tag:blogger.com,1999:blog-59606013799671735652024-03-13T19:03:45.223+01:00Chispa's CelticsBlog de Grado Medio de Electricidad de FP de Escuelas San José (2011-2013)Bernathttp://www.blogger.com/profile/00834147293285070724noreply@blogger.comBlogger107125tag:blogger.com,1999:blog-5960601379967173565.post-19219296465388951542013-06-10T20:31:00.005+02:002015-02-03T16:51:49.332+01:00Peonza de bronce en la VII Edición Espiral edublogs<div class="separator" style="clear: both; text-align: center;">
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<span style="font-family: Verdana, sans-serif;">Premio en la categoría de blogs de Formación Profesional.</span></div>
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<span style="font-family: Verdana, sans-serif;">Gracias a todos por confiar en nosotros. Recomendamos <a href="http://www.bernatllopis.es/2013/06/recogiendo-el-premio-de-espiraledublogs.html" target="_blank">leer la entrada relacionada en el blog del tutor</a></span></div>
<br />Bernathttp://www.blogger.com/profile/00834147293285070724noreply@blogger.com1tag:blogger.com,1999:blog-5960601379967173565.post-55238259142467499502013-05-12T21:04:00.003+02:002015-02-03T16:54:10.431+01:00Ganadores en Premio Espiral Edublogs 2013<div style="text-align: justify;">
<span style="font-family: Trebuchet MS, sans-serif;">Entre los casi 1300 blogs presentados en las distintas categorías de la <a href="http://espiraledublogs.org/2013/?page_id=5">VII Edición del Premio Edublogs</a>, nos han comunicado que <a href="http://espiraledublogs.org/2013/?p=4651" target="_blank"> somos ganadores de una peonza</a> en la categoría de BLOGS DE ALUMNOS DE FP junto a </span><a href="http://www.losespcpiealistas.com/2013/05/hemos-ganado-una-peonza-de-espiral.html" target="_blank"><span style="font-family: Trebuchet MS, sans-serif;">ESpcpieALISTAS</span></a><span style="font-family: Trebuchet MS, sans-serif;"> y </span><span style="font-family: Trebuchet MS, sans-serif;"><a href="http://animacionymarketing.blogspot.com.es/2013/05/premio-espiral-2013-enhorabuena-los.html" target="_blank">Animación y Marketing en el Punto de Venta</a>.</span></div>
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<a href="http://espiraledublogs.org/2013/?page_id=148"><span style="font-family: Trebuchet MS, sans-serif;">Las finalidades de este premio son:</span></a><span style="font-family: Trebuchet MS, sans-serif;"></span><br />
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<span style="font-family: Trebuchet MS, sans-serif;"><a href="http://espiraledublogs.org/2013/?page_id=148"></a><a href="http://parapnte.educacion.navarra.es/wp-content/uploads/2011/02/peonza.png" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" src="http://parapnte.educacion.navarra.es/wp-content/uploads/2011/02/peonza.png" height="153" width="200" /></a></span></div>
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<li style="text-align: justify;"><span style="font-family: Trebuchet MS, sans-serif;">Valorar la importancia y repercusión de los blogs en la educación, como herramienta didáctica para el desarrollo de contenidos curriculares y motivación de los alumnos.</span></li>
<li style="text-align: justify;"><span style="font-family: Trebuchet MS, sans-serif;">Reconocer el trabajo de muchos profesores y profesoras en la red demostrando su utilidad pedagógica.</span></li>
<li style="text-align: justify;"><span style="font-family: Trebuchet MS, sans-serif;">Servir de escaparate motivador de una corriente educativa dentro de la blogosfera, que ayuda a la generalización del uso de las TIC en el aula.</span></li>
<li style="text-align: justify;"><span style="font-family: Trebuchet MS, sans-serif;">Favorecer cauces de opinión y debate sobre la necesidad de avanzar en el uso de los blogs en el entorno educativo.</span></li>
<li style="text-align: justify;"><span style="font-family: Trebuchet MS, sans-serif;">Ofrecer una selección de buenas prácticas que animen a iniciar o consolidar el uso en los blogs en entornos educativos, aprendiendo de experiencias de éxito.</span></li>
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<span style="font-family: Trebuchet MS, sans-serif;">A efectos del premio, se considerará un blog educativo o edublog a aquellas <i>publicaciones digitales, de acceso libre a través de internet, con contenidos textuales y/o multimedia con un marcado carácter pedagógico, didáctico o educativo, básicamente originales e inéditos, en que las aportaciones de sus autores se organicen de forma cronológica inversa</i>.</span></div>
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<span style="font-family: Trebuchet MS, sans-serif;"><a href="http://espiraledublogs.org/2013/?page_id=148">Entre las diferentes categorías</a> del certamen, nos hemos presentado a Blogs de Alumnos; blogs donde escriben y publican alumnos y alumnas junto a su profesor. El premio se da al profesor que trabaja en un blog de aula con el concepto expresado aquí.</span></div>
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<a href="http://espiraledublogs.org/2013/?p=4651"><span style="font-family: Trebuchet MS, sans-serif;"></span></a><span style="font-family: Trebuchet MS, sans-serif;"><a href="http://espiraledublogs.org/2013/?p=4651">Y los tres ganadores de la categoría </a><a href="http://espiraledublogs.org/2013/?p=4651">BLOGS DE ALUMNOS DE FP</a> <a href="http://espiraledublogs.org/2013/?p=4651">somos</a>:</span></div>
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<li style="text-align: justify;"><a href="http://animacionymarketing.blogspot.com.es/2013/05/premio-espiral-2013-enhorabuena-los.html" target="_blank"><span style="font-family: Trebuchet MS, sans-serif;">Animación y Marketing en el Punto de Venta</span></a></li>
<li style="text-align: justify;"><a href="http://1b12012.blogspot.com.es/"><span style="font-family: Trebuchet MS, sans-serif;">Chispa’s Celtics</span></a></li>
<li style="text-align: justify;"><a href="http://www.losespcpiealistas.com/2013/05/hemos-ganado-una-peonza-de-espiral.html" target="_blank"><span style="font-family: Trebuchet MS, sans-serif;">LOS ESpcpieALISTAS</span></a></li>
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<span style="font-family: Trebuchet MS, sans-serif;">Te recomendamos que visites los blogs con los que compartimos el honor de haber sido ganadores este año en nuestra categoría a quienes felicitamos desde aqui por su trabajo:</span></div>
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<a href="http://animacionymarketing.blogspot.com.es/2013/05/premio-espiral-2013-enhorabuena-los.html" target="_blank"><span style="font-family: Trebuchet MS, sans-serif;">Animación y Marketing en el Punto de Venta</span></a><span style="font-family: Trebuchet MS, sans-serif;"> es el blog de los alumnos del CFGS de Gestión Comercial y Marketing del IES Miguel Romero Esteo de Málaga. Su blog se destina a compartir conocimientos, actividades y reflexiones. El alumnado a creado comercios simulados para llevar a la práctica lo aprendido y desarrollar el marketing digital, web2.0 en las tareas de aula. Un blog muy bien organizado.</span></div>
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<span style="font-family: Trebuchet MS, sans-serif;"><a href="http://www.losespcpiealistas.com/2013/05/hemos-ganado-una-peonza-de-espiral.html" target="_blank">LOS ESpcpieALISTAS</a></span><span style="font-family: 'Trebuchet MS', sans-serif;"> es el nombre de la empresa simulada creada por los alumnos que componen uno de los PCPI Especial de Ayudantes de Oficina, del Centro Integrado Mª Ana Sanz de Pamplona. Como curiosidad, estos alumnos junto con sus profesores tienen una metodología similar al anterior. </span></div>
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<span style="font-family: Trebuchet MS, sans-serif;">En ambos trabajos hay cosas en común con el nuestro: </span></div>
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<li><span style="font-family: 'Trebuchet MS', sans-serif;">cuidar la identidad digital</span></li>
<li><span style="font-family: 'Trebuchet MS', sans-serif;">manejo de redes sociales</span><span style="font-family: 'Trebuchet MS', sans-serif;"> y blogs</span></li>
<li><span style="font-family: 'Trebuchet MS', sans-serif;">trabajo</span><span style="font-family: 'Trebuchet MS', sans-serif;"> colaborativo</span><span style="font-family: 'Trebuchet MS', sans-serif;"> y cooperativo.</span></li>
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<span style="font-family: Trebuchet MS, sans-serif;"><span style="font-family: Trebuchet MS, sans-serif;">Estamos muy agradecidos al equipo de <a href="http://espiraledublogs.org/2013/">Espiral Edublogs</a> por este premio y sobre todo por ver como hay más compañeras y compañeros en FP poniendo ilusión para mostrar que otra manera de educar es posible, o como ellos dicen: </span><i><span style="font-family: Trebuchet MS, sans-serif;">"¡Bloggear es aprender haciendo!" ,</span> "lo esencial, aunque no se pueda explicar nos une".</i></span></div>
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<i>Nos vemos en Madrid</i></div>
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Bernathttp://www.blogger.com/profile/00834147293285070724noreply@blogger.com8tag:blogger.com,1999:blog-5960601379967173565.post-28710404513065167902013-05-09T20:10:00.002+02:002013-05-09T20:10:58.746+02:00Técnicas de Adaptaciones publicada en Partners Learning Network de MS<div style="text-align: justify;">
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Nuestra actividad de integración "<b>Técnicas de Adaptaciones</b>" que tuvo como <div class="separator" style="clear: both; text-align: center;">
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resultado los proyectos fin de ciclo de adaptaciones técnicas para personas con diversidad funcional, ha sido publicada en la red <b>Partners in Learning Network de Micrsoft</b>.</div>
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<span style="font-family: Verdana, sans-serif;">Recordamos que esta actividad forma parte de un plan de integración en valores entre las asociaciones</span><span style="font-family: Verdana, sans-serif;"> <i>ENIL y ByL-InEdu</i>, y en la <a href="http://www.bylinedu.es/proyecto-enil" target="_blank"><b>web del proyecto</b></a> tienes toda la información.</span></div>
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En la misma red se ofrecen buen número de herramientas gratuitas.</div>
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Lamentablemente <a href="http://t.co/R2DaeE7gQY" target="_blank">si quieres verlo tendrás que registrarte en ella</a>.</div>
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Bernathttp://www.blogger.com/profile/00834147293285070724noreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-72675622965910173872013-03-07T16:09:00.000+01:002013-03-09T12:34:12.605+01:00PROYECTO ILUMINACIÓN POR ZONAS y TODO OFF<br />
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<u style="line-height: 22px;"><i><b><span style="color: blue;">PRIMERA SEMANA:</span></b></i></u></div>
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<span style="color: #333333;">Nuestro proyecto de fin de curso sera realizar </span><b><span style="color: #333333;">ILUMINACIÓN POR ZONAS </span></b><span style="color: #333333;">y </span><i style="color: #333333;"><b>TODO OFF</b></i><span style="color: #333333;"> para una vivienda adaptada. </span></div>
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Esto le facilitara a la persona con movilidad reducida al salir de su casa, ya que no tendrá que ir por toda la casa apagando las luces sino que las apagará desde un solo punto que se situara en la puerta de salida de la casa, y solo con un pulso se apagarán todas la luces que han sido encendidas. También realizaremos una instalación de luces que se enciendan automáticamente cuando pases por cualquier punto de la casa, por ejemplo, si entras a una de las habitaciones se encenderá la luz sin tener que darle a ningún interruptor, ya que tenemos puestos unos <b><i>SENSORES</i></b> <i><b>DE MOVIMIENTO</b></i> que detectan la presencia de personas. Pondremos sensores por toda la casa (Habitaciones, cocina, baños, pasillos, etc).</div>
