{"id":3233,"date":"2021-01-03T08:10:34","date_gmt":"2021-01-03T07:10:34","guid":{"rendered":"http:\/\/www.emiliosilveravazquez.com\/blog\/?p=3233"},"modified":"2021-01-03T08:15:10","modified_gmt":"2021-01-03T07:15:10","slug":"universo-ii","status":"publish","type":"post","link":"http:\/\/www.emiliosilveravazquez.com\/blog\/2021\/01\/03\/universo-ii\/","title":{"rendered":"Universo II"},"content":{"rendered":"<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.researchgate.net\/profile\/Mary_Mojica_Pisciotti\/publication\/45529487\/figure\/fig9\/AS:669454031679490@1536621687115\/Figura-43-Estructura-molecular-del-dioxido-de-silicio-silica.ppm\" alt=\"3: Estructura molecular del di\u00f3xido de silicio (silica). | Download  Scientific Diagram\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcSMX15-wh6S-K1EFpluUWKYuVky0v0P2vA4wA&amp;usqp=CAU\" alt=\"Mol\u00e9cula del ox\u00edgeno O2 stock de ilustraci\u00f3n. Ilustraci\u00f3n de ox\u00edgeno -  63293268\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Protones, Neutrones Y Electrones De Un \u00e1tomo De Carbono Ilustraciones  Vectoriales, Clip Art Vectorizado Libre De Derechos. Image 26043804.\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,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\" alt=\"Tetrafluormetano (tetrafluoruro De Carbono, CF4) Mol\u00e9cula De Gas De Efecto  Invernadero. Representaci\u00f3n 3D. Los \u00e1tomos Se Representan Como Esferas Con  Codificaci\u00f3n De Colores Convencional: Carbono (gris), Fl\u00faor (verde Claro).  Fotos, Retratos, Im\u00e1genes\" \/><\/p>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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R6tjgh1AfL23I4zwTgiOoz9T4dfS8htPtLrIdD+WfSxB5BEGRIn5UmaoJbPn7vilzTo7AZyjiPhvcI6j8r+nnoVP5q7njys+kveUwL+VcKMIP3iqdpH+4VyvG\/CGt3vPRFNllW3dG87ipJG5g2DtJmQQdu4QcVHRPcFj7OhOzddZrpne4uXGeFHJ+OC3Wu7po3rsv4JZJ1RusOdOgXiFafWv\/dwflNV8W1fqa2H3LG94iFRZBSRkkusfUj5820224hRgrQ23J2j4\/jAOcMgjvUdfauMBbaLPm3N73CGuWyMsAm2I9WYJAzyepV6rkZWqidH\/S1xSj+tXus3mXNp3BQ8i2u4YMKokA8z3Fe+LRcdEBIKNMju1q4pH+1GLf8Aj3py6u3aRUQhyABCAKCQMkx6UnmubcvWbzPbllZlO7ygWaGgMFkendAG49BGK2NtuXgGWtBtHpfMtC6zhbR9Bdjt22LRiBPVysk9oHy1fvW7qEoiO2\/cA0gMRHqA5eBxkDAiteIeI+WbdlF2SQE3mwFVARuK5YTHHUmsnT29RF5ma6RMEsIUgwSoSAGBEbhkdDRLZz1snsLMtxisgAQltVXAxK3A3E8dKk6mWJZmLGc7cYAgbQMYpfkhZMsSYyzFuOAJqNwU+CSETk2CuiiXBT7i0S4KpixEgNwUa4KbcFFuCnxEyB3O3+f5ir6DWBFdCJ3qeT6fSCQIEc+oc9awUJMDk+4H7mqazwwqm+ek8cmYx\/OtmoNYyBi5p5I4d4fSjMKXcFFcVbEgn2TNZNbrJojkLQ1ZDRlNWtmhaMixlo0q2aFbNKtmkyKYjLZpds1BNOwEx1iOv6Vu2anbT6KEmjs+H7IzzB4GRwBM1owCQP5zXOtGl2jU7jTbHqWqG2zVlJnHzPbH8uP3o1s1XbwQc\/Xqc5+RP+RSORMbAXp7sYjr0ifea6Fs1ytHZKkHEQfnM8+810UfBgTHQe3SkMchTXgo3GYEcCTkwMfWg67TvqsI9sp6SDL7kkTuAQg7s4O4YP60YFowZYgRMCAZ3D5c\/tE154TbFg3VYQS5IaRtNsAC2FzgBQBGMyepNLfwMQIf6TYkAMlsCDuQ3zcJA+Ik3AO+DP1rd7TX9Lta8wvWxjz1UrdtDvcVSNynuvE5WM109R4mCpCHaeQxZAIBE5JPTHHWi3PGp+7NywwYbDDDd6pAcciePT889K5\/cZyxI6i2t1kaWubpI3ltqhcSUJiZxU77KjSdzSYxk8cdhQv9L3Sultb5JVShPurQT+pH61rWWmZwwBEsoOZEwCDjpk\/pT4Ri\/TdCORzTurManxBC6pbtFvUwYsCpVmAJB3RMkH9R8680HiboSGnZMbGAO0DFJ1Opsiz6\/ia5Jj4t07M9iAFx\/wA15c0wuEBeBbBkY\/X96PjfHXqX77g8i5L9P78EvG9Sxu2NDYPlG+WYuoB2oilmIxz0Hz9q6Ol8A0mnjbbXcTl39bsT1Zmkk189qNQPtWicyGAvIdsuyDySZIUHO0DEH4q6NzX6eDD3jmBtt3PL9JUwHK7RJ2E9596md3S6KfFvs7H2VFnairPMKBPzgZrnam6QSJC7ILCYAQuIeTiNq3BHf6GrpqrxH\/Quf73tKP2k\/sKle1Chboay5ueWCRKEOkxC7TOCx5znE0XQPZnduEwRPQ4MdDHyz9ahcFad7h27rYmRwzOsCeW9OeDxWr5k8ACDgTz3kn\/Jp0XsTJAy0H\/n98UXUDOKXcFFuinwW7FSeqBXBRbgptwUa8hBg4NURYiSBNgz2rd7xFim0Y5mOIMYjjkV5cFFuCm4p9inJroHcFEuCnXBRLoqmJJNBzWSK2a8NMFo2KohqINbU1zOXY22aVaNCtmlWzSJFMGd9PEF2bc5LYESMDr2yf06Yo1s0O2aTbNTYKPRTm5djbZp2kEsAeJzzx9KHo1VjDNtwckEiQMDGefauklllgLDZlXUbuOBjgH26\/WpuWaWvI\/ji3s2oiR2+lXttVNTp2QndhSSSQZmBjHO6ZmsM0kHaFBHp+Unriee1IzsdjQq2a9+xWmO421JPUgH+dStmlWzQSDQTU6BEUel3aZLT6oHQkEALHTjHes+A6DTu13dbFw+ZKtct7tqxsCIzjvbY4\/MK6u0MCpEgiCO4PIqWq1P2dQVSLSqZ2geiI2ysj088UuUnVDEt2V1f+n9NcRgNPpwxBAY2UMHocAH96N4f\/o\/SWCt5kDXEJuEhQFa5khtg\/LJ2icY5Imr3fEzaUNca0g6k3AAPZV2ksa4+v8AErgKBEu377uBZRgFAx\/1GQYtqOdzZj5gFahJoLJWW8HTy7J3AoQbrbSSGXzPXtJxx7djW9WTcWDACnJdIn0iSIIAU7jIPWRXup8DvqnnPqktvshl8oNZkZ2iTvI+RBPag6vW+WVTUgWtx9LyTYulvw7yJQn8ricCCYrYu2bJGPD\/AA+wbju6qWwQ4J\/DxtPbOAK6B1TBCEKsXcquYJQgAklRyCPbmieIlFlmItgCWnPvKxzQNDqLuqdDYtqtkZLXQC94J0tJIgEkDdgSR8VV8qjSl\/hLwuVtP+xGp1Fpb1lxE2fUNzFRJG1\/WBBIVjg9favoUvae+PLZFB+I23SM87hIhueR3o\/hHhmkfTiwgeAUdgxYXQwJKlm5PBHYgRkVjT27ti55V1xcSC1p4C3PTG4OoG0sJB3ACex6R3bKnpD9VqkQSxgTHB5PA45rl3PvHfYSHAXcrSsAhtmVyIILRyDPEiEakea5sr5SvEq7E3GKGRuAIz9Dg1K1o\/stvy7frYDJIO53iC124xyzRkmaNAm\/L24knJOSSc+5o9wV+t6pnbYu1th+9YH0KxB+7Q\/iYemTgD9qpcFOiJkBuCi3RTbgo1wdaehLN6XT+afSFwQG4AMGRtnuAf1+dB12nmWJUGTILZJngKOIp9m8QC26Cdq5zPUk44H9aBr7gYAg8n1A5O6IkE\/hPbpQ8WWRvJjici4KLcFNuCi3BXoxIZA7oot0U24KLdFPiTzQMis1RhWCKaIMitA1MVoVxrF2jSrZouhI3LMRImeI6zX0WvtWhbBWJjA4HxRI4Ldf0qbknjJKuyrihlFsBbNKtmhWzSrZoJDYjbRrs2C1thdAVd59KzBhh8U5hf7D51w7LwQRyM061fMljDEyDOeefl1qPmg5FXFJLs7r6oMAApggHkhm2sQ20jBIHeZ+lT2pyrH5MIPXHz\/vRl1H3aAH1KWE54MfQV6jVNGDHOSGWzSrZoVs14+9X3IrXAQd6KLRaFGCpuQFE85\/rWTCiOa46MWALqQJVcuscsg4YdSIn54FfpXy2ZmYIFO\/zbDC4wHxD1mCDP5Yro2byta3OfLG0tG9R6VicoBAnsSOc18hee8jMbiqbl25YW2FB22rJu+lOctuBZuJwOk0hbY4tqLuh092V09pb1tQUQIvmeY6kqDAwQoDEDgEV9B\/p+wZa+4MkbFJ+JlBl7hnI3v07KtSt+DqtopvO5jca5cwC7XV2ux+kAdgAK6OmvoPulxsEAeygDHeJH6jvQt6oI5njWpPmBbsBEJvBhH\/AE1UA7pyGLMRAwQDQf8ATNtdY+p1F0pcS6Et+Syhh5YG62TJwIZsQDM9hWtXphq9Q1o5QhHue9lCRbt\/J38w\/wDbPtX0DlLQZwqgsQW2gAuxhVkjk8DNa1SoxPZ8Nr9DbuJZsPPlrrfsxkySi34RSexCgfWvqv8AUGmgJftkK1kbEXAVld7e5SeghYnoKFqPDLflm18e+6+o5ljdS6t5yh6Q0gdsV1rN9bqw21sAkQCCDw0HoY\/p0rm3o5eTh6fVHzFNhglq+07