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1818
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CLEI I
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Propósito
<p>Que el estudiante Identifica las diferentes tipos de fórmulas de las moléculas orgánicas y las clases de carbono en diferentes actividades para ampliar el concepto de la química orgánica.</p>
Motivación
<p><iframe width="500" height="281" src="//www.youtube.com/embed/MerrGQvOJ-s" frameborder="0" allowfullscreen=""></iframe><br></p><p><span class="redactor-invisible-space">ACTIVIDAD</span></p><p><span class="redactor-invisible-space">Escriba 5 conclusiones del video.</span></p>
Explicación
<p><iframe width="500" height="281" src="//www.youtube.com/embed/eEi6QqfxJy0" frameborder="0" allowfullscreen=""></iframe></p><p><br></p><p><br></p><p><br></p><p><br></p><p><br></p><p><iframe width="500" height="281" src="//www.youtube.com/embed/0jHqMuKojFE" frameborder="0" allowfullscreen=""></iframe></p><p>Revise la siguiente presentacion para aclarar dudas.</p><p><a href="https://drive.google.com/file/d/1uPPUytSjyq7WX-wJ2dMtQzOZg1jd_EVa/view?usp=sharing">https://drive.google.com/file/d/1uPPUytSjyq7WX-wJ2...</a></p>
Ejercicios
<p><b>Complete los datos de la tabla de acuerdo a la siguiente estructura:</b></p><p><b></b></p><p><img src="data:image/png;base64,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" alt="" width="561" height="181" style="width: 561px; height: 181px;"></p> <table> <tbody><tr> <td> <p><b>C</b><b>arbono</b></p> </td> <td> <p><b>T</b><b>ipo de enlace</b></p> </td> <td> <p><b>T</b><b>ipo de carbono</b></p> </td> <td> <p><b>T</b><b>ipo de hibridación</b></p> </td> </tr> <tr> <td> <p><b>a)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>b)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>c)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>d)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>e)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>f)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>g</b><b>)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr> <tr> <td> <p><b>h)</b></p> </td> <td> </td> <td> </td> <td> </td> </tr></tbody></table>
Evidencia
Evaluación
<p>Realice la siguiente actividad interactiva y guarde evidencias para enviar en un documento World</p><p><a href="https://es.educaplay.com/recursos-educativos/2393623-clase_de_carbono_hibridacion.html">https://es.educaplay.com/recursos-educativos/2393623-clase_de_carbono_hibridacion.html</a><br></p>
Bibliografía
<p>. KLEIN (2013) Química Orgánica. Panamericana. Buenos Aires.</p><p>. A. CAREY (2006) Química Orgánica. McGraw Hill. México.</p><p>. G. WADE (2004) Química Orgánica. Pearson-Prentice Hall. Madrid.</p><p>H HART, D.J. HART, L.E. CRAINE, C. M. HADAD (2007) Química Orgánica. McGraw-Hill. Madrid.</p><p>K.P. C. VOLLHARDT, N. E. SCHORE (2008). Química Orgánica. Ediciones Omega S.A. Barcelona.</p>
Foro
<p>Porque el diamantte es tan duro?</p>
calificable?
Activo
Actualizar