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Cada uno de los sensores después de un determinado tiempo sin detectar presencia dará la orden para que se apague la luz, así no dejaras ninguna luz encendida. El todo off entrara en función cuando tengas que salir deprisa y has estado en la cocina,habitación y baño y no tienes tiempo de ir apagando cada una de la luces así que utilizas el todo off y se apagarán todas las luces. Aun que también tienes la opción de dejaras tal cual están y que se apaguen solas por medio del sensor, pero con el todo off te aseguras de que las has dejado todas las luces apagadas.</div>
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<li style="border: none; margin: 0px 0px 0.25em; padding: 0px;">Lo primero que hemos hecho fue hacer el esquema de conexionado en CADE-SIMU. </li>
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<li style="border: none; margin: 0px 0px 0.25em; padding: 0px;"> Hemos buscado el material necesario para el montaje del simulador del <u><b>TODO OFF- SENSORES</b></u> </li>
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<u style="color: black; line-height: 22px; text-align: start;"><i><b><span style="color: blue;">SEGUNDA SEMANA:</span></b></i></u></div>
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<span style="line-height: 22px; text-align: start;">En nuestra segunda semana haciendo el proyecto hemos pintado, cortado, cableado y terminado nuestro proyecto.</span></div>
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<span style="line-height: 22px;">Cuando estuvimos montando nuestro proyecto nos surgieron dudas sobre su funcionamiento, esto nos llevo hacerle unos cambios en el esquema de montaje. Su funcionamiento consistía en que podíamos apagar todas las luces desde un pulsador pero para que volviese a funcionar los sensores y que se enciendan de nuevo las luces le teníamos que pulsar otra vez a el pulsador, ya que hacia una especie de corte entre la fase y los sensores, esto llevaba a que los sensores no estaban alimentado y no podían enviar ningún tipo de señal para que se volvieran a encender las luces. El cambio que hicimos fue quitar un relé auxiliar y añadir un temporizador para que volviese activar los sensores después de pulsar al TODO OFF.</span></div>
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<span style="line-height: 22px;">Cuando mejoramos el esquema y cableamos de nuevo nuestro proyecto, empezamos a realizar mejoras donde estaban los portalámparas ya que no había seguridad porque estaban la fase y el neutro al aire, donde cualquier persona los podría tocar.</span></div>
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<span style="line-height: 22px;">Os vamos a enseñar algunas fotos del procedimiento de montaje de nuestro proyecto final.</span></div>
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<li><b>CORTANDO A MEDIDA LA BASE DE PVC Y EL CARRIL.</b></li>
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<li><b>BASE DE PVC Y CARRIL PUESTO Y CORTADOS.</b> </li>
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<li> <b>PINTANDO.</b></li>
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<a href="http://3.bp.blogspot.com/-78r91hz4aeY/UTdYIYJoq6I/AAAAAAAAAIc/4eGW5pXFnio/s1600/IMG00656-20130214-1323.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://3.bp.blogspot.com/-78r91hz4aeY/UTdYIYJoq6I/AAAAAAAAAIc/4eGW5pXFnio/s1600/IMG00656-20130214-1323.jpg" width="320" /></a></div>
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<li><b>CORTANDO EL METACRILATO.</b></li>
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<ul>
<li><b>CABLEANDO.</b></li>
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<a href="http://2.bp.blogspot.com/-aPL254OVP7s/UTdYMd3zdoI/AAAAAAAAAI4/bWXzUguWkqE/s1600/IMG00679-20130221-1330.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://2.bp.blogspot.com/-aPL254OVP7s/UTdYMd3zdoI/AAAAAAAAAI4/bWXzUguWkqE/s1600/IMG00679-20130221-1330.jpg" width="320" /></a></div>
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<li><span style="color: #333333;">Esta es nuestra presentación del proyecto final.</span></li>
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<iframe allowfullscreen="" frameborder="0" height="356" marginheight="0" marginwidth="0" mozallowfullscreen="" scrolling="no" src="http://www.slideshare.net/slideshow/embed_code/17000191" style="border-width: 1px 1px 0; border: 1px solid #CCC; margin-bottom: 5px;" webkitallowfullscreen="" width="427"> </iframe> <br />
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<strong> <a href="http://www.slideshare.net/bernatllopis/alumbrado-zonal-con-realidad-aumentada-proyecto" target="_blank" title="Proyecto: Alumbrado zonal con Realidad Aumentada">Proyecto: Alumbrado zonal con Realidad Aumentada</a> </strong> from <strong><a href="http://www.slideshare.net/bernatllopis" target="_blank">ByL-InEdu</a></strong> <br />
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<li>Este es el vídeo de nuestro proyecto de final de curso donde enseñamos las fotos de su procedimiento y su funcionamiento.</li>
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<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/XOsasRJYS9g?feature=player_embedded' frameborder='0'></iframe></div>
<br /></div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-39869183537229078982013-03-02T19:14:00.001+01:002013-03-27T15:17:22.989+01:00PROYECTO FIN CURSO CENTRO DE TRANSFORMACION Y QR<div style="text-align: center;">
PROYECTO FIN DE CURSO</div>
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<span style="color: blue;">Esta segunda semana, prácticamente no hemos trabajado físicamente con el centro de transformación, se ha realizado otros tipos de tareas como la creación de los códigos QR´s que se expondrán junto con el centro de transformación el día de las exposiciones, dichos códigos QR llevan adjuntos unos enlaces que envían a la persona que lo lee a la pagina web que hemos creado con google sites para poder explicar</span><span style="color: blue;"> el funcionamiento y las partes del centro de transformación.</span></div>
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<span style="color: blue;">Aquí os dejamos por ejemplo, un QR creado para la exposición.</span></div>
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<a href="http://1.bp.blogspot.com/-Z4BLn0vBKLs/US9DElL7pMI/AAAAAAAAAB8/crUAOwoburA/s1600/CELDA+DE+PROTECCION.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://1.bp.blogspot.com/-Z4BLn0vBKLs/US9DElL7pMI/AAAAAAAAAB8/crUAOwoburA/s1600/CELDA+DE+PROTECCION.png" /></a></div>
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<span style="color: blue;">Para realizar la iluminación de las celdas, hemos decidido usar una secuencia de lámparas, programadas con LOGO.</span></div>
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<span style="color: blue;">Programamos un esquema con el programa informático LOGO Siemens, para hacer la secuencia.</span></div>
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<span style="color: blue;">Aquí os dejamos la secuencia realizada en LOGO Siemens.</span></div>
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<a href="http://3.bp.blogspot.com/-RMAAe5yQaMI/UTJBBbQ4gdI/AAAAAAAAACM/Oko-Q_P3nEc/s1600/CapturaBuena.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="256" src="http://3.bp.blogspot.com/-RMAAe5yQaMI/UTJBBbQ4gdI/AAAAAAAAACM/Oko-Q_P3nEc/s400/CapturaBuena.jpg" width="400" /></a></div>
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<span style="color: blue;">Finalmente os presentamos la pagina que en la anterior entrada mencionamos donde podéis obtener información mas detallada sobre el centro de transformación, además de poder ver nuestras presentaciones del proyecto en ingles y español. </span><b><i><span style="color: red;"><a href="https://sites.google.com/a/bylinedu.es/ct/?pli=1" target="_blank"> Pinchar aquí</a></span></i></b></div>
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<a href="http://4.bp.blogspot.com/-2l4RuhPWaLQ/UTb7KX-U04I/AAAAAAAAACc/g7-nL-s6LKg/s1600/unitag_qrcode_1362557702080.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://4.bp.blogspot.com/-2l4RuhPWaLQ/UTb7KX-U04I/AAAAAAAAACc/g7-nL-s6LKg/s1600/unitag_qrcode_1362557702080.png" /></a></div>
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<span style="color: blue;">Además podéis capturar el código QR para poder acceder directamente. </span><span style="color: blue; text-align: center;">Realizado esto, nuestro proyecto de fin de curso esta prácticamente acabado. </span></div>
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<iframe allowfullscreen="" frameborder="0" height="356" marginheight="0" marginwidth="0" mozallowfullscreen="" scrolling="no" src="http://es.slideshare.net/slideshow/embed_code/17000885" style="border-width: 1px 1px 0; border: 1px solid #CCC; margin-bottom: 5px;" webkitallowfullscreen="" width="427"> </iframe> <br />
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<strong> <a href="http://es.slideshare.net/bernatllopis/proyecto-centro-transformacion-con-qr" target="_blank" title="Proyecto: Centro Transformacion con QR">Proyecto: Centro Transformacion con QR</a> </strong> from <strong><a href="http://es.slideshare.net/bernatllopis" target="_blank">ByL-InEdu</a></strong> </div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-74317276969446542202013-02-27T13:10:00.003+01:002013-04-23T15:44:58.164+02:00Proyecto fin de curso Vivienda en Realidad Aumentada<div style="text-align: justify;">
Mi grupo de compañeros, formado por Jaime Sanchis, Carlos del Río y por mi, decidimos que por cuestiones de tiempo y por un conjunto de problemas técnicos que tuvimos, acabamos por no hacer el proyecto simulado montado, lo simulamos mediante el ordenador con diferentes programas.</div>
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<tr><td style="text-align: center;"><a href="http://img.scoop.it/9bRIRx2CILyWC1S3Nm-UnDl72eJkfbmt4t8yenImKBVaiQDB_Rd1H6kmuBWtceBJ" imageanchor="1" style="clear: left; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><span style="font-size: x-small;"><img border="0" height="167" src="http://img.scoop.it/9bRIRx2CILyWC1S3Nm-UnDl72eJkfbmt4t8yenImKBVaiQDB_Rd1H6kmuBWtceBJ" width="200" /></span></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><span style="font-size: x-small;"><i style="text-align: start;">Logo del programa Aumentaty Viewer</i><i> </i></span></td></tr>
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Mi compañero Carlos del Río, descargó e instaló el programa Aumentaty Viewer, el cual utilizamos para proyectar la casa mediante una hoja con una especie de pintura en esta hoja, en la cual al encender el programa y seleccionar el archivo que pertenece , se proyecta la casa que creamos con el programa Google Sketchup, que mencionaremos poco después.</div>
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<tr><td style="text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhVlR7z7xjI9hlPzZHGMNJ3soLHdk2K8ShBFyJMG2glBi3JN0Ow_Yg2mDoL9RLDqXXVZMbCqDlVW7dB6OUml71nkVf0snwrdk8Cb8EwMJSU-mitg4Ehdqi9Gsstp9LT1txcVs2WuvtVlKzA/s1600/google-sketchup-logo.jpg" imageanchor="1" style="clear: left; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><span style="font-size: x-small;"><img border="0" height="166" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhVlR7z7xjI9hlPzZHGMNJ3soLHdk2K8ShBFyJMG2glBi3JN0Ow_Yg2mDoL9RLDqXXVZMbCqDlVW7dB6OUml71nkVf0snwrdk8Cb8EwMJSU-mitg4Ehdqi9Gsstp9LT1txcVs2WuvtVlKzA/s200/google-sketchup-logo.jpg" width="200" /></span></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><i style="text-align: start;"><span style="font-size: x-small;">Logo del programa Google Sketchup</span></i></td></tr>
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La casa la hicimos con el programa Google Sketchup y fué algo muy sencillo y yo creo que bastante fundamental para nuestro trabajo nos limitamos a hacer unas cuantas habitaciones, la entrada a la casa, lo que sería el rellano de la finca y por último un pasillo por el que el discapacitado pasaría.</div>
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<i>Capturas de pantalla de mi compañero Carlos del Río en las que se muestran unas imágenes de nuestra casa realizada desde el programa Google Sketchup y proyectada desde el programa Aumentaty Viewer.</i></div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-89138413052445354372013-02-20T22:45:00.000+01:002013-03-27T15:20:26.342+01:00VIDEOPORTERO CON PROLONGADOR DE LLAMADA<div style="text-align: center;">
