\">Cuando los \u00e1tomos de Cl y Na interaccionan por aproximarse suficientemente sus nubes electr\u00f3nicas, existe un reajuste de cargas, porque el n\u00facleo de Cl atrae con m\u00e1s fuerza los <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electrones<\/a> que el de Na, as\u00ed uno pierde un <a href=\"#\" onclick=\"referencia('electron',event); return false;\">electr\u00f3n<\/a> que gana el otro. El resultado es que la colectividad de \u00e1tomos se transforma en colectividad de iones, positivos los de Na y negativos los de Cl. Las fuerzas electromagn\u00e9ticas entre esos iones determinan su ordenaci\u00f3n en un cristal, el ClNa. Por consiguiente, en los nudos de la red existen, de manera alternativa, iones de Na e iones de Cl, resultando una red mucho m\u00e1s fuerte que en el caso de que las fuerzas actuantes fueran de Van der Waals. Por ello, las sales poseen puntos de fusi\u00f3n elevados en relaci\u00f3n con los de las redes moleculares.<\/p>\n<p style=\"text-align: justify;\">Dejamos aqu\u00ed el paseo por el fascinante mundo de la Qu\u00edmica que, como la F\u00edsica, es un universo en s\u00ed mismo.<\/p>\n<p><strong>Emilio Silvera V.<\/strong><\/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%2F2025%2F09%2F23%2F%25c2%25a1el-carbono-elemento-esencial-para-la-vida%2F&amp;title=%C2%A1El+carbono%21+elemento+esencial+para+la+vida' 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%2F2025%2F09%2F23%2F%25c2%25a1el-carbono-elemento-esencial-para-la-vida%2F&amp;title=%C2%A1El+carbono%21+elemento+esencial+para+la+vida' 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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La Tierra primigenia\u00a0se form\u00f3 por la colisi\u00f3n y fusi\u00f3n de fragmentos de rocas m\u00e1s peque\u00f1os, de los [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[20],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2196"}],"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=2196"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/2196\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=2196"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=2196"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=2196"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}