{"id":27617,"date":"2022-01-22T06:35:54","date_gmt":"2022-01-22T05:35:54","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=27617"},"modified":"2022-01-22T06:35:54","modified_gmt":"2022-01-22T05:35:54","slug":"objetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/01\/22\/objetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i\/","title":{"rendered":"Objetos, mol\u00e9culas, agregados, sustancias&#8230;Materia&#8230; Y, mec\u00e1nica cu\u00e1ntica I"},"content":{"rendered":"<blockquote>\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTFiASx4gqxuykM98rxGoVSIrdVLwfDydrd9w&amp;usqp=CAU\" alt=\"214 - Mol\u00e9culas org\u00e1nicas\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcS-iZGX5rof-PPft08J_Ji1ENlV1CP76mau9w&amp;usqp=CAU\" alt=\"mol\u00e9culas org\u00e1nicas\" \/><\/p>\n<p style=\"text-align: justify;\">Compuesto org\u00e1nico o\u00a0mol\u00e9cula org\u00e1nica\u00a0es un compuesto qu\u00edmico que contiene carbono,\u200b formando enlaces carbono-carbono y carbono-hidr\u00f3geno.<\/p>\n<\/blockquote>\n<p style=\"text-align: justify;\">En los organismos se encuentran cuatro tipos diferentes de mol\u00e9culas org\u00e1nicas en gran cantidad: carbohidratos, l\u00edpidos, prote\u00ednas y nucle\u00f3tidos. Todas estas mol\u00e9culas contienen carbono, hidr\u00f3geno y ox\u00edgeno. Adem\u00e1s, las prote\u00ednas contienen nitr\u00f3geno y azufre, y los nucle\u00f3tidos, as\u00ed como algunos l\u00edpidos, contienen nitr\u00f3geno y f\u00f3sforo. Se ha dicho que es suficiente reconocer cerca de 30 mol\u00e9culas para tener un conocimiento que permita trabajar con la bioqu\u00edmica de las c\u00e9lulas. Dos de esas mol\u00e9culas son los az\u00facares glucosa y ribosa; otra, un l\u00edpido; otras veinte, los amino\u00e1cidos biol\u00f3gicamente importantes; y cinco las bases nitrogenadas, mol\u00e9culas que contienen nitr\u00f3geno y son constituyentes claves de los nucle\u00f3tidos. En esencia, la qu\u00edmica de los organismos vivos es la qu\u00edmica de los compuestos que contienen carbono o sea, los compuestos org\u00e1nicos.<\/p>\n<p style=\"text-align: justify;\" align=\"center\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Mol\u00e9culas org\u00e1nicas\" \/><\/p>\n<p style=\"text-align: justify;\" align=\"center\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0Modelos de esferas y varillas y f\u00f3rmulas estructurales del metano, etano y butano.<\/p>\n<p style=\"text-align: justify;\">Las propiedades qu\u00edmicas espec\u00edficas de una mol\u00e9cula org\u00e1nica derivan principalmente de los grupos de \u00e1tomos conocidos como grupos funcionales. Estos grupos est\u00e1n unidos al esqueleto de carbono, reemplazando a uno o m\u00e1s de los hidr\u00f3genos que estar\u00edan presentes en un hidrocarburo.<\/p>\n<p style=\"text-align: justify;\">La enorme variedad de formas, colores, comportamientos, etc 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 tetravalencia 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;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Presentaci\u00f3n1 - Google Slides\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Biolog\u00eda divertida: Composici\u00f3n del magma\" \/><\/p>\n<p style=\"text-align: justify;\">Podemos encontrar numerosos tipos de silicio, \u00e1cido sil\u00edcico, ortosil\u00edcico, di\u00f3xido de silicio, silicio coloidal, silanol, etc.<\/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. Refiri\u00e9ndonos al silicio, que para nosotros es el m\u00e1s importante, se\u00f1alaremos que las \u201cmol\u00e9culas\u201d 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 style=\"text-align: justify;\">El mundo de los silicatos es de una gran diversidad, existiendo centenares de especies minerol\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 style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"El origen de las formas de los cristales de hielo \u2013 Nuestroclima\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcTDS0w5D_CmanVKRk6rvxRksnWW1Fut9QwmAg&amp;usqp=CAU\" alt=\"Helado Cristales De Hielo Invierno - Foto gratis en Pixabay\" \/><\/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 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 ranozable 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 style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/www.madrimasd.org\/blogs\/quimicaysociedad\/files\/2013\/06\/CarnavalQui%CC%81mica26_BR.jpg\" alt=\"\" width=\"525\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" title=\"M\u00e1s...\" src=\"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-includes\/js\/tinymce\/plugins\/wordpress\/img\/trans.gif\" alt=\"\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 No puedo dejar pasar la oportunidad, aunque sea de pasada, de mencionar las sustancias.<\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/1.bp.blogspot.com\/-1RF1gp-eUeY\/Td3UphzixNI\/AAAAAAAAAE4\/quZcjCnHkKw\/s1600\/ejemplos+sust+compuestas.JPG\" alt=\"\" width=\"325\" height=\"306\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0\u00a0<img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-l_AVj0cxUVc\/Td3UrWE72XI\/AAAAAAAAAFA\/Jhu_5d0e-90\/s400\/esquema+sustancias+simples+y+comp.JPG\" alt=\"\" width=\"400\" height=\"172\" border=\"0\" \/><\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" src=\"http:\/\/1.bp.blogspot.com\/-kseI9lEVl94\/Td3Uqmb7vQI\/AAAAAAAAAE8\/BOpfZCIsbRI\/s400\/ejemplos+sust+simples.JPG\" alt=\"\" width=\"400\" height=\"326\" border=\"0\" \/><\/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 de las primeras es enormemente inferior al de las segundas.<\/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 (os pod\u00e9is dar una vueltecita por el polo qu\u00edmico de Huelva).<\/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;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0<img decoding=\"async\" src=\"https:\/\/lh5.googleusercontent.com\/9prUC0_s7yoPm0YgL_ItQV9KVkGCfwMosi3rwJ0el11T7MBCV5V23hLguW-0mO3Q5yi81XmakY4qMZDLDU1ACSZaKzfXmfTCRTclo5yGFlFDV59l6wa9eaHKKQ=s412\" alt=\"TEOR\u00cdA CIN\u00c9TICO MOLECULAR\" \/><\/p>\n<p style=\"text-align: justify;\">\u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00a0 \u00bfY la teor\u00eda cin\u00e9tica molecular?