<b>VIDEOPORTERO CON PROLONGADOR DE LLAMADA</b></div>
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Esta semana ha sido teórica debido a que me he centrado mas en como pensar que hacer y que idea tener y empezar ha planificar el proyecto.</div>
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1-Una vez con la idea clara, empece con una chapa metálica perforada, que nos haría de soporte para colocar los elementos, y busque una estructura para colocar esta.<br />
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Estructura </div>
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2-Al obtener los elementos nombrados anteriormente,podemos seguir a continuación cogiendo un par de tiras de canaletas de tamaño pequeño y las colocaremos fijadas a la chapa metálica con tornillos,arandelas y tuercas..(La construcción se basara con las canaletas por detrás de la chapa para sujetas y conexionar los cables con los aparatos.)<br />
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canaletas pequeñas</div>
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chapa metálica perfora</div>
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3-Al acabar de montar las canaletas a la chapa metálica, se nos que una chapa así mediante las canaletas irán los cables para hacer la conexión de una forma aseada.<br />
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chapa junto canaletas</div>
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4-una vez montada la chapa, sujetaremos esta a la estructura mediante tornillos y todo seguido,con la idea clara,se marcará donde va ir cada aparato de la instalación.</div>
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<strong> <a href="http://es.slideshare.net/bernatllopis/portero-automatico" target="_blank" title="Proyecto: video portero con adaptaciones para personas con diversidad funcional.">Proyecto: video portero con adaptaciones para personas con diversidad funcional.</a> </strong> from <strong><a href="http://es.slideshare.net/bernatllopis" target="_blank">ByL-InEdu</a></strong> </div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-51164528269982467472013-02-20T22:38:00.003+01:002013-02-22T10:49:12.033+01:00Práctica del videoportero.<div class="separator" style="clear: both; text-align: left;">
A continuación unas imágenes y un vídeo relacionado con la práctica que hemos realizado yo y mis compañeros Jaime Sanchis y Toni Monzó.</div>
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Lo primero que hicimos fué la conexión de los elementos que mostramos a continuación, algo bastante sencillo, ya que tan solo tuvimos que seguir el manual de conexionado y después procedemos a hacer la grabación del vídeo donde mi compañero Toni Monzó nos explica el funcionamiento de esta práctica, el videoportero.</div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-54250747856533254012013-02-19T22:24:00.001+01:002013-03-27T15:18:53.685+01:00Fases proyecto centro de transformación<div style="text-align: center;">
<span style="font-family: Arial, Helvetica, sans-serif;">PROYECTO CENTRO DE TRANSFORMACIÓN</span></div>
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<span style="color: blue;"><span style="font-family: Arial, Helvetica, sans-serif;">Bueno aquí mi equipo y yo vamos a enseñaros cual va a ser nuestro proyecto de fin de curso, va a consistir en la restauración, montaje y posterior iluminación del centro de transformación que disponemos</span><span style="font-family: Arial, Helvetica, sans-serif;"> en nuestro taller.</span></span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;"><span style="color: blue;">A continuación voy a exponer los pasos que hemos realizado hasta el momento:</span></span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">1.- Lo primero que se realizo fue una limpieza lo mejor posible de el centro, tenia mucho polvo acumulado.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">2.- Segundo comenzamos a conectar los cables rígidos a los bornes de los distintos elementos del centro.</span></div>
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<span style="text-align: center;"><span style="color: blue; font-family: Arial, Helvetica, sans-serif;">En estas imágenes se pueden observar a mis compañeros Kevin y Marcos apretando los cables a los bornes y celdas con los cables ya instalados.</span></span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">3.- Tercero después de los 2 anteriores pasos, nos pusimos de acuerdo en empezar a preparar la instalación de iluminación mediante lamparas incandescentes de colores.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Para ello conseguimos los materiales y herramientas necesarias para realizar la instalación:</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Cable 1.5 mm cuadrados azul (neutro) y marrón (fase).</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Bornas de conexión.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Magnetotérmico monofásico 10A Curva C.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Diferencial monofásico 30mA.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Pelacables.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Destornillador plano.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">- Destornillador estrella.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">-Toma de corriente (perfil)</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">-Carril Dín.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">A continuación nos dispusimos a fijar y colocar los tubos reforzados por encima del centro. Así es como finalmente quedó.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">4.- Cuarto una vez realizado el paso de fijar las cajas de derivación con el tubo, ya solo nos faltaba el conexionado de las lámparas. Para ello primero pasamos el neutro de la instalación.</span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;"><span style="color: blue;">Segundo pusimos un cable de fase a cada lámpara marrón, porque la iluminación va a ser con una secuencia de un autómata (Logo), todas las terminaciones de los cables las pusimos con bornas de conexión en el cuadro de mando enumeradas para cuando pongamos el autómata (Logo).</span></span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Por ultimo los putos de luces se conectaron a los portalámparas y se coloraron en sus respectivos lugares,</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Imagen de como quedan las lámparas desde dentro.</span></div>
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<a href="http://1.bp.blogspot.com/-0E488qOdFWs/USPlA_eZNCI/AAAAAAAAAHQ/LhV-1JCWS6g/s1600/IMG_20130213_132655.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://1.bp.blogspot.com/-0E488qOdFWs/USPlA_eZNCI/AAAAAAAAAHQ/LhV-1JCWS6g/s320/IMG_20130213_132655.jpg" width="240" /></a><span style="color: blue; font-family: Arial, Helvetica, sans-serif;"><br /></span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Imagen de las lámparas colocadas desde arriba</span>.</div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">5.- Quinto paso, una vez estaban ya las lamparas en sus lugares correspondientes con los cables en el cuadro se monto el pequeño cuadro eléctrico formado por 1 Magnetotérmico, 1 Diferencial y una toma de corriente sobre carril. </span></div>
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<a href="http://4.bp.blogspot.com/-vcuqYjOr0K0/USPna__8LZI/AAAAAAAAAHo/X3gr9zIh-WA/s1600/2013-02-14+13.40.31.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-vcuqYjOr0K0/USPna__8LZI/AAAAAAAAAHo/X3gr9zIh-WA/s320/2013-02-14+13.40.31.jpg" width="240" /></a></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Por último puenteando las entradas de las lámparas y dándoles alimentación probamos si funcionaba la instalación de iluminación, y el resultado fue el siguiente... Todo funciona! </span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">6.- Sexto y ultimo paso realizado hasta el momento, la colocación de los puentes de cable rígido al transformador, así es como nos ha quedado después de apretar los conectores.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">A falta de un cable así es como nos estaba quedando</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Visualmente así es como quedan los 3 puentes estéticamente</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Y aquí la imagen de como están conectados los conectores a los bornes U, V, W de el transformador.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Bueno hasta el momento es lo que llevamos solamente nos falta programar el autómata Logo para poder hacer la secuencia de las lámparas y prácticamente no falta mucho, en la próxima entrada en el blog os enseñaremos los nuevos avances que tenemos.</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Equipo formado por Kevin Bau, Marcos Luzón y Jose Saiz.</span></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-32062427046795771122013-02-19T11:44:00.001+01:002013-03-27T15:21:45.814+01:00Proyecto grúa movilidad reducida<div style="text-align: center;">
<b><u><span style="font-family: Verdana, sans-serif;">Proyecto grúa para personas con movilidad reducida</span></u></b></div>
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<b><u><span style="font-family: Verdana, sans-serif;"><br /></span></u></b></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">El grupo formado por Rubén Martinez, Ramón Dekeno y yo, Pablo Bessini, vamos a realizar como proyecto de final de FP Grado Medio, un puente grúa para reducida movilidad.</span></div>
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<span style="font-family: Verdana, sans-serif;"><u><b>Introducción al proyecto:</b></u></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Se dice que una persona es discapacitada cuando en <span style="background-color: white; line-height: 19.1875px;">condiciones bajo la cuales ciertas personas presentan deficiencias físicas, mentales, intelectuales o sensoriales a largo plazo que, al interactuar con diversas barreras, puedan impedir su participación plena y efectiva en la sociedad, y en igualdad de condiciones con las demás.</span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="background-color: white; line-height: 19.1875px;"><br /></span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="background-color: white; line-height: 19.1875px;">Dicho esto, pensamos en una posible solución a la hora de que una persona con problemas de movilidad, ya sea en extremidades inferiores como en la mayor parte del cuerpo pueda tener la facilidad de ir de la cama al baño sin necesidad de otra persona. Para ello planteamos varias soluciones pero nos decantamos por escoger el sistema de transporte mediante unas guías que se instalan en el la parte superior de la estancia para desplazarse por la misma.</span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="line-height: 19.1875px;">La manera de enganchar a la persona con el sistema de transporte se realiza mediante dos posibles maneras que planeamos:</span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="line-height: 19.1875px;"><br /></span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="line-height: 19.1875px;"> - Una silla con una especie de cinturones de seguridad.</span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="line-height: 19.1875px;"> - Un arnés que se coloque la persona para engancharse la grúa.</span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">En nuestro caso escogimos la opción primera, porque es una manera más simple que si la persona tuviese que ponerse el sistema de sujeción y engancharse al cable que hace posible el transporte.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Cuando la persona este subida al puente grúa esta podrá desplazarse de manera fácil con un simple teléfono móvil, tablet o con el mando que lleva de serie el mecanismo elevador.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Dado que se puede realizar por motivos de presupuesto a tamaño real, decidimos hacer una maqueta, como representación de lo que seria el sistema.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Elegimos la opción del móvil para que se desplazara sobre las guías y aunque la idea principal fue construirlo todo mecánicamente pensamos que gracias a <a href="http://mindstorms.lego.com/en-us/Default.aspx" target="_blank">Lego NXT</a>, podíamos optimizar las funciones y hacer la maqueta visualmente más atractiva para que a la hora de exponerlo causara mejor impresión.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Esta seria una representación gráfica de lo que va a ser montado en maqueta, cada semana subiremos como ha ido yendo el proceso de montaje. </span></div>