yGJW6vxWykhQWAJBPWf4a7+v0wugDhlO5GidrAEAxInBII6gmud4zYXa1w4WAbkcjbBW8v8aQDPZesAUj7SxG2DugS22EiJLqTiDmBPJE9a6jjiaG27ObhO9rVoIyRA+8Y+dbwcMPKXb2wOs0rT+J2TbIuMXUXAis65AZQQGDCSRwcTjOQaZ4frWuD1KMKsus7GYzuCSBIEDORnmh3\/DJvi8ON4cj+IWmtcdcbP0NFW9mWfr4ublt6ddIuCYulyWU\/C1sKu0rLCeYmPei3UubksM07fW9wW\/K3urKQiAn4finaOFgnNVuI1pgFI8oK+1D8JJ9Rtk9FIBI7EdoqWnW9sG655gPqC3ASVByqrcWGEAgbiCcVqTs5vRW4KNcFVLRAhuxBggQOQ\/4hwMic1J6rg7JZqgtwUS4KZco1yqIiJArgotwU24KLcFPiJkEZZMcT1P\/ABTL\/g\/3e\/OA3GZKzMjoOM+3GaLcFe3tc5Ur7gyMEROBHHTjsKKSm6xYtOCTyOO4qZFIcVFhVaImGBrQrArQNcGy1o0u239qChpds0uQUBls0q2aHbNJtmkSKojbZpNs0O2aTbNIkOiOtGlWzQbZplviaRIdEWrxEzE9BuP6V+v6bzsMzIhOUUwWHZ3GfosRWbZpVs0iQ6LApp7pu27Ww+WjBzeJWSipCWFAMj1nccQdp713m06Myuwlkypk4+nB5PNQtmrh6S0MTEXAGBVhIPIrm6i+UCi9aQoxaWJDMkIzEn0\/DC7eSciaYHrk69DeL20KncjSGPE7kHqAJALA4yPu2xWJG2V8M1YLXdSpMXiNtlkIuDylCrtBI9JUhoxEzMGteJXbt5FQW23MiuNrwi3CDk3R+FDnGWkYimvaDHc2fTtI\/DmJx9Klqri27flr6ZXYgUcYgQB0GK6jciHhdpmUXW2JsUCyPi2qrbS5b+PjHQe9B0Fi8ty\/cW3bVmuBdocyu0\/DcBWNpDF\/TxvxzXSsMCt1F23Gt2wjWwfSPiCWd35oJ+pFcmz4nbW6zrft3Va2oCAgXQtvcSXBPqYAniDiI6DknZt60dPV6oFmss07toVVMPtYBTuxgTPqB4gc8xe+biosC2qhLu0XGAe2i7YLY2kEoeYMDOTTC6uvcMP1Bo1zSIdvICAABTAgQV\/QgH6CixAsto7qncVcv6oJkMAQBgEYOI71ZnoOmukeg9B2gCD0\/hPI7DH4aq1ytSMbNahlI2kBpj0mCDJ7HFTc0exbEiTAg8dOvvxnB\/4rQP8Ax8vb\/OlbF7MZi5R3q9w1m04Bz1I9hTk6Qp7A3KNcpmrcE447dv70SATB4+n9afF6tipLdBblHuV0X0h3hCRBMbpAXpME9prNjRr5dy45ELhYIyx7EmCOT1+GmfdilYt8cm6OO9GuCkOaPcqqJJIM4qLikNUWpyJ5I5wrQrArQomE0VU0i2aKppejZdw3his5CkBo9pBoJdHR7OlptG7qHUTL7IHMkSPpz+lbVCACQQDwSIBjBjvX0fg2nssGRmZRtUAEopkAMG3jDEbu05+VB8ZtbvUHQ7ZUANB2gwsIwEdeJrzl9RlPE9F8OMbBWzSbZods0m2aZIyI20a66Xl29Jk568DkfXn2ri2zSrRqacbHwlQ62aTbNEsfr3HWOsVt2UGN+PzSMrz2wY68ZpEnuhsVo6CvW\/Mig2GgRGP2znHetPn6UNBWOW5WbFpEkqI3GTzmOPp7UdDFUD12J1ig9R1FhXILAmARyQCCQSCAciQMHtWQ9T1HqUrMT1icdRyORj61uJ2R4ukD2j5NxbJ3C5K7YG0RZBHQE7Woel1O+Uu2dk\/GjpC+fLb9oOCG27xE8k9a9+13Uv6drjhle+VYKu1QDZYICJMxtgcfEOtC0XnXrBD3m9Qa2RtWAEuMqspgENgEGcT3zQKLsNyVHdLVgvUS9YNynYicixesM9RL1kvW4mZFi\/Pyj9x\/apl6kXrBetUEZkWL1JzWWu9KkblEkY2eXKhAJgmB37VR2r9b1IQH0KxkZaTAjIgc9Oe1G20tAqm9l9PN8iyHU9UY8rtkjcMEA5BjrHtVdZoWVIttvUMXhABBaNoJ6IAOTU9NrLiXfhncAYQCNg+Ji2SSB0nkdIg6+0nUhbSqhOzdtdmIaDtCkgzungcf0mtp\/A2vALW+C3XO9zbtyBCzGdpYwBxkYHz56\/N3xBiQfcTH7gGun4iEAAG8OB61aTnccSY47R3zXKuV6P0+Vbf+EPPV6RF6i1VaotViIZHOFaBrAr0UQbKCrWzUBVUNYwPJ3dN4uy7QAAE27BnBVgxbnJJAma1rNV5jlhhZ9I\/Kpzt+Qk1ybRpVs1L9uMXaRWuSTVMbbNJtmh2zSbZoZDIjbZpVo0K2aTbNTyHxOlauiCNq8Eydw4k9+f7U43xsKwd0YBkiTDE\/FJMAtzM9a5CXIIPaqnUEmepO6es\/Oppcbb0OU9bEAjsOmQSf61oPRmuySeK9D0ahSBchQetB6KHrQetxMsSHr8Xo++vC9bidkftbleJ2sjge9t1cf+teWAFBA4DPB7rvYg\/UQfrXhesF67DdmZ6osXrBepbq3dSF3fL\/ADjtW6To7bPDcrBuVEvWC9HiBYu1czH9Y+VSvXBODNGL1gvXLj3Zrnqixesl6gXrJejxAyLF6mz1IvWC9biZkN02pFtXIjeRtXBkbplgeJ\/vz3K2qgLtAVlM7hMnqOveaiXqbmsXErbZr5HVIt4rrBeIciH\/ABGB6jA9X88VyrlXuUd6o44qKpE\/I3J2yLVF6qai9UIlkf\/Z\" alt=\"Descubierto