<\/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 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 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).<\/p>\n<p style=\"text-align: justify;\"><img decoding=\"async\" loading=\"lazy\" id=\"irc_mi\" src=\"http:\/\/k42.kn3.net\/taringa\/2\/2\/9\/6\/4\/6\/63\/nate_humphries\/633.jpg?7559\" alt=\"\" width=\"699\" height=\"393\" \/><\/p>\n<p style=\"text-align: justify;\">Si las temperaturas reinantes, como dec\u00edamos en p\u00e1ginas anteriores, es de 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, el de las estrellas (aparte de la <a href=\"#\" onclick=\"referencia('materia oscura',event); return false;\">materia oscura<\/a>, que no sabemos ni lo que es, ni donde est\u00e1, ni que \u201cestado\u201d es el suyo).<\/p>\n<p style=\"text-align: justify;\">emilio silvera<\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' 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; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.google.com\/bookmarks\/mark?op=edit&amp;bkmk=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='Google' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/google.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/myweb2.search.yahoo.com\/myresults\/bookmarklet?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;t=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='Yahoo' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/yahoo.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.technorati.com\/faves?add=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F' title='Technorati' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/technorati.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/meneame.net\/submit.php?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F' title='Meneame' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/meneame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/enchilame.com\/submit.php?url=http:\/\/www.emiliosilveravazquez.com\/blog\/2022\/01\/22\/objetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i\/' target='_blank' rel='nofollow'><img title='Enchilame' src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/enchilame.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.blinklist.com\/index.php?Action=Blink\/addblink.php&amp;Description=&amp;Url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='BlinkList' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/blinklist.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/reddit.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='Reddit' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/reddit.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.tecnologiadiaria.com\/2009\/07\/abrir-com-hotmail-correo.html' target='_blank' title='hotmail'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/linklove.png' alt='hotmail correo' class='book_img' border='none' style='margin:1px; padding: 0;' \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/bitacoras.com\/votar\/anotacion\/externo\/mini\/www.emiliosilveravazquez.com\/blog\/2022\/01\/22\/objetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i\/' title='Bitacoras.com' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/bitacoras.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.wikio.es\/vote?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F' title='Wikio' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/wikio.png'   alt='' class='book_img' border='none' style='margin:1px; padding: 0;'   \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/friendfeed.com\/?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;title=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='Friend Feed' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/friendfeed.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.facebook.com\/share.php?u=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F&amp;t=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I' title='Facebook' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/facebook.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/twitter.com\/home?status=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I: http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F' title='Twitter' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/twitter.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/www.feedburner.com\/fb\/a\/emailFlare?itemTitle=Objetos%2C+mol%C3%A9culas%2C+agregados%2C+sustancias%26%238230%3BMateria%26%238230%3B+Y%2C+mec%C3%A1nica+cu%C3%A1ntica+I&amp;uri=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2022%2F01%2F22%2Fobjetos-moleculas-agregados-sustancias-materia-y-mecanica-cuantica-i%2F' title='Enviar por Email' target='_blank' rel='nofollow'><img src='http:\/\/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>Compuesto org\u00e1nico o\u00a0mol\u00e9cula org\u00e1nica\u00a0es un compuesto qu\u00edmico que contiene carbono,\u200b formando enlaces carbono-carbono y carbono-hidr\u00f3geno. En los organismos se encuentran cuatro tipos diferentes de mol\u00e9culas org\u00e1nicas en gran cantidad: carbohidratos, l\u00edpidos, prote\u00ednas y nucle\u00f3tidos. Todas estas mol\u00e9culas contienen carbono, hidr\u00f3geno y ox\u00edgeno. Adem\u00e1s, las prote\u00ednas contienen nitr\u00f3geno y azufre, y los nucle\u00f3tidos, as\u00ed como algunos [&hellip;]<\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_s2mail":"yes","footnotes":""},"categories":[1],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27617"}],"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=27617"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/27617\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=27617"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=27617"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=27617"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}