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<a href="http://2.bp.blogspot.com/-W3gOMAqC0KI/USNWcx_hApI/AAAAAAAAAEc/PPuaRkTOTlY/s1600/1.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="177" src="http://2.bp.blogspot.com/-W3gOMAqC0KI/USNWcx_hApI/AAAAAAAAAEc/PPuaRkTOTlY/s400/1.png" width="400" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><span style="line-height: 19.1875px;"> </span></span></div>
<iframe allowfullscreen="" frameborder="0" height="356" marginheight="0" marginwidth="0" mozallowfullscreen="" scrolling="no" src="http://es.slideshare.net/slideshow/embed_code/17000084" style="border-width: 1px 1px 0; border: 1px solid #CCC; margin-bottom: 5px;" webkitallowfullscreen="" width="427"> </iframe> <br />
<div style="margin-bottom: 5px;">
<strong> <a href="http://es.slideshare.net/bernatllopis/grua-bessini-ramon-martinez" target="_blank" title="Proyecto: Grua para personas con movilidad reducida">Proyecto: Grua para personas con movilidad reducida</a> </strong> from <strong><a href="http://es.slideshare.net/bernatllopis" target="_blank">ByL-InEdu</a></strong> </div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-22299322179852836162013-02-19T10:57:00.004+01:002013-02-19T10:59:54.505+01:00ILUMINACION POR ZONAS y TODO OFF<div style="font-family: 'Times New Roman'; font-size: medium; margin: 0px;">
<u><i><b>PRIMERA SEMANA: </b></i></u><br />
<br />
Nuestro proyecto de fin de curso sera realizar <b>ILUMINACION POR ZONAS</b> y <i><b>TODO OFF</b></i> para una vivienda adaptada. </div>
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Esto le facilitara a la persona con movilidad reducida
al salir de su casa, ya que no tendrá que ir por toda la casa apagando
las luces sino que las apagará desde un solo punto que se situara en la
puerta de salida de la casa, y solo con un pulso se apagarán todas la
luces que han sido encendidas. También
realizaremos una instalación de luces que se enciendan automáticamente
cuando pases por cualquier punto de la casa, por ejemplo, si entras a
una de las habitaciones se encenderá la luz sin tener que darle a ningún
interruptor, ya que tenemos puestos unos <b><i>SENSORES</i></b> <i><b>DE MOVIMIENTO</b></i> que detectan la presencia de personas. Pondremos sensores por toda la casa (Habitaciones, cocina, baños, pasillos, etc).</div>
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Cada
uno de los sensores después de un determinado tiempo sin detectar presencia dará la orden para que se apague la luz, así no dejaras ninguna
luz encendida. El todo off entrara en función cuando tengas que salir
deprisa y has estado en la cocina,habitación y baño y no tienes tiempo
de ir apagando cada una de la luces así que utilizas el todo off y se
apagarán todas las luces. Aun que también tienes la opción de dejaras
tal cual están y que se apaguen solas por medio del sensor, pero con el
todo off te aseguras de que las has dejado todas las luces apagadas.</div>
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<div style="font-family: 'Times New Roman'; font-size: medium; margin: 0px;">
<ul>
<li>Lo primero que hemos hecho fue hacer el esquema de conexionado en CADE-SIMU. </li>
</ul>
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<a href="http://3.bp.blogspot.com/-hWcbgjXz7SU/USNH5pgDtzI/AAAAAAAAABs/OD7tUdSBzr8/s1600/proyecto.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="325" src="http://3.bp.blogspot.com/-hWcbgjXz7SU/USNH5pgDtzI/AAAAAAAAABs/OD7tUdSBzr8/s400/proyecto.png" width="400" /></a></div>
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<a href="http://3.bp.blogspot.com/-iv3xqY2HCEY/USNKe1iz-lI/AAAAAAAAAB8/BnpyT0dZCmk/s1600/9ZPnDzncmh5-SWukVO_8d8Ck-rfOUVUULctnG0zQA-0.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><br /></a></div>
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<ul>
<li> Hemos buscado el material necesario para el montaje del simulador del <u><b>TODO OFF- SENSORES</b></u> </li>
</ul>
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<a href="http://3.bp.blogspot.com/-iv3xqY2HCEY/USNKe1iz-lI/AAAAAAAAAB8/BnpyT0dZCmk/s1600/9ZPnDzncmh5-SWukVO_8d8Ck-rfOUVUULctnG0zQA-0.jpg" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://3.bp.blogspot.com/-iv3xqY2HCEY/USNKe1iz-lI/AAAAAAAAAB8/BnpyT0dZCmk/s320/9ZPnDzncmh5-SWukVO_8d8Ck-rfOUVUULctnG0zQA-0.jpg" width="320" /></a></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-72062280746809102832013-02-19T10:51:00.002+01:002013-03-27T15:19:39.035+01:00 PROYECTO DE FIN DE CURSO VIDEOPORTERO PARA PERSONAS CON PROBLEMAS DE AUDICION<br />
VIDEOPORTERO PARA PERSONAS CON PROBLEMAS DE AUDICION<br />
<br />
<br />
-Mi compañero y yo hemos empezado a trabajar en nuestro proyecto<br />
de fin de curso.<br />
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-Se trata de una vivienda adapta para personas con problemas de audición.<br />
<br />
-Nuestra adaptación es instalar un vídeo portero que cuando se active<br />
se encenderán unas lamparas LED por toda la vivienda para que la persona<br />
con problemas auditivos sepa que cuando se encienda las lamparas le están tocando el timbre.<br />
<br />
-Mi compañero yo ya hemos empezado a hacer la base de la vivienda con los siguientes materiales y herramientas:<br />
<br />
-MATERIALES: -HERRAMIENTAS:<br />
<br />
-PVC. - PISTOLA DE SILICONA.<br />
<br />
-MADERAS. - DESTORNILLADOR.<br />
<br />
-CANALETAS. - MAQUINA DE TALADRAR.<br />
<br />
-SILICONA. - ELECTROESMILIADORA.<br />
<br />
-AZULEJOS. - CALADORA.<br />
<br />
-TORNILLOS.<br />
<br />
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<a href="http://2.bp.blogspot.com/-yDBLtD8P9S8/USNKSvIm8kI/AAAAAAAAACg/p3sbNvU_zN8/s1600/CAM00025.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://2.bp.blogspot.com/-yDBLtD8P9S8/USNKSvIm8kI/AAAAAAAAACg/p3sbNvU_zN8/s320/CAM00025.jpg" width="240" /></a></div>
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<a href="http://4.bp.blogspot.com/-wj9NQmBmSkQ/USNKajEUGzI/AAAAAAAAACo/xNDh_o6EJFQ/s1600/CAM00024.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-wj9NQmBmSkQ/USNKajEUGzI/AAAAAAAAACo/xNDh_o6EJFQ/s320/CAM00024.jpg" width="240" /></a></div>
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<iframe allowfullscreen="" frameborder="0" height="356" marginheight="0" marginwidth="0" mozallowfullscreen="" scrolling="no" src="http://es.slideshare.net/slideshow/embed_code/17000681" style="border-width: 1px 1px 0; border: 1px solid #CCC; margin-bottom: 5px;" webkitallowfullscreen="" width="427"> </iframe> <br />
<div style="margin-bottom: 5px;">
<strong> <a href="http://es.slideshare.net/bernatllopis/casa-adaptada" target="_blank" title="Proyecto: vivienda adaptada">Proyecto: vivienda adaptada</a> </strong> from <strong><a href="http://es.slideshare.net/bernatllopis" target="_blank">ByL-InEdu</a></strong> </div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-78630221640860473772013-02-14T18:05:00.001+01:002013-02-14T18:07:48.141+01:00TOMA DE TIERRA<div style="border-bottom: solid #4F81BD 1.0pt; border: none; margin-left: 0cm; margin-right: 46.8pt; mso-border-bottom-alt: solid #4F81BD .5pt; mso-border-bottom-themecolor: accent1; mso-border-bottom-themecolor: accent1; mso-element: para-border-div; padding: 0cm 0cm 4.0pt 0cm;">
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<strong><span style="font-family: Calibri, sans-serif;">En clase de IND (<span style="color: #0070c0;">Instalaciones de distribución</span></span></strong>)
hemos tenido que medir la <b>resistencia de
la pica</b> y la <b>resistividad del
terreno</b> donde deseamos poner la protección de toma de tierra. </div>
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<a href="http://3.bp.blogspot.com/-QpW0z_YOIE0/UR0S3XMQKnI/AAAAAAAAAE0/dfd0czSHDFs/s1600/IMG-20130123-WA000.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="240" src="http://3.bp.blogspot.com/-QpW0z_YOIE0/UR0S3XMQKnI/AAAAAAAAAE0/dfd0czSHDFs/s320/IMG-20130123-WA000.jpg" width="320" /></a></div>
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<b><i>Forma de conexión en el aparato multifuncional .<o:p></o:p></i></b></div>
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_ <b><u><span style="font-family: Algerian;">RESISTENCIA
DE LA PICA</span></u></b> _</div>
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· Lo primero que hemos hecho fue medir los 5m que hay de
distancia entre la pica central y las picas auxiliares y luego hemos puesto en cada punto una pica auxiliar. La distancia
entre pica auxiliar y pica auxiliar es de 5m.</div>
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Luego hemos conectado las picas con su diferente color (<b><span style="color: red;">Pica 1</span></b>,<span style="color: red;"> </span><span style="color: #4bacc6; mso-themecolor: accent5;">Pica 2</span>)(<span style="color: #00b050;">Pica 3</span>, <b>Pica
4</b>) las picas 1 y 2 se conectan al terreno que deseamos medir, y las picas 3
y 4 se conectan donde está la pica central. <o:p></o:p></div>
<div class="MsoNormal">
</div>
<div class="MsoNormal">
<b><span style="line-height: 115%;">-</span></b><span style="line-height: 115%;"> </span>En la primera
medición sus resultados son correctos <b>==></b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 112.5pt; mso-add-space: auto; mso-list: l4 level1 lfo2; text-indent: -18.0pt;">
<!--[if !supportLists]--><span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;">·<span style="font-family: 'Times New Roman';">
</span></span><!--[endif]--><u><span style="line-height: 115%;">R<b> </b>=<b> 37,4 Ω</b></span></u></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 112.5pt; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 112.5pt; mso-add-space: auto; mso-list: l5 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;">·<span style="font-family: 'Times New Roman';">
</span></span><!--[endif]--><u><span style="line-height: 115%;">Ud<b> </b>= <b>1v</b></span><o:p></o:p></u></div>
<div class="MsoListParagraphCxSpMiddle">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 112.5pt; mso-add-space: auto; mso-list: l5 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;">·<span style="font-family: 'Times New Roman';">
</span></span><!--[endif]--><u>Test =</u><u><span style="line-height: 115%;"> <b>01</b></span><o:p></o:p></u></div>
<div class="MsoListParagraphCxSpMiddle">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 112.5pt; mso-add-space: auto; mso-list: l5 level1 lfo1; text-indent: -18.0pt;">
<!--[if !supportLists]--><span style="font-family: Symbol; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;">·<span style="font-family: 'Times New Roman';">
</span></span><!--[endif]--><u>RAUG = </u><b><u><span style="line-height: 115%;">37,4 Ω</span></u></b><u><o:p></o:p></u></div>
<div class="MsoListParagraphCxSpMiddle">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 112.5pt; mso-add-space: auto;">
<br /></div>
<div class="MsoNormal">
_ <b><u><span style="font-family: Algerian;">RESISTIVIDAD DEL TERRENO</span></u></b> _</div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
· Para poder medir la resistividad del terreno tuvimos que
medir 5m entre pica y pica, esta vez no conectamos la pica central ya que no hacía falta porque solo queríamos saber
cómo estaba el terreno. Gracias a los datos obtenidos hemos podido saber el
tipo del terreno que es, <b>Calizadas Compactas</b>. Las conexiones para medir la resistividad son: (<b>Pica 1</b>, <span style="color: #00b050;">Pica
2</span>, <span style="color: red;">Pica 3</span>,<span style="color: #0070c0;">
Pica 4</span>) todas estas picas van conectadas al medidor de resistividad.</div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<b>-</b>
En la segunda medición los resultados son muy altos, es decir, la
resistividad es alta <b>==><o:p></o:p></b></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal">
<b> <i><u>Primera medición </u> <o:p></o:p></i></b></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 94.5pt; mso-add-space: auto; mso-list: l2 level1 lfo3; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EN-US" style="line-height: 115%;"> -<span style="line-height: normal;"> </span></span><u><span lang="EN-US" style="line-height: 115%;">R = <b>4,44 kΩm</b></span></u><b><span lang="EN-US" style="line-height: 115%;"> </span></b><u><span lang="EN-US" style="line-height: 115%;"><o:p></o:p></span></u></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto; mso-list: l2 level1 lfo3; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EN-US" style="line-height: 115%;"> -<span style="line-height: normal;"> </span></span><!--[endif]--><u><span lang="EN-US" style="line-height: 115%;">Test = <b>01</b></span></u><b><span lang="EN-US" style="line-height: 115%;"> </span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto; mso-list: l2 level1 lfo3; text-indent: -18.0pt;">
<!--[if !supportLists]--><span lang="EN-US" style="line-height: 115%;"> -<span style="line-height: normal;"> </span></span><!--[endif]--><u><span lang="EN-US" style="line-height: 115%;">PAUG = </span></u><b><u><span lang="EN-US" style="line-height: 115%;">4,44 kΩm</span></u></b><span lang="EN-US" style="line-height: 115%;"> </span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto;">
<b><i> <u>Segunda medición</u></i></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto;">
<b style="text-indent: -24px;"><span lang="EN-US" style="line-height: 18px;">-</span></b><b style="text-indent: -24px;"><span lang="EN-US" style="line-height: 31px;"> </span></b><u style="text-indent: -24px;"><span lang="EN-US" style="line-height: 18px;">R = <b>1426 Ωm</b></span></u></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto;">
<b style="text-indent: -24px;"><span lang="EN-US">-</span></b><b style="text-indent: -24px;"><span lang="EN-US" style="line-height: 18px;"> </span></b><span lang="EN-US" style="line-height: 18px; text-indent: -24px;"> <u>Test = <b>04</b></u></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto;">
<span lang="EN-US" style="line-height: 18px; text-indent: -24px;">-</span><span lang="EN-US" style="line-height: 18px; text-indent: -24px;"> <u>PAUG = </u></span><b style="line-height: 18px; text-indent: -24px;"><u><span lang="EN-US">1426 Ωm</span></u></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 94.5pt; mso-add-space: auto;">
<b style="line-height: 18px; text-indent: -24px;"><u><span lang="EN-US"><br /></span></u></b></div>
<div class="separator" style="clear: both; text-align: center;">
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_ <b><u><span style="font-family: Algerian;">RESISTIVIDAD DEL TERRENO</span></u></b> _</div>
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<span class="field-content"><span style="font-family: Algerian; line-height: 115%;">MULTIFUNCIÓN PARA LA COMPLETA VERIFICACIÓN SOBRE INSTALACIONES
ELÉCTRICAS DOMÉSTICAS E INDUSTRIALES<o:p></o:p></span></span></div>
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SIRIUS87 representa uno de los modelos de la familia de
instrumentos multifunción de HT ITALIA con el cual efectuar completas pruebas
de verificación sobre instalaciones eléctricas domésticas e industriales en
acuerdo con la normativa UNE20460. Simple e intuitivo en el uso, el instrumento
permite guardar cada resultado de medida en la propia memoria interna y
transferir los datos guardados a un PC a través de la interfaz serie óptica/USB
pudiendo imprimir cómodos informes de medidas para la declaración de conformidad
con el uso del programa de gestión dedicado. SIRIUS87 efectúa, entre otras,
medidas de impedancia de Bucle/Línea y cálculo de la presunta corriente de
cortocircuito también con alta resolución (0.1m) con el uso del accesorio
opcional IMP57. Es posible obtener precisos resultados de medida en proximidad
al transformador MT/BT dando un valor muy inductivo debido a la presencia del
bobinado del transformador, permitiendo determinar la selección de unas
correctas protecciones para la instalación industrial.</div>
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<b><span style="font-family: Algerian; mso-bidi-font-family: "Times New Roman"; mso-bidi-font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES;">_ <u>Funciones</u>
_<o:p></o:p></span></b></div>
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<span style="text-indent: -18pt;">· Continuidad
conductor de protección >200mA.</span></div>
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<span style="text-indent: -18pt;">· Resistencia de
aislamiento a 50, 100, 250, 500, 1000VCC.</span></div>
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<span style="text-indent: -18pt;">· Impedancia de
Bucle/Línea Fase-Fase, Fase-Neutro, Fase-Tierra también a alta resolución (0.1m) </span><span style="text-indent: -18pt;">con accesorio opcional
IMP57.</span></div>
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<o:p></o:p></div>
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<span style="text-indent: -18pt;">· Presunta
corriente de cortocircuito.</span></div>
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<o:p></o:p></div>
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<span style="text-indent: -18pt;">· Tensión de
contacto.</span></div>
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<span style="text-indent: -18pt;">·Tensión CA y
frecuencia.</span></div>
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<span style="text-indent: -18pt;">·Tiempo y
corriente de intervención diferencial tipo A, AC, Estándar y Selectivos con
corriente de prueba </span><span style="text-indent: -18pt;">10, 30, 100, 300, 500mA.</span></div>
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<span style="text-indent: -18pt;">·Resistencia
global de tierra sin la intervención del RCD.</span></div>
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<o:p></o:p></div>
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<span style="text-indent: -18pt;">· Resistencia de
tierra con método voltiamperimétrico a picas 2-3 hilos.</span></div>
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<span style="text-indent: -18pt;">· Resistividad
del terreno con método 4 terminales.</span></div>
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_ <b><span style="font-family: Algerian; mso-bidi-font-family: "Arial\,Bold";">Medida
de la Resistencia de tierra (RA) sin la intervención del diferencial</span></b><span style="font-family: "Arial,Bold","sans-serif"; mso-bidi-font-family: "Arial\,Bold"; mso-bidi-font-weight: bold;">_<o:p></o:p></span></div>
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<b><span style="font-family: 'Arial,Bold', sans-serif;"><span style="font-size: x-small;"> </span>Escala (</span></b><span style="font-family: SymbolMT;">Ω<o:p></o:p></span></div>
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<b><span style="font-family: "Arial,Bold","sans-serif"; mso-bidi-font-family: "Arial\,Bold"; mso-bidi-font-size: 12.0pt;"> Precisión </span></b><span style="font-family: "Arial,Bold","sans-serif"; mso-bidi-font-family: "Arial\,Bold"; mso-bidi-font-size: 12.0pt; mso-bidi-font-weight: bold;"><o:p></o:p></span></div>
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<span style="font-family: Arial, sans-serif;"> 1 </span><span style="font-family: SymbolMT;">÷ </span><span style="font-family: Arial, sans-serif;">1999<o:p></o:p></span></div>
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<span style="font-family: Arial, sans-serif;"> <o:p></o:p></span></div>
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<span style="font-family: Arial, sans-serif;"> -0%, +(5% Lectura + 3 digit)<o:p></o:p></span></div>
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<span style="font-family: Arial, sans-serif;"> </span><span style="font-size: x-small;"><b style="text-indent: -18pt;"><i><span style="font-family: Arial, sans-serif;">Corriente
de prueba 0.5 I</span></i></b><b style="text-indent: -18pt;"><i><span style="font-family: SymbolMT;">Δ</span></i></b><b style="text-indent: -18pt;"><i><span style="font-family: Arial, sans-serif;">N
</span></i></b><b style="text-indent: -18pt;"><i><span style="font-family: Arial, sans-serif;">programada en la prueba U</span></i></b><b style="text-indent: -18pt;"><i><span style="font-family: Arial, sans-serif;">t
</span></i></b></span><b style="text-indent: -18pt;"><i><span style="font-family: Arial, sans-serif;"><span style="font-size: x-small;">15mA en la prueba Ra 15mA</span>.</span></i></b></div>
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Resistencia del Aislamiento (R</span></b><b><span style="font-family: Algerian;">ISO</span></b><b><span style="font-family: Algerian; mso-bidi-font-family: "Arial\,Bold"; mso-bidi-font-size: 12.0pt;">)</span></b><span style="font-family: 'Arial,Bold', sans-serif;"> _<o:p></o:p></span></div>
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Anonymousnoreply@blogger.com1tag:blogger.com,1999:blog-5960601379967173565.post-47152389812653410372013-02-01T14:34:00.001+01:002013-02-01T14:34:51.761+01:00REGLETAS DE CONEXIÓN DE TELEFONÍA<div style="text-align: center;">
PRÁCTICA</div>
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;">1 - Vamos al almacén a coger el material que nos hace falta para poder efectuar esta práctica con comodidad.</span></div>
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;">2 - El material que debemos emplear para realizar la práctica es :</span></div>
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;">-SOPORTE METÁLICO PARA REGLETAS</span></div>
<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px;"><br /></span><span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px;">-REGLETAS</span><br />
<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px;"><br /></span><span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px;">-MANGUERA DE 25 PARES</span><br />
<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px;"><br /></span><span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px;">-ALICATES DE CORTE O PELA CABLES</span><br />
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;">3 - Una vez tenemos los materiales para poder trabajar,el siguiente paso sera empezar a pelar la manguera con mucho cuidado de no cortar la jaula de faraday, y, separar los cables a pares.</span></div>
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;">4-El siguiente paso ,hay que acoplar una de las cinco regletas a la parte superior del soporte metálico.Este paso se realiza gracias a las 2 pestañas laterales que tiene el soporte,que hacen que se pueda enganchar la regleta con el soporte metálico.</span></div>
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;"> 5-Ya montada la primera regleta,empezamos el cableado.Cada cable trenzado tiene un color de fondo y un color de par. </span><br />
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;"> CODIFICACIÓN DE LAS CONEXIONES</span><span style="background-color: white; color: #333333; font-family: Verdana, sans-serif; font-size: xx-small; line-height: 18.18181800842285px;"> </span><br />
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6-Una vez acabado el conexionado en las regletas con el conexionado correcto nos deberá quedar así :</div>
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<img src="http://1.bp.blogspot.com/-uhjjahbzp1A/UQpALsxB5BI/AAAAAAAAACQ/Uck5oVqj-OQ/s320/20130131_105010.jpg" /></div>
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PRESUPUESTO<br />
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Herramienta de inserción..................8,75€<br />
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Regleta de 10 pares.........................6,10€<br />
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Manguera 25 pares (trenzados)........1,79€/m - 35,80€<br />
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Soporte metálico..............................0,90€<br />
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Mano de Obra.................................15,50€<br />
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TOTAL..........................................67,05€<br />
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<span style="background-color: white; color: #333333; font-family: Georgia, 'Times New Roman', serif; font-size: 15px; line-height: 20px; text-align: start;">ANTONIO MONZÓ NAVARRO TVE</span></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-47302471716149137072013-01-31T17:54:00.002+01:002013-01-31T17:54:46.747+01:00REGLETAS DE CONEXIÓN DE TELEFONÍA<u><b>M</b>aterial:</u><br />