el origen de las diferentes formas de los cristales de hielo\" \/><img decoding=\"async\" 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\" alt=\"Silicatos - YouTube\" \/><img decoding=\"async\" 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\" alt=\"Silicatos y su Importancia para el ser Humano \u2013 qumicaryf\" \/><img decoding=\"async\" src=\"https:\/\/encrypted-tbn0.gstatic.com\/images?q=tbn:ANd9GcQq4ojDQDdKp5fEdLWFnTphBL9OYsSJg8rEsg&amp;usqp=CAU\" alt=\"Apuntes Geolog\u00eda General: Clasificaci\u00f3n de los minerales\" \/><\/p>\n<p style=\"text-align: justify;\">\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 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><!--more--><\/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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/www.areaciencias.com\/quimica\/imagenes\/que-es-una-sustancia.jpg\" alt=\"Sustancias Puras - AreaCiencias\" \/><\/p>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Grupo 18 de la Tabla Peri\u00f3dica: Gases Nobles - Qu\u00edmica en casa.com\" \/><\/p>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/slideplayer.es\/slide\/14566998\/90\/images\/6\/1_+Las+fuerzas+de+atracci%C3%B3n+entre+las+part%C3%ADculas+que+forman+un+gas+son+pr%C3%A1cticamente+nulas.+Sus+part%C3%ADculas+est%C3%A1n+muy+separadas+%28la+fuerza+de+cohesi%C3%B3n+es+nula+y+ha+sido+remplazada+por+la+fuerza+de+repulsi%C3%B3n+entre+las+mol%C3%A9culas%29.jpg\" alt=\"GASES. - ppt descargar\" \/><\/p>\n<p style=\"text-align: justify;\">\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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/image.slidesharecdn.com\/gases-130817115256-phpapp01\/95\/gases-34-638.jpg?cb=1376740466\" alt=\"Gases\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">\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;\">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;\">\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/1.bp.blogspot.com\/-kseI9lEVl94\/Td3Uqmb7vQI\/AAAAAAAAAE8\/BOpfZCIsbRI\/s1600\/ejemplos+sust+simples.JPG\" alt=\"PURA QU\u00cdMICA!: Sustancias simples y compuestas\" \/><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/TeIr_S6eFSqv21_sD6vGY964TYW7YHdFdtP8RbsJ5e8M2QnssAStALtKE5jMW83gFuHsYvQnyzVEbpejhlZ1gkuyXPuRZiOi57-Be91yTnCSkExWUuW22UTnXvuO32WyRT991WLEn2olwvgKTw\" alt=\"El diox\u00edgeno como sustancia simple | CubaEduca\" \/><\/p>\n<p style=\"text-align: justify;\">\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 style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/SrpCaSPZjQXyw3y6TkCIrSaN20HpVUWAUX_1u2V-Ivnj5o002FmxYo_tyoGDnSNUiTTorfugkxYHwyr90pXz8m9DepZ8caIeXhR351G7uw4kDWvboH_4WpQoooAMfqU\" alt=\"AS\u00cd FUNCIONAN LOS \u00c1TOMOS\" \/><img decoding=\"async\" src=\"https:\/\/lh3.googleusercontent.com\/proxy\/opfI537lifEq3ZBRfivIG9nFzKOODUCnDrj-WbITA1fyo9Azlk673dpDPB8gSxFmJ-9sZNxuUE2FOWrV3UGvoGEItTfHRycNZT1NablgZoiC7POova2NS1Z25nOGadyV_Q\" alt=\"Common Salts\" \/><img decoding=\"async\" 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\" alt=\"Enlace del sodio (Na) y el cloro (Cl): (NaCl) | Enlace qu\u00edmico, Qu\u00edmica,  Enlace i\u00f3nico\" \/><\/p>\n<p style=\"text-align: justify;\">\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. 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<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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\" alt=\"Diagrama de un \u00e1tomo de cloro. | Vector Premium\" \/><img decoding=\"async\" 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\" alt=\"Vectores de stock de Modelo del \u00e1tomo de sodio, ilustraciones de Modelo del  \u00e1tomo de sodio sin royalties | Depositphotos\u00ae\" \/><\/p>\n<p style=\"text-align: justify;\">\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 Cl Na. 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;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" src=\"data:image\/png;base64,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\" alt=\"Qu\u00e9 son las fuerzas de Van der Waals? - Lifeder\" \/><img decoding=\"async\" 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\" alt=\"Fuerzas de Van Der Waals - AreaCiencias\" \/><\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\">Esta fuerza es la responsable de que exista una capa en la superficie del agua que permite a los insectos\u00a0 posarse y mantenerse sin hundirse en el l\u00edquido.<\/p>\n<p style=\"text-align: justify;\">\n<p style=\"text-align: justify;\"><img decoding=\"async\" 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alt=\"el agua\" \/><img decoding=\"async\" src=\"data:image\/jpeg;base64,\/9j\/4AAQSkZJRgABAQAAAQABAAD\/2wCEAAkGBxISDw8SEhIVFRAPDw8PDxAPDw8PDw8PFREWFxURFRUYHSggGBolGxUVITEiJSkrLi4uFx8zODMtNygtLisBCgoKDg0OFRAQGi0dHR0tLS0tLS0tLS0rLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tN\/\/AABEIALcBEwMBIgACEQEDEQH\/xAAbAAACAwEBAQAAAAAAAAAAAAACAwABBAUGB\/\/EADkQAAIBAgQEAwUHBAIDAQAAAAECAAMRBBIhMQUTQVEiYXEGFDKBkSNCUmKhscEzctHwFVNDkqIH\/8QAGAEBAQEBAQAAAAAAAAAAAAAAAQACAwT\/xAAiEQEBAQEAAgMAAgMBAAAAAAAAARECITEDElFBYUJScSL\/2gAMAwEAAhEDEQA\/AOqMJG06E3cuEKc8nTnSEpRypGhIQWcwALGKsILCtLQgSTJDBlEylJZWBljSYJmgECEBIJLxwLlgwZx8Rxtx7xymVAgFJHdQ3Mq38SrfawB18\/SM5Mm13AYQaY+EYnm0Vc\/FazjqHG+n6\/OauYt8t9bgWOmp2GsfpgHeCZYdehHbeGFjiJIgZZqyQCkQRlg5Y8rAMiUVlWhmCYYsCVlZYY\/x\/t\/4l9B5fKX1OF5ZLQ5VoYg5ZLQ5UsSrSWlyTWJLSS5YEsSpJdpcUW2kYgBEXiFuNN4rCVtbGcvZa8sq0ZeUZigMomQwDM4tFmkLQJcZGdXeXLUQwJuIAEILDCwtACToALk9hNwuTx\/H8mmqqfta7ClRA1bMd2HoNfW0rGezwbAiiPCVysH3+0BuW1\/20TwWn7ziHxjD7NBycID+C\/iq+pP6TXxrjdOiMtwXdgg+IgE+S6k+Q1m81uTKx4PC8iiDUq3zsBZKb2LBdSDtew89p1uH1aNwAVZiLKGrio+pGltB1HSeY4VxGk4rUais6moCzs3hoKAfEdfA5P3QS1hrbaNqcKpLWVlblhrPTZ\/EBYm9+2qn0tOPyddent4+Pn3XqWw9Mkkbg+KxLDfQ2GxB7WmFazLfIc25yEjWx1KH+N\/LSc+vjHplmpstU5SpKuzDN934tR011hcP4vTqomZkFVrkUSSaps3iFgL3zDTbynHz7jdnNmWO7hsQHGmhG4O4\/wAjzjDOZVLi1QDW+98pZSd7d9dfnOmWB1HXp2PUTvx39vF9vH8vxfTzPRbQGEDiWI5SkkXbKzBRqbAXJMDD4kPTR+jhdgb6+U65XLMExtfyBPy7yv8AQe4t+n+\/MKdUF8h0cDNl1sy3+L81rj0mlaccwEhfp0HQS7TQKUnKhiZiJVpq5UrlSxM1pMs08qVy44tIyywk0BIQSKZhThClNQSEKckzcuSaskuS1zBM9ehbUTYFhhZykZYaGLGx0msRVfCA+syFnp+aysLeYBgUcSrDTftDmfqA2hCQCEohhxaxgmHi\/EFw1CpWYEhALKN3dmCqo9SQJlx\/Fa1NyTRApsfCjOvM21tlJG81I3zxbPDtgTz3thxDLT5QbKr\/ANZyQMtP8AJ6tt9ZgxvtQxWsgVxWOUUVQBctmGe99Scp6fpPK1cOKrFnqtm8QIcZKgO4UX0Uaa2Fz3nXnifzWpxY6WM9sajomGwtPJoEBXVyvTKDsPM29Jk4Lwk1alXPXtlUmsykhntctTFS1x12sP3g8C4CAweo3LYfAqPds3RmLHb077RYpFKpYkhHLW8VwPGQF0Ou19ZvrfXPhvmSbocFxHDNUaniUakC2Sj7ui5KdMNaxFxedDHUqmfLQPNCD7NlLHOuhvYk2sbnL0uZzOMUVy57a3HQa+k7mA4xUHI93pDNSuB4wVfMDox0NyT37ad\/N38f1r08\/Js8MH\/M16TPTeixLZc9Nksy3tlsLDXXrM9KvWD3pUzTfNnaytna9yVv1Gt7eV56jHZ6pdqwGdls4U\/LKDvYEfUXnm2TEUqlVlqOFS3iQkqCq5sub0tfbsYSQ\/Z0MBj6yjmVKgINQCpTfNdCc2mh10Obf8Wml53uMcQVBS5oOc5XWirtTIXe7229La2PTfhcJ9nqtce8164osyg01ZRzKwYnx5QRlU3Av13nm+J8Uq0cVXTFlhULl0epsyECwB2sBYaaWEpx58K98\/y+g1+PUwgXJVNWqp5actqjtTBtcZAdNfLztH8EOIdAFpLSAATmVmzsACNBSU\/uw+c837Oe0FQGm5cGgAUakyKpan0ZWJAvt62Heex9kuIUqy1eWSQKrGzDKwDG9ret5242zz7eT5ZJ5np0MHw0I2csz1LZeZUIvY7hQNFGg2HTW82cuOtLtFw0nJLyRskkVklZI2UTJFZIJWNJgEyAcsILKvJnkjAsICJ5kvmy0nWlxPNklqY7S4GaTPMtYIwWF94JeVmkmHFcOzaqcp8oj3auuzg+s6l5YEhrmCtiBugPoYQ4k43ot8o7iPEqdAXdtbE2uNgNyTt++s+c+0HtvUrsUoZkprrm3zEddP8Aes3ONMmup7be0Cs2Hp2ZVp1FxFUstx4fgW3W5N7eU8hxn2mqVSczsLm9r\/aMPzEf0x5DWLwP27VCzk7sMxJdlHh3voM2bYjfeI4Tw8c0B0JAbNbKPH26m819py7Th1cRno+7Nzc2osDYquYaWU9Ntz9J7fhmMpug5lM3YZWYKpQD0J\/mec4wUqEeEC1MUyMwzHfXTQEaTN\/yLhEu1vCCRewv5\/O857sdHqq3BqbA8hibXuqMAQOxp9R8px8Rh6qtlIDgb5QQ6+qH+DMmExjMQ2otexBIJPS09t7P8LxFRR7wCUyBkNQDmg9swOYfOEtg6s914gYB6zBQ6gnQGo2RKe+94OFovg6mfVzSqaXOXUN4m08hp2vfoJ7\/AB3ssDqtwRfxLZjtt3Pzv6zzVbhTEMrZhkUsRYhgNs2u\/oLzPydWtfHZ\/An4pnd3chajEuaYvudQEvuDfSIwwqe61mNZQlWowq4ZlOcgqbVQ2wsP0nQwvCGxFGi7panhqLXqAXetlDZVUdhcG58xNPDvZznMucWww8TZtDWYHRLfh7nrYDvOe3c\/Wr1zJf6Y8Lha\/uuJx2UWWivJpuubnUUsC1j8KhM2UD16z3Qp0qy06mVWV1SomZVYZWAIOvrH1UVkamR4GU0yB+EixH0nnvYbEk4JaTn7TB1a2DqeRpOQv\/zlnfmSR4++735d+vh0cZXRWX8LqrL9DPPUuB0Fr1KaKaS+GoBSYqpPWw2HynoC8xVjauh7qQYzGOerPQPcK6f08S39tUBx9Tcy\/e8UnxU1qAdaZytb0JM1mpKNSDX2\/YXS4xTJs10bQZXFtZt50w11VxZlBHYjbzHY+c5xwtSnc0qhYf8AXWNx6BwLjbreS8X14d01oBqTl0sdcgFXVrEnMnhFjtmBIjhWkLMbc8ovMhqwTUkGo1IJqTNnlZpJp5knMma8ki082SZrySSi8maUqxi05YNUIxaZhpTj1WKKWlPL+1HtfToBkpMC9jdtwptoFH3j+k2e2mMC01pLUfnP4koYfXEVgPPZE7s2gnzPCYKpWxBbItXIzK+bxUEb8Op+0ItufDqNDNTPdb441x+JcYaoftHYISWA+N2zG5bXQ3Ou4HnNfFMMhwlIJTChirOzXd6hOihn0vqb5RYbm2kZiCKmLd6xDWOV\/h1y2AWw0tYWFgBNHF+ICq9CmgGTDjmDQ3LHQA66jf6SvW+nac438JpUKOHa6AtUXJdm8RA0BFh0\/mZkqkAKuw08yO15mem73IBOup2A8rn1nW4HwirVbKq3NgTe4VPUzlfXltz6DsxIUXtueg\/zO1wLghr1uS2nhNVSwJAQjcC+viv+\/ee0wnsrSGQ1PEy6tZjkPlb+YfGQtLGYCutlGZsNU2AKuLL9PEY87a59dz+GjgHszToWZ7PU0sxAsnko6T0GYTO1SCakJMcerb7aebPPe0lYUq2FxHRanJftkqdfqBOrnnO45hBXosl7ahgR3U3H7RE9usa0Wak5PBMYamHpsfiAysOzLoR+k1tUkMaC881w9uVxPGU\/u4qnSxSX2FVRy6lvllM7JqzzntI\/Lr4PEA25VblVNbDlVrK1\/QhTGVSPUGrMuJe5Tvr+mv8AEA1Jkx9QjlEdKlj2sVIN5T2uZ5dM1YPMmWnU8I9IYeSw\/PKLROaS8CMyXgiEtMxxJeXeNTDRy4YTWJklzZyBBNGWFmkjzRlcuCJkjsskEJUjVWWJRaOjBiWDEmpBNWCx81\/\/AEzigp4gIgualNjVIJU5tkuethfSeKw3E6uXIDYXsLDW+t7Wn2fj3B6WKQK41DZgQBe9rftOVQ9j8Oga18zC1wxFvpDXbnuSPl9bA1QMxFsoJOchdNSTr6TocA4XUqor5GPMb7oIDW2BY9hpPScRwuHap7jQVqtY64mquUpRpjUqz9CSALfWet4Lg1w+HpUxqUU3NreJiWY\/UytuflN7k9MvA\/ZlKag1bM24QfAPX8X7T0GEopSFkUAXubADWZVxEM1oZI5Xq1v5s5PtOM2FqHrTy1Qd7BGBY\/8Armm7CHMwF95u4lw5eUwv8SlT6EWnTnm3zGdYsLjOYiOPvor\/AFF4zPOL7IYm2HCMQWpM1Nj6G+v1nRr4gXNodc4mkvBLTMK8bTcTKczADlV6tLo55qep+ITpMpg43C5jTqLujC5\/Kd56A4BcgIO4vAvOMJzOPYTnYatT6tTbJ5OBdT9QJ6LGULCc1gLxgcvgWMNXDUahN2K2YjTxKSp06G4m2pSzCxHUH5icT2brZMTjMKdlqGtTG3gexNvqs9Oomrh8yuQS9C2fM9G9s+7U\/wC7uPOdWlTBAINwdQRsY3ScyphnosXpG9M6vROtvNO3pLYc10xSk5cXg8alVbqfIjqD2Imi8tGBCRirBLQTVhqka1hzCMTaWcZDWsbpRnPOMg+8GWrI3swimqCY+dBNWXlNfMkmPmypJuapFvViGqxL1Zay0GtANaZWqTNjMelJGeowVFFyzGwEljomrPM4vilXGMaWDbJQBIr40aggb0qHdvzbDpEOamN\/qBqWCuLUjda+KHep+BPy7nrbadimyoqqgCooCqqgBVA2AEdwyD4XgKWGpCnSWy7sd3qN1Zz1M0tVmJq0Wa0xqxr5oEpq8y6wlIjiaaWLKm4m+vxJ3WxNhOSpjNTNTqz0LHL4W5TEYlNbO7VF2tvew+TD6Tri8WMMAb\/mzG+pzFbfLS0eBLpqxATKbEESEwGmVhlPibWK20bQzfhuJ1FpgE3sLTlgCNDRVhuK4k7WFtItHbrIsKTNcmvgiMalcaeDKx6HoQe+n7Tsc4xVZAykHYi3n6xFFzqrHxLb5jo37\/SazY17jXzzJ7wZnJg3hg1VXClTnQ5WO46GVhcdWZ8uTN5rCzR2Gq5PENInXRwtdct2Hi2ynS3rN9KpRtc2v2nmMRWLE+cRbzlshjt47FoTZRt2mTmTEsMGAaw0MNMqtGB5BoBkJieZIakgZeSKzyQ1YCpiZmfFTn4DDYrE3CItMdHxFUKPooJmfiHs9ih4amIp5b68gMCV7XbaGN+DMbx0Kxp0xza3\/Wp0XzdtlEzUMCWcVcQwqVAbon\/go\/2L1P5jr6QsLgFpCyKB3I3bzJ6zQJb+Jq50rmXiBGqsMCyYeYmRUjlpzWIsAxqLDVIWWQUqxqC5A7m0ALH4VfFc7KGb6DT9bRk8mKqPr+kU1WUwMHJC+atUzmUDCyygJYtEsYBFtTBFjf5Myn6g3jxIIJCZZMEqdLHrrcX0iAloJ79fPYjsYwrKtFQBU2Btob\/UbiAVjxUy76obZwACbfiXzGvrqIdWhlO4KkZlZTdXXoRI2Myp1MW7XjarfSJJggmSUWkzSMGsK8Tnk5kNWH5pDUmdqsW1SSxqatF86ZTUkDSTXzpUzXkkgJjGGxlNjGPWZbQ1SGNUeYmEiGVRPkfUiwPpNSSCkpTSlKSmI9TLRgqdGNFKAHhq8tWDFOGtMSKYWeH2GI1MQglqbG3xsFB8hqf3EBqoEPHuFFNQdqat831\/a01L4tanLKwincRdSrFFoDMCC2YktcG9lyqAo6a7y+ZBMWxli1qWpDFSYleEKki25oSmZFeGKkg1XlEzPzILVJLDi8i4sKCpF0NzYfErH7yefcdf1lADl3O5OkVSw4J1MYfS62liCGVtVcXs3+D3BizN1TCUOWVzMjtrmDXUsDozIdD20t6zkDi60Qy11LZRcVcMM6sPOmfED6Xjm+h\/w+xlERdLjGHqFRTNQltvsKwHzJWwjHY9rSvNnsTotoBMIwCphh0LtAJhFZVo4VCQAwwD2hBG