<ul>
<li> Regleta de cinco para diez pares.</li>
<li>Manguera de 25 pares. </li>
<li>Soporte para las regletas.</li>
<li>Herramienta de inserción. </li>
</ul>
<br />
<u><b>P</b>asos a seguir para realizar la practica:</u><br />
<br />
1.- Colocar las regletas en el soporte metalico.<br />
2.- Colocar cada par trenzado por colores segun una tabla normalizada.*<br />
3.- Una vez finalizada las conocexiones procederemos a la comprobación, mediante un cable de comprobacion.<br />
<br />
Al finalizar la practica las regletas quedan de esta forma:<br />
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" 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" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"></a></div>
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*Codigo de colores:<br />
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<a href="http://2.bp.blogspot.com/-tgyEwDtDXoU/UQqhgNu3VLI/AAAAAAAAABc/jrlZtONVwb8/s1600/25_pair_color_code_chart.svg.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://2.bp.blogspot.com/-tgyEwDtDXoU/UQqhgNu3VLI/AAAAAAAAABc/jrlZtONVwb8/s320/25_pair_color_code_chart.svg.png" width="160" /></a></div>
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<br />Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-58774920426505752272013-01-31T11:30:00.000+01:002013-01-31T11:33:51.803+01:00CONEXIONADO DE UNA REGLETA DE TELEFONÍA<span style="background-color: white; color: blue; font-family: Arial, Helvetica, sans-serif;">En esta practica lo que hemos tenido que hacer el conexionado de una regleta telefónica.</span><br />
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<span style="color: red; font-family: Arial, Helvetica, sans-serif;">Pasos a seguir:</span><br />
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Primero hemos quitado el aislante de la manguera donde se encuentra 26 pares trenzados (2 de ellos, blanco y negro son de repuesto).</span><br />
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<a href="http://4.bp.blogspot.com/-pDsOM82CXLA/UQo-1Fcow9I/AAAAAAAAACE/oWqaIaO1i_w/s1600/descarga.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><img border="0" src="http://4.bp.blogspot.com/-pDsOM82CXLA/UQo-1Fcow9I/AAAAAAAAACE/oWqaIaO1i_w/s1600/descarga.jpg" /></span></a></div>
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<span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;"><i>Imagen de la manguera telefónica con los pares trenzados</i></span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Segundo hemos colocado las 5 regletas de 5 pares cada una en un soporte metálico.</span><br />
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<a href="http://4.bp.blogspot.com/-_--rxlwQO-4/UQo_dnrO2XI/AAAAAAAAACU/I6BOWBSZT6o/s1600/regleta-5-pares-5-unidades.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><img border="0" src="http://4.bp.blogspot.com/-_--rxlwQO-4/UQo_dnrO2XI/AAAAAAAAACU/I6BOWBSZT6o/s1600/regleta-5-pares-5-unidades.jpg" /></span></a></div>
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<span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;"><i>Regleta de 5 pares </i></span></div>
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<a href="http://2.bp.blogspot.com/-1InRwXJwnCM/UQo_Z5_wyrI/AAAAAAAAACM/FY4aE0tDX_M/s1600/descarga+(1).jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><img border="0" src="http://2.bp.blogspot.com/-1InRwXJwnCM/UQo_Z5_wyrI/AAAAAAAAACM/FY4aE0tDX_M/s1600/descarga+(1).jpg" /></span></a></div>
<div style="text-align: center;">
<span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;"><i>Soporte metálico para las regletas de 5 pares</i></span></div>
<span style="font-family: Arial, Helvetica, sans-serif;"><br /></span>
<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">Tercero hemos colocado cada par trenzado en su respectiva ranura siguiendo un patrón de colores utilizando una herramienta especifica para colocarlos.</span><br />
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<a href="http://3.bp.blogspot.com/-nbBUqnxjDKs/UQo-Jtl_6bI/AAAAAAAAAB8/p3Xefc6DEOs/s1600/000353490.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><img border="0" src="http://3.bp.blogspot.com/-nbBUqnxjDKs/UQo-Jtl_6bI/AAAAAAAAAB8/p3Xefc6DEOs/s1600/000353490.png" /></span></a></div>
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<i><span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;">Imagen de la tabla de colores de 25 pares</span></i></div>
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<a href="http://1.bp.blogspot.com/-i82ENGX1Zlc/UQpAW3tn3YI/AAAAAAAAACg/Xs6-lQqUsKA/s1600/images.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><img border="0" src="http://1.bp.blogspot.com/-i82ENGX1Zlc/UQpAW3tn3YI/AAAAAAAAACg/Xs6-lQqUsKA/s1600/images.jpg" /></span></a></div>
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<i><span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;">Herramienta de inserción </span></i></div>
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<i><span style="font-family: Arial, Helvetica, sans-serif; font-size: x-small;"><br /></span></i></div>
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<span style="color: red; font-family: Arial, Helvetica, sans-serif;">Las herramientas utilizadas han sido:</span></div>
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<br /></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">-5 regletas de 5 pares</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">-1 soporte metálico en las que insertar las 5 regletas</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">-1 herramienta de inserción</span></div>
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<span style="color: blue; font-family: Arial, Helvetica, sans-serif;">-1 manguera telefónica</span></div>
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<span style="color: red; font-family: Arial, Helvetica, sans-serif;">Presupuesto:</span></div>
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<span style="color: red; font-family: Arial, Helvetica, sans-serif;"><br /></span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;">Nº </span><span style="font-family: Arial, Helvetica, sans-serif;"> Concepto Fabricante PVP unit. PVP total</span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;"><span style="color: blue;">5 regleta televés 2'25€ 11'25€</span></span></div>
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<span style="color: blue;"><span style="font-family: Arial, Helvetica, sans-serif;">1 soporte metálico ? 1'51€ 1'51€</span></span></div>
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<span style="color: blue;"><span style="font-family: Arial, Helvetica, sans-serif;">1 herramienta inserción </span></span><span style="background-color: white; line-height: 15px;"><span style="color: blue; font-family: Arial, Helvetica, sans-serif;">krone lsa 3'70€ 3'70€</span></span></div>
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<span style="background-color: white; line-height: 15px;"><span style="color: blue; font-family: Arial, Helvetica, sans-serif;">1 manguera telefónica televés 49'82€ 49'82€</span></span></div>
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<span style="background-color: white; line-height: 15px;"><span style="color: blue; font-family: Arial, Helvetica, sans-serif;"> </span></span></div>
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<span style="background-color: white; line-height: 15px;"><span style="color: blue; font-family: Arial, Helvetica, sans-serif;"> Precio total: 66'28€</span></span></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-90878090623496529272013-01-31T11:24:00.008+01:002013-01-31T11:33:57.870+01:00PRACTICA DE UNA REGLETA DE CONEXIÓN TELEFÓNICA<u><i>PRACTICA DE UNA REGLETA DE CONEXIÓN </i></u><i><u>TELEFÓNICA</u></i><br />
<i><u><br /></u></i>
En la clase de TVE se ha realizado una regleta de conexión telefónica, y hemos utilizado los siguientes <b>materiales</b> para realizarlo:<br />
<br />
<ul>
<li>Manguera de 25 pares (50 cables).</li>
<li>Regleta de de conexión de 5 pares.</li>
<li>1 soporte de 5 regletas de conexión.</li>
<li>Herramienta de inserción</li>
</ul>
<div>
<b>Pasos</b> para poder realizarlo:</div>
<div>
<ol>
<li>Conectar 5 regletas de conexión en un soporte y después conectar una manguera de 25 pares en el siguiente orden: </li>
</ol>
<div style="text-align: justify;">
<img height="320" src="http://upload.wikimedia.org/wikipedia/commons/3/35/25_pair_color_code_chart.svg" width="160" /></div>
</div>
<div>
<div style="text-align: justify;">
<span style="background-color: white; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; line-height: 20px;"><span style="font-size: xx-small;">http://upload.wikimedia.org/wikipedia/commons/3/35/25_pair_color_code_chart.svg</span></span></div>
<div style="text-align: justify;">
<span style="background-color: white; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; line-height: 20px;"><span style="font-size: xx-small;"><br /></span></span></div>
</div>
<div>
<div style="text-align: justify;">
2. Del 1 al 5 es un soporte</div>
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Del 6 al 10 es un soporte</div>
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Del 11 al 15 es un soporte</div>
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Del 16 al 20 es un soporte</div>
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Del 21 al 25 es un soporte</div>
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</div>
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3. Cuando tengamos los 5 soportes con sus respectivos cables, la regleta de conexion quedaria una </div>
<div style="text-align: justify;">
forma parecida a las siguientes imagenes:</div>
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<br /></div>
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<a href="http://4.bp.blogspot.com/-wSjKIlrN-90/UQo-kmpGMNI/AAAAAAAAAC8/Mz9yqIStpmU/s1600/OdOWre-GgHyA-lqYE7d2B_cBm-fg43PaFDVLHGZROvc.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-wSjKIlrN-90/UQo-kmpGMNI/AAAAAAAAAC8/Mz9yqIStpmU/s320/OdOWre-GgHyA-lqYE7d2B_cBm-fg43PaFDVLHGZROvc.jpg" width="240" /></a></div>
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Fuente: Realizada por Rubén Martínez</div>
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<br /></div>
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<a href="http://4.bp.blogspot.com/-kW_h3XgX-FI/UQo_KtFVubI/AAAAAAAAADU/cn6w4XNjOqk/s1600/TyRPVPPdB319D6kVeLi1kZeNBl2cXKDsPtiog3BfjWQ.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-kW_h3XgX-FI/UQo_KtFVubI/AAAAAAAAADU/cn6w4XNjOqk/s320/TyRPVPPdB319D6kVeLi1kZeNBl2cXKDsPtiog3BfjWQ.jpg" width="240" /></a></div>
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Fuente: Realizada por Rubén Martínez</div>
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<br /></div>
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<b>Precios</b> de los materiales utilizados:</div>
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</div>
<ul style="text-align: start;">
<li>Manguera de 25 pares (50 cables).- 1,78 €/m ( 20 m) ---> <u>35.60 €</u></li>
<li> 5 Regletas de conexión de 5 pares. ---> 3,15 x 5 = <u>15,75 €</u></li>
<li>1 soporte para 5 regletas de conexión. ---> <u>4,96 €</u></li>
<li>Herramienta de inserción ---> <u>3,70 €</u></li>
<li>Mano de obra ---> <u>15,50 €</u></li>
<li><span style="background-color: yellow;">TOTAL: <b><u>75.51</u></b></span></li>
</ul>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-41846093182820694482013-01-31T10:59:00.003+01:002013-01-31T11:25:10.534+01:00REGLETAS DE CONEXIÓN DE TELEFONÍA CASO PRACTICO<br />
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<span style="font-family: Georgia, Times New Roman, serif;">En este breve texto os voy a explicar como efectué la practica que realice el día de ayer.</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">La practica se denomina (REGLETAS DE CONEXIÓN DE TELEFONÍA)</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">1 - El primer paso es acudir al almacén a cojer el materia que nos haga falta para poder efectuar esta practica.</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">2 - El material que emplearemos es :</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">1/CHASIS</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">2/REGLETAS</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">3/MANGUERA DE 25 PARES</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">4/ALICATES DE CORTE O PELA CABLES</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<span style="font-family: Georgia, Times New Roman, serif;">3 - El siguiente paso sera empezar a efectuar las conexiones como nos indica la tabla</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"> cada par con el color que le pertenece con la ayuda de una herramienta de inserción</span><br />
<span style="font-family: Georgia, Times New Roman, serif;"><br /></span>
<a href="http://1.bp.blogspot.com/-Ph_QXRO0HQw/UQERn9XGWzI/AAAAAAAAABg/ndgqR1GA-NY/s1600/codigo+colores+pares.JPG" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="320" src="http://1.bp.blogspot.com/-Ph_QXRO0HQw/UQERn9XGWzI/AAAAAAAAABg/ndgqR1GA-NY/s320/codigo+colores+pares.JPG" width="160" /></a>pinche aqui para ver enlace de la imagen <a href="http://www.google.es/imgres?hl=es&tbo=d&biw=1366&bih=582&tbm=isch&tbnid=xKLbnXzGq-jJEM:&imgrefurl=http://antenistas.blogspot.com/2012/02/codigo-colores-mangueras-de-pares.html&docid=txv1MFtAD5sX8M&imgurl=https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh7aWnKMQHD6kXGXOvZa8Ai_YRKunL2B-03bSwf2eEZU1s5VmgV88VPjxxBEjetuxLVm8ipyuqTezLCqsVYn4Gv13KY0siki6pyxKq7be4e7GN8NoH3-6HG-Jlr3h3HpkVXuRo7NZ2fI9I/s1600/codigo%252Bcolores%252Bpares.JPG&w=375&h=750&ei=xhEBUevJIY6o0AX_gIGQDQ&zoom=1&iact=hc&vpx=812&vpy=70&dur=1164&hovh=318&hovw=159&tx=101&ty=151&sig=109783662231174291630&page=1&tbnh=149&tbnw=74&start=0&ndsp=23&ved=1t:429,r:4,s:0,i:91" target="_blank">imagen de código de colores</a><br />
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<br />
<br />
<br />
<br />
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<br />
<br />
<br />
<br />
Este tipo de empalmes lo efectuaremos en la regleta de conexiones<br />
<br />
<a href="http://1.bp.blogspot.com/-g1lhQq17RJc/UQETErpk6YI/AAAAAAAAABw/6a_SP7-ANHg/s1600/regleta-10-pares-5-unidades.jpg" imageanchor="1" style="clear: left; display: inline !important; margin-bottom: 1em; margin-right: 1em; text-align: center;"><img border="0" height="320" src="http://1.bp.blogspot.com/-g1lhQq17RJc/UQETErpk6YI/AAAAAAAAABw/6a_SP7-ANHg/s320/regleta-10-pares-5-unidades.jpg" width="320" /></a><br />
este es el tipo de regleta de conexión <a href="http://www.google.es/imgres?hl=es&tbo=d&biw=1366&bih=582&tbm=isch&tbnid=vDUbZHCxZZezdM:&imgrefurl=http://www.tdtprofesional.com/catalogo-telefonia-ict/regletas-accesorios/regleta-10-pares-5-unidades-13-1061.html&docid=FEa5dX0uvqVvuM&imgurl=http://www.tdtprofesional.com/phpthumb/phpThumb.php%253Fsrc%253D/uploads/articulos_file_foto_1061.jpg%2526w%253D178%2526h%253D127&w=178&h=118&ei=0BMBUcyjJcG-0QXY04DwAg&zoom=1&iact=hc&vpx=858&vpy=12&dur=489&hovh=94&hovw=142&tx=89&ty=20&sig=109783662231174291630&page=1&tbnh=94&tbnw=141&start=0&ndsp=22&ved=1t:429,r:19,s:0,i:136" target="_blank">pinche </a><span style="color: #0000ee;"><u>aquí</u></span> para acudir al enlace.<br />
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También necesitaremos manguera de conexión de 25 pares<br />
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<a href="http://3.bp.blogspot.com/-6knv57EpWKg/UQo9YR_6rZI/AAAAAAAAACA/efJR980x1C0/s1600/UTP_Cat5_25_Pair_Cable.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://3.bp.blogspot.com/-6knv57EpWKg/UQo9YR_6rZI/AAAAAAAAACA/efJR980x1C0/s320/UTP_Cat5_25_Pair_Cable.jpg" width="320" /></a></div>
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Una vez efectuado la instalación de los conectores en sus respectivos lugares<br />
debemos comprobar que están conectados adecuadamente<br />
<br />
Con la ayuda de un cable y un polimetro midiendo continuidad si en algún caso nos da continuidad<br />
la instalación estará mal efectuada.<br />
<br />
Aquí la foto con la practica ya finalizada<br />
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<a href="http://1.bp.blogspot.com/-uhjjahbzp1A/UQpALsxB5BI/AAAAAAAAACQ/Uck5oVqj-OQ/s1600/20130131_105010.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://1.bp.blogspot.com/-uhjjahbzp1A/UQpALsxB5BI/AAAAAAAAACQ/Uck5oVqj-OQ/s320/20130131_105010.jpg" width="320" /></a></div>
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PRESUPUESTO<br />
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Cable de 25 pares 25 metros = 20 euros<br />
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Regletas de conexión 1,50 x 5 =7,50<br />
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chasis = 0.53<br />
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herramienta de inserción = 3.70<br />
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Mano de obra = 50 euros<br />
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LA SUMA DE TODAS ES = 81.73<br />
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UN SALUDO TECNICO KARIM MUSA CHALI<br />
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<a href="http://1.bp.blogspot.com/-g1lhQq17RJc/UQETErpk6YI/AAAAAAAAABw/6a_SP7-ANHg/s1600/regleta-10-pares-5-unidades.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em; text-align: center;"><br /></a><a href="http://1.bp.blogspot.com/-g1lhQq17RJc/UQETErpk6YI/AAAAAAAAABw/6a_SP7-ANHg/s1600/regleta-10-pares-5-unidades.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em; text-align: center;"><br /></a></div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-91018730354996275182013-01-31T10:49:00.005+01:002013-01-31T10:49:23.425+01:00Montaje regleta de conexiones telefonía<div style="text-align: center;">
<b><u><span style="font-family: Verdana, sans-serif;">Práctica montaje de regleta de conexiones de telefonía</span></u></b></div>
<div style="text-align: center;">
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<div style="text-align: left;">
<span style="font-family: Verdana, sans-serif; font-size: x-small;">El objetivo de la práctica es el aprendizaje sobre como montar una regleta de conexiones de telefonía. Para ello y antes que nada, lo primero es elegir los componentes del montaje. </span></div>
<div style="text-align: left;">
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<b><u><span style="font-family: Verdana, sans-serif; font-size: x-small;">Componentes:</span></u></b></div>
<div style="text-align: left;">
<b><u><span style="font-family: Verdana, sans-serif; font-size: x-small;"><br /></span></u></b></div>
<div style="text-align: left;">
<span style="font-family: Verdana, sans-serif; font-size: x-small;">- Soporte metálico para regletas</span></div>
<div style="text-align: left;">
<span style="font-family: Verdana, sans-serif; font-size: x-small;">- Regleta de conexiones de 5 pares</span></div>
<div style="text-align: left;">
<span style="font-family: Verdana, sans-serif; font-size: x-small;">- Manguera de telefonía de 25 pares</span></div>
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<a href="http://3.bp.blogspot.com/-HXxlqG2-JIE/UQENX9YKmzI/AAAAAAAAACE/QDEkh31aFZI/s1600/2013-01-23+12.50.51.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://3.bp.blogspot.com/-HXxlqG2-JIE/UQENX9YKmzI/AAAAAAAAACE/QDEkh31aFZI/s320/2013-01-23+12.50.51.jpg" width="320" /></a></div>
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<span style="font-size: xx-small;"><span style="text-align: left;"><span style="font-family: Verdana, sans-serif;">Imagen</span></span><span style="font-family: Verdana, sans-serif;"> de las partes que forman la regleta de conexiones</span></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Una vez obtenidos los materiales, comienza el proceso de montaje, que será resumido en unos simples pasos.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><b><u>Pasos que seguimos:</u></b></span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;"><b>1. </b>El primer paso, fue pelar el cable de manera cautelosa, para no cortar la jaula de Faraday. Y separar los cables por pares trenzados.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">La manguera una vez pelada</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">Los cables de pares trenzados separados para su futura inserción en regletas</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">2. El segundo paso, fue acoplar la primera regleta a la parte superior del soporte metálico. Este se realizaba insertando la regleta en unas pestañas que lleva el soporte.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">Ya ensamblado en el soporte</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">3. Una vez ensamblado en el soporte comienza el proceso de cableado. Cada cable trenzado tiene un color de fondo y un color de par.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">A continuación se muestra una tabla sobre la codificacion de las conexiones:</span></div>
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<a href="http://2.bp.blogspot.com/-1CxWQULavO8/UQEtqBsXVZI/AAAAAAAAAC8/key1fpwQLCg/s1600/Tabla.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://2.bp.blogspot.com/-1CxWQULavO8/UQEtqBsXVZI/AAAAAAAAAC8/key1fpwQLCg/s1600/Tabla.png" /></a></div>
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<a href="http://2.bp.blogspot.com/-zVfVRd43yHg/UQEuP6HVGHI/AAAAAAAAADE/O-G2tUqmiC8/s1600/2013-01-23+13.21.30.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://2.bp.blogspot.com/-zVfVRd43yHg/UQEuP6HVGHI/AAAAAAAAADE/O-G2tUqmiC8/s320/2013-01-23+13.21.30.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">La primera regleta conectada</span></div>
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<a href="http://1.bp.blogspot.com/-Gj3MpdqIyxM/UQEuVsuBYaI/AAAAAAAAADM/TWFfefMQ1zk/s1600/2013-01-23+13.24.54.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://1.bp.blogspot.com/-Gj3MpdqIyxM/UQEuVsuBYaI/AAAAAAAAADM/TWFfefMQ1zk/s320/2013-01-23+13.24.54.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">La segunda regleta conectada</span></div>
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<a href="http://4.bp.blogspot.com/-LunJM0EK0rI/UQEuX1hIp-I/AAAAAAAAADc/neKpV1TWM3c/s1600/2013-01-23+13.28.22.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-LunJM0EK0rI/UQEuX1hIp-I/AAAAAAAAADc/neKpV1TWM3c/s320/2013-01-23+13.28.22.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">La tercera regleta conectada</span></div>
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<a href="http://4.bp.blogspot.com/-nAhIkJQzK1o/UQEuXMAW0jI/AAAAAAAAADU/3NexW5jCJXY/s1600/2013-01-23+13.31.51.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-nAhIkJQzK1o/UQEuXMAW0jI/AAAAAAAAADU/3NexW5jCJXY/s320/2013-01-23+13.31.51.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">La cuarta regleta conectada</span></div>
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<a href="http://1.bp.blogspot.com/-PDo5HHfidLM/UQEubiSSVDI/AAAAAAAAADs/wVfeschZxms/s1600/2013-01-23+13.34.16.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://1.bp.blogspot.com/-PDo5HHfidLM/UQEubiSSVDI/AAAAAAAAADs/wVfeschZxms/s320/2013-01-23+13.34.16.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">La última regleta conectada</span></div>
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<a href="http://3.bp.blogspot.com/-NSQs_oZ2ymI/UQEubKmlmyI/AAAAAAAAADk/7ZOKpYbGmiI/s1600/2013-01-23+13.35.37.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://3.bp.blogspot.com/-NSQs_oZ2ymI/UQEubKmlmyI/AAAAAAAAADk/7ZOKpYbGmiI/s320/2013-01-23+13.35.37.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">Una vez finalizado todas las conexiones</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">El sistema para las conexiones era el siguiente:</span><br />
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Si el común es el blanco, las combinaciones serán: blanco-azul, blanco-naranja, blanco-verde, blanco-marrón, blanco-gris.</span><br />
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">En el resto de casos cambiaría el común según la tabla, manteniendo así el resto de combinaciones. </span><br />
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">4. Una vez realizado el cableado y puesto en sus correctas conexiones el paso que hay que realizar es comprobar con el polímetro y un adaptador especial que no haya continuidad entre pares.</span><br />