7GP1v4vAReSNFJ+xkl9Ovxbz+kLTjRTlAycyY1DCS7xXMkzQR61I1akxqYeaDUbVeNVpzhUtHU8RBY6K3hmmbTPQxS9Y6vjUUFmYBF1YnYDvGTWb4c7G1jcUxu9726IPib+PUia2VjrY\/Q6TJw7i6lqlexXmqKdFW+JaAJ+LsWPiNulhHf8AIZwR2GgE6XnPC0NpRMzHFjvKOIHeDPk5jFGDzR3lZxJCRbwLw6Z3iiYmGAy88SWi2cwLVzJOZMRqmWtSTWOpWqfZp84snLa+5F7dh5wabeAE9Nh3P+IqxJudzuY4LcE7E7xb4ZTuP0jQsKTOhpIF2E0K0QTDQxBwW8hpykaaFcS1YWlIdppoUkvqIVMiEWEvsvq3UadAdI7m0O37TjuwmWqvaZvXd\/yanHH49Aa9HtJPLEGVM\/8Av\/Y\/X4\/wrlSjSiwzQgDHyvCZJYQxtKn3jsyiVsixl5RlPTtqYypjgL2AiRii3nDdOURAtqYipWA21mpcDm1JI9IqvhMu0cXhmNdrdB8pz8bzKh8b+BSCqDRSR1bvOk0QyCM6z0ZzKRQdr6m95vw9dkNwf5mdaYjVpQlNjpOEqDOAL\/eXqPOZ+UkXSDKbjpH4pAMpG7C5HaO1zsDyll2QdZlZjALy2qcuiKyBTEtiFmWo3hmcmZ2tfRsbECBzRMtoYpmPlZIfnHeGpG\/T9\/KZuSY+unhUdhePleGhsTYD\/dIAxky1x4RMuaFayOqMVDFUmcpK9pop4rylGby6KqTDyGZqWKMf7wZrf6ZxZvBNUiBUrxDV4WmctBxhEH34zG1SUDM43I2jGmQ4wzKIwIJfWLRnFGSDy5I\/WDWhgBEvUkkgzYU1aJepJJJoAjqQkkiK6eHxeljAxFa8kkQyVO\/1iWp32lyQbhQ0minUkkma00LUEOrUGnpJJBSMtVrzKd5JIxGOt4ISSSRptNBNVKjfYySTccuhvhWEz1lN\/lJJNYxpFdNJjdZJINSkmMp1JJJNN1GtpsJpRzYk9JJIGFlyYphLkgQWlySSVEsYskk05WjvJJJLBr\/\/2Q==\" alt=\"C\u00f3mo caminan los mosquitos sobre el agua y sobre las paredes? - 100CIA\" \/><\/p>\n<p style=\"text-align: right;\"><em>emilio silvera<\/em><\/p>\n<div class='bookmark'>\r\n\t\t<table align='left' border='0' cellpadding='0' width='100%'>\r\n\t\t<tr><td><span class='pushbutton'><a href='http:\/\/delicious.com\/post?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F01%2F03%2Funiverso-ii%2F&amp;title=Universo+II' title='Delicious' target='_blank' rel='nofollow'><img src='http:\/\/www.emiliosilveravazquez.com\/blog\/wp-content\/plugins\/knxdt-bookmarks-wordpress-plugin\/images\/delicious.png'  alt='' class='book_img' border='none' style='margin:1px; padding: 0;'  \/><\/a><\/span><span class='pushbutton'><a href='http:\/\/digg.com\/submit?url=http%3A%2F%2Fwww.emiliosilveravazquez.com%2Fblog%2F2021%2F01%2F03%2Funiverso-ii%2F&amp;title=Universo+II' title='Digg' target='_blank' rel='nofollow'><img 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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. El mundo 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":[14],"tags":[],"_links":{"self":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3233"}],"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=3233"}],"version-history":[{"count":0,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/posts\/3233\/revisions"}],"wp:attachment":[{"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/media?parent=3233"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/categories?post=3233"},{"taxonomy":"post_tag","embeddable":true,"href":"http:\/\/www.emiliosilveravazquez.com\/blog\/wp-json\/wp\/v2\/tags?post=3233"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}