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<a href="http://1.bp.blogspot.com/-h3R9jTKD8qo/UQo7Dj34UuI/AAAAAAAAAEM/Z2d8gNn0CPs/s1600/2013-01-23+13.40.40.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://1.bp.blogspot.com/-h3R9jTKD8qo/UQo7Dj34UuI/AAAAAAAAAEM/Z2d8gNn0CPs/s320/2013-01-23+13.40.40.jpg" width="320" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">Polímetro con adaptador para comprobar conexiones</span></div>
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<a href="http://2.bp.blogspot.com/-Ge4UvH7izuY/UQo6z9zzwZI/AAAAAAAAAEE/5DGgUYWer5o/s1600/2013-01-23+13.40.54.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://2.bp.blogspot.com/-Ge4UvH7izuY/UQo6z9zzwZI/AAAAAAAAAEE/5DGgUYWer5o/s320/2013-01-23+13.40.54.jpg" width="240" /></a></div>
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<span style="font-family: Verdana, sans-serif; font-size: xx-small;">Comprobando conexiones</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Una vez realizado todos los pasos habremos montado una regleta de conexiones de telefonía.</span></div>
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<span style="font-family: Verdana, sans-serif; font-size: x-small;">Es importante destacar que se hace de esta manera para posibles modificaciones y esta debe ser montada siguiendo la normativa de la ITC.</span></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-24776064126936695842013-01-31T10:28:00.001+01:002013-02-17T17:02:13.675+01:00Conexión de telefonía<br />
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<b><i><u>REGLETA DE CONEXIÓN DE TELEFONÍA</u> </i></b></div>
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<i>En clase de <b>TVE</b> (<span style="color: blue;"><span style="background-color: white;">Infraestructura comunes de telecomunicaciones</span></span>) hemos hecho el conexionado de un regleta para telefonía. Para realizar esta práctica hemos de utilizar los siguientes elementos:</i></div>
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<li style="display: inline !important;"><i style="text-align: justify;"><i>· REGLETA DE 5 PARA 10 PARES. </i></i></li>
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<i style="text-align: justify;"><i> · MANGUERA DE 25 PARES.</i></i></div>
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<i> · 1 SOPORTE PARA LAS REGLETAS.</i><br />
<i> · 1 HERRAMIENTA DE INSERCIÓN..</i><br />
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<i>Los pasos que he seguido para realizar esta práctica son los siguientes :</i><br />
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<i> <b>1.</b> Colocar una sola regleta en el soporte ya que si ponemos todas de golpe nos va ser imposibl realizar esta práctica. Cuando tengamos puesta la regleta empezamos a conectar los cables que estan puestos en pares, para poder poner cada cable en su correspondiente lugar hemos de seguir la codificación de la siguiente tabla.</i><br />
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UadfpFT5Vbz60u8GjJNOZ1aPRgAzKS/1qHDH0Ei1hpYm52N8KHrVNbWDVJJFhiPhkpwylh7gytKAfIUHaIUO9JqZmeF3TqLhKIyAzp5xJ0WQC+D9wT87aF4emgakhalt0DGvTx7BbaD3BHYg63vfXYqFhQhGqplSFsdNonHMWgMW8xLb0VMQAP/qQlrj9yjAj+lvbZC34kpeQKXjDKqhlM1mtcgt0lYHElhiyjvcHwLZzHgjkoukylppHVaYL9XW1KMCdAFF2YnTAPf2MzeKSKR4J1CTR/UB2YHs6E90bwfBuDqDsdNw0IqsXh25Q3aGeXMsGdEOWjF4okSSR1OqtIRf1eogKx1bYxweetNWVg+ieUJEfzRwL08h8M/UI+LHztK3mlhLvC8iiRQk6xkBpI7+oLfRZQuQR+4uR5FrduSWFqaFqfHoGNenjoMLDEAeLDS3jblQaOwXhZ4l3og3lAJbmOniacKBfKWRulFYe4XrH2F7m1r7B+YdfSV2751lR45Io3mhZgt8kUmwKsR6gLFTa4uR9OjVxNwkKpllRxHKq43ZSystw2LAMraMMlZWVlN9bEgiYOXrOw+0PH0wRkkYkJcAg4s0jtihIF1VQWAsWIuCF5yZqVIIAHd36QQZMpfWIBubhuoqkLxJdRpcsAL2BsLnU6jaqcha2SOSsopAVwxlCn8JN1f8AvZDpp587Ea3k3LHK7UFaaeORsjEyZBb/AJTft7XF7WFzsy8Ccv03cJHMjTzzW6krC17XIAFzYXNzckk/sAL1di1RWJUicUlNikAHMD1Jto+nTTSBBCEgZXffiPhxBvVF3pF1blKaHqKq6lpZmeNLDtdY45tTYAMTcW2Gccb+p56SSTF4qimUzQMwXUrYMl1Ygq4OLKSNDcA43DJxLwgKl1mRxHKFwOSlldQcgGCsrAqxJV1ZSMmGoYgi6Xl8zuDUvGYwQTHGHOdmDAM0jtZMlUlVVS2IBYjQ52YmYpTWyNd3f8QZJSA932hbpd8iVFaNHYFVY2xFslDWuzC5sR299jPLWvH2mrgW+DYTqpFirMXjlHx6ow37sT528y8r5ImIpahViPZJA91HgZI4yCjQXGQAAyNhsw8JcHJRB2LmWaSwd7WFlLEKq3JAuzMSWZiWJJPiRh+GrpZ5VtprrD1TVCdLY6wN33vVF3qhluVpYAyIouWlqDItwLgXWOF9TYAO2uwjj/ftPPRvLi8VRTDqwlgPVqqsl1Ygq2Sqykg6hgDjo0cScHipkE0bhJQoU5AsjqpYrcKyurKWbF1YEBmByBI2GUnL0u4NS8ZQEExxhzniwYB3kdvRkqsUVVyKrkWAttXmJmKW1sjX1f8AETlJlrQUqDv7QnUtb1VDRozCwN/SO4Bt6mFzYjtpsycqq/7yspxfAMsyg91MmayLbx64ybe7Hb5ycq5YiVpakLEeyyK5Ki1gMlcBwBYAkBrAAsbbMvB/BqUKuczJLLbNyLCy3xVVubKMmOpJJYkkk7TKCgXTTirbTvEeiw2VSKCpYUCzKchj2Av7t6wM3tveNd7ZS3YUsKiJFFyZagyFiL2F1jhtckAB299gHM7elNVULylHjqKYCSLIC7AuiMt1YgqclBF7g4tbTZv4j4OFRKJ43CS4hWDKSjhcit8WR1dc3AdWGjsCGBtsPpOXmbg1TIyAgmJA5DlSCod5HYlAwDYKFBKqWyxG1RQmmYGbLvq/4i2lSUhw+baJDQbslmTONCy+91F/2uRf/wBtqNyS3i3TqqVr2hkDqD+HqZZLbxZ0c/ux28ScoJ4mK0daY4SdEdCSv7MGAb2vYHQXJ77NvBXBMe7o3Cu0kkpDSSMLZEXsALmyi50uTckkknYcmXNSslTNt/cPVdWJyAIF7w3zGu9neXJhTQpHEigEmSfN5GF7AWjjQXJAAJH4rbA+ZO+6eajapxeOopcWQMBd0Z0R0upIKnIXF7qcTb3beIuDRPL14nVJCFDh1JV8csT6WR0dQzAMrahiCGFrcFJy7DuDVMjoNekgezEds3d2LKD6gihBkATlYWKfF8QENl9X/EIeTLfWECBWkGUaMy+91F7e12F7dva/7bOXKDeF46mn1xhlDoDpisoLFbeLSCTT525m5UVERK01YFiPYSKxZR+6uAx+bKT5JOuzZwfwfHQRMqsXkkIaSQi2RAsAB+FQOwuTqSSSSdu0maVKzs2zO/rHLIAGV33gNzB5hNRSR08EayVEgy9d8VUtiugILFmuAAR2Jv7rFHzcrKecJXRxGO65mNSrIHCsGHrdXXFgbaG3m+m30517pKz0tXYlCDBIR41zT+/3gudL299kHfLRzWCqyjpJGcmB/wCXGkSkWUWuEufk7Kzpxlq14/uNJhmHS6uUGQ5OYE38qv47sx3t68OtZzer6iRju+CAQCTpo0xGUreAoaRAWIscFybVfcbNfLXmQd5dSKaIRVEIBYLfFgSRcA+pSCLFTfxqfEK3DvGGlBzjkFQp9MqsvoXwUDKQGPfPUjTHEi+1O5AblYCprGBxkIijJ7kKSzn51Ki/urbaipppKaXxUixbKq/m53Ib0BfYRmCFoWUKsRqOIZuYHMN6OaOlp41ed1DEvcqoZiq6AgszEHS4ta99lyg5uVdPUdPeEcXTuodowVaMOFYN9bq62ZSQLGx8kW2886d0laqmqrExuvQci2hBLp/LAyAfIGyLv10nJxVlDRqhyYN9EccakWVfCXPydsvOnGWrXj23jUYbhsurkhkOSFOb2UPh3ZiNbevFO/8AqHVVBD04iijYjpq8ZkdgbFb/AHsYyYMp6aBmAZbm7AbMnB3Fxqi8UqqsqKr5Rk4SI9wrqD6l1Ugqb201N9pjwxUmeFcQEkhxQhWsVCqALegnWxIe5I/DiQ13bljRFnqKkhQtkp48QcT0cjIVv+HqOVH9Gy1NUzJk7KVPrmFrcbA/W25iRPkCWkuGuw+/7aPfH3MSSknSlpo1edlDFpLlVDEhRiCCzGx8gAC+t9l/d3Nyqp6jp7wjj6eQV2jBVo8rEMRm6uvqF7WIBvra23w5z7pKVkFSQenLH0XI8MhZ11ta7KzW/o2SuI5UqWcqrIHVVIZg1iqIgIsq/lvszOnGWq549t4r4dhqKuSMqHJCnN7KHwjVmI1t68Uj/wCo9ZUEPTrFFGx9CumbtcKRf71LsQynpoGIyUXJIu0cE8YmsEiSKqzRBWJQko6PfF1vqL4sCpvYjuQQdpZw9ViWIFRhKlkbFrFbCwA9FxcahwSbH0lfVd65TUJIqKkgBXKQx4jQrCGDFf09R3UfCDYNPPXMm5SXsXFraNsPv3MYOnnTjUGUs3D5xbymzDQF9ee51j1x5zHkpahaSljR5ioZmkuVXK+ICggsxAJ1IAFu99Ae7ebtTT1HS3jHGEDYO8alWjJ7FhmyuuovYgi99e23Hzk3RhXRVBB6U8fSYj88eRAuQQCytpf8h2TeJ5UqnlZVZBJqQzBrGwAsQq6abGmzihVzuPaN5h+GoqpHlQ5KVXvZYPlGrMR0314em5qbwqDnSwwpExIjWQZSPYA2t1ULNYglI1Yi4FydnLl9x1/xGNwyBJoscwpupDglWUnWxsdD2t3Oh2im5t5RrFojpOLqzqy3UdgqXS6afjByIOhUEjanckN0laaapYWE7qqW7FIgVuPguXt8AbMIU5iTUSEy0aNdhrfl7/jtHRxzzJlp6oUdJGjzWDO8lyq5AkKFBW5xBYksABbvfQNuvnBPBOY95RxhAxR3jUho2Fx6lyYML6XUi1/Ow/nBubp7xSZgelUxYMV75x5aXIIBKspFx+FvbZQ4okWrkmdVKdUlyGa9mJv3AGnb52XmzihVzuPaK1BhiKqR5UOSlV72WDYasxHTfXiinmTXzHOFIY0NyiOhdyALm/3qFmA1Kxq1jpckbN/BHGH26OQOgSaIqHCm6kMLq6nviwvodQQRroTIt01yyxZIpSXVXIYadwF+i6+k6sDkwJswU47UTlDu8iCaqIsKiQBLdjHEuAI+C2ZHwQfOz5ZnEZhiCx13g5zCrKaPds5qxlEVxxH1Mx+gL7NlYg+LX8bZz3VvHMYt9YH9x7//AJ2oP+ITezGalpr+lUaYj3JOC/2Af/dtLd3ULSyelgmAMjSNeyKtrk21PcKFGrFgPO1hOBy6nDF1S1MofDxazHube0UcMxaZh9SCLpPxD93EFN5bvEguNGHY+/x//dttHcDVlNJu+A0i4QhMQnlCujK36g17nyddb32zpT1GTHEsygal0VCD7YiR/HvYj52pnJLeJWoqqa/pZVmUezXKP/cYf22y1NNmJPgLLgXF9OfeNHj0iTUyE4hJBDli4Zxsf3UQ9cwZIP8Ah8q1CmRZLIiKbM0hP3YQ+GyscvFiToDtBaiilgfoz2zAuGX6XHuv7HQjwfgjat8aTmTecMR+mngMoHu8rNGD/pVHA/rOyDzCke4yVxEiiQOkWRDXYNdy6qgxCjE/Vl8aT6upK6sUwbS5PJvCGD1SqFJn3IJuOn5he6kiHqRMyPiVJU2yU91vYge4NtDY7aI4OrKeWhgalGMOACp5THQq36lIIPzc699s8ywFJChYuMI31TEqZEEmJAZhcBl89yfbajckN4ESVdNf0+iZR7Fskf8Avih/vs5Sf9cwyzrD+PSZVTTor5LgGx+j/L1DQ48yZIP+HSpOpfqWSJFNmMp1jxP4SCMsvAUk3AI2g7wvE5iltmBe47MPzL/3Hg/xtVOPagybzjjP008GYH65mZb/AMLHYf1nZE4zkBU39IgCyF1XJ/WxQBVyUYnE5MxsLoLEkbLVU5U2qFOkaC/19oxWGf8AJJ2H4qKdCXlkecfNx2Hu5EA2LKc4ywa2LYmxZfK3sbH2a2h199tHcK1lPLRQPSgLAUARfygaYkeCpBU/IO2dCpUqCcg0aSKccTi97BkucW0OlyCCpBsdqXyP3gb1dMT6VKTKPbqZK/8A1QH9ydmqR0LMtQvGxx6lp58pOJU4+KyrM+rE9QzQzc1ainXdkqzqWL2WFVNm6vdCp8YkZE/lDd+xg9NOSSj6Ove3Yj8w+P8A2Oz7zg3gZN5JFf0wQhgP1Slrn/aij+Tsh1cIIeQsUWBQ5YLkxzbBUVclByNySTYBfJsNi1CPFOUawDB6o0Esz1Hyk3HTS3X96x5qKcZB/VpYOqnEul9VBsbEi9mtoTtpbhysglpIXprCAoOmALYqBYLbwVtiR4II2zet/TrkroJEa2OSksuq3OLBlZSLkXW4JBB2qPI/eLY1dMfpjdJF+OqGyH7ZIT/qOw6RSkKMpUM/8gkyaiSivkGxsfz3sxg/zXeD/hzRyrk8jBYFBs3V1KsD4C2LMfyhhrexh4yVjHILOve3Yjwy/B/6G42oHM3ebtvB8VL/AGWBQifqlJZzoCfpVOwJsDbvsicRTERrKXWS0YkQpGyEHrPC6EOSxBwJ1APY2Ftm6inE1HXaI2D4qugnXug/EPuOo+cfAri2YyxNhKiGxkS/qUHw1rgN3F/nbSu4quGWmhent0WReniLALawFvFu1vFreNs3LTuSqhvvGi6ojw0sYzMqGTO/UaIZCyFblVvckio8jN6F4KmC91jkWRPhZgSQPjJWP+rYFNnR5F+n4h7HDS1J/wAmn1dlWZ3dlD2I9oE/4gtxMfs9Youq3hkPtc5If2vmL+5HvtLdxb4NO8hDMnVhaIugBZLlGDAG3YoBcEEAkjUDbS3H9bTRbunNUvUiZcOn5dm0VV9mvYhvw2y8bZamp2jbF+9tD4P/AOxtusFqZFTJVhk8tmun6t3e45vGWXIm5TPSnyixPeGCKvWURKHaRoYyjyMCC93LKACSxVBcBm11IsABtUuSW6TepqyPS2MMZ98Cxcj4yIX90O0LVipyUkH4008j/wDu3fbVXA1fTTbvgakXCHAKqeUK6FW/UDe5899b32hYpgq8PqsxLpI8p+r9YrHFRMw9NIkMQSVdeG9/lC9x3TGKvp6n8E0ZpmPs4YyRf7ryL++I87AOJoC9MyYs6syBwgu3TLr1MR5bDKw2eeYlfTxbumNSuasMFQGzM5+gKfwsGAbL8OOXjaccJcSGdelMR10GpHaQfmHz+YeDr2I2wuM05lzk1SLszjtv22hrD80yQpJBy6P32hOqZnaeZpUMcryM7ofw5klQPgLYC3tbxtTeSO6mCVNWR6ZGWKP5EeWRHwXYr/oOwnirhoVKZLpMg9JBtkPKE2NgfB/CbH3Bp/CVXBJRQtTLhEFxVCLFMfSUYfmUgg/IPfZ7C6hNU83+W47/AG4hrFK5X+JLpAlgN+W09eesJ3MOjMVfDUfgnj6BPs6Fnjv/AFK0g/dQPOyXv+GYGRojIpkiWNZIrlksxZ1sCGCyArdlufuwCLMdqnzLr4It3S/aFLh7JGimzNIdUxP4SpGeXgKTra20v4b36Zl6cthMg1t2cfmH/ceD8EbDxAKpp4qpd7XHyePzbE6Woppn/wCnJQ6R5VcAkW+XtbmFuqqTJMS+fUWONJGkFnkZQfvGW5tdSqgkksEudSRtUeSW6SIaiqI0mdUT5WLIFh8F2cf6dlTiLcInAdQeov5TiXXymVja+tmt6Tr77WPhisglo4XphjDgAi2tgF9OBHgqQVI9wdmcPnJqSZu+4jUUn/I0YjhkulQllIPn+bN0LmJhzk3U0dbDU29E0fSJ9nQsy3/qVmt/RtPJ2cPo2CsmLHpdUOCwJVkPpIFgwuO4FipF9rvzUradN2yrOuZkskSg2Yyd0IP4cSMy3gKe/YwikqCfQ+jr39iPzD4+PB/jZ2Ycq3GsV6JCp9OZagcrs/zbvHRPvMzuCb2ijWFQwAbFSzXIX0rcuSFX0quKgm19qtyT3SVp56phb7Q4CfKRAqD/ACxf+LHaRVFKCwexNiMlU4l0v6kysbEi4DeCdtKcO1sE1JDJTWEJQdMAWxUC2NvBW2JHggjbmSh5hmEwbEqnJSS6NKWAck8/rl/laJlzWppKetFQiZiojVPP/MiJ72F9Y2LADU9M22Qd6UzSwpGqMzGNo2vFIoBaokmDKxFrKHF8rdj8bWnmxXQR7udZRk8hCwAGzCUaqwP4cLZE+wI1vYyzc29eqCr2Eq/UB2I8Mvwf+h09rvJUCcpN4zxkzPDM0J8rs/WAkG8LSCQq4mijERjx06iQfZ1bO9unjjIRa5IsBY5bVrkfuQxUTzkEddxhfzHGMFP8nMj4IO0+3vuhZCsmJYqRminEyoDdkv4JFwreL/O163HWwy00UlPbosgMeIsAttBb8Nu1vFreNh+GUrJOm0MqqUqkJQl33fo7AdLkl/tEw5y1by1tJSKCbI0oW/dmJRTrp6VV/wC52nnE+4pIobyqPOLKb+oAkDwbkX8Wtfa88Z8BxbwwYu0U0f0Sp3AJBsw/ELgEagg9iNbgt2coR1kkq6p6oRkFY8Sq3BuMsnckXANgQDbW402TmSZpnpmILAe9uIp0mJiRSmRZi7htX69m/uIjuLhaerQvGFCg2uzW1sCQNCdLj412p/IepkhnraKTTHGTH2b6W7aajD+2xfePJcdZ3oqyWkWQ3aMLktz+WzqQPg3t4sNNmXgjgGHdquUZ5ZpbGSV+7WvYAeBck+SSdSdLaatxaoq0qTOUkpsUgJYgjk6aP318ukZ8IQkDKL7wjc4amSbeFNSqL4xGQLe12cstzfT0rG2v6jsi76oZqQLMQA6nKNlNxkPwnsdRcEWsRfa48Z8ARbwKSZtDPGLJKmul72YaXAOosQQb2OpuF3TyiVZ0lq6l6rpkMiFSq3BuMru5YXAOIIBIF77ZadTLmTgq2XeNDSYp4FKZA0u4bUnd+luzbwGot9dVFeOMsCqk3YAAsqtiL6kgMPFte/fY1y2rx9rrIRcKwSfEj6XJeKQaaamNTobEknzt9KjlZix+zVHSjPZHRmxHsrJLGSo8BsrDQEAAbMHCvCEdCrlWMkkls3YAaLeyqo0VQSxtqSWJJJN9kqDDVUs8rGmnf9/XhGoqxOlsdYnXN2eSfecFMgv04c1Hb1SF7k300SPv8n32Rt+UU1IFlYAMpujKbgkWBU9jqDYi2oPxtceMuX0VeySiRoZ4xisqa6XJAYXFwCSQQVIuddSNhG5+UarOk1XUvVGMgohUqtwbjK7uWsQDa4FwLg7OzqZcycFWy7w5JxFKKJVMQCkgggjV3v8AT20MLNHWmVA8aXUgalgO4DWHuQCPYfOzJyqrvvqyDULdJgp/Cz5xyD2+qK+mlyT529z8qMGP2WpMUZ7Iys2I8AMssZIA0GWRAsL2FtmPhThCKhRghZ5JLZyNYE43xAA0VRc2A9ySSSTstQ4eumnFW2neMZR4bKpVBUsEFmUXcHsP1tL6xNua80lRvWKnQX6UIKjt6pCxZiT7Ki/9ffZE4l3bJTKruoDDVCpuDqAV8HW4uCPPxtdeMuXkVc6zLI8FQgxEia3AJIDLcXtc2IKnU6202F7l5SIk6zVdQ1WUN0Vlslx2JBZy1jra4F+4OzUynmKnhbjLG1psV8Gk8AcFw2pOhfpb20iX7t3RLPH1I1GPgs1r+9u/btc22ofJKubGspmuBFIrgH8JkyDr7aPGx/djt7n5NFGb7JWyQRH/ACypa3wGEiEgDQZXNram2zZwfwZDu6JkjLO7kGSR7XYjQdtABrYD3PckklkypiFkqIbaEqqrE5AETTmjNJU73WnQX6MIxF7AF7s7XP6Qg/j52St/U0tGUkYAMuqlTcMLqGX37EXBHsR22uHGPLqOulWdJXp6hQF6iaggXtktwbi5sQwNiRqNNh25OUkaTCarnarZfpVlsg+SCzlreBcDza9jsNciYagTAbfOHJOJiXRGmsxBBDakuxfpb20hLpY3lXKNLrewJYC9u9v2OmthfZw5P7wJWrg1xjlDqD+Hqgllt4tIrn+Tt5l5RFGIpqx4oj2RkZiB2sGWVMgBYAsCbAXJ2a+FOEoaCIpHdmc5PI1rsQABoAAqgCwUCwHySS2kzcys5DbW+sQmSAMuu8KfNTmbLu+SGlpkRqiYZZSmyqpJUdyBckHUkAW1vfRL3fzr3hR1iw7xWGSNsCxjxuqyAMrKyEowxYG2t/fzsS/xEcP3+y1pVmjQ9KYKbHEnJbHFgtzmLkEAldNdo/xPvqGpdHjikiKxpGc5Q4IjjSNbWiSxstz3uToBsSPIrtTzX3jWSk0Ip4Yep04hKUzlbSw9bDVrjQAAZAFrkbNvLDmNJvAywVEapUQgElQQGFyp9JJKsCLEX8/wIRwzxDDDEfuZOtf/AJ0cyoyra1kyhfA9/WCG1sCBe9Z5AbiKx1FYQQspEcd/KoWLG9hcZELf3Q7XKqmlIpvECWBbIdzzufoL8aQJJOZoJ80+Z8tBNFR0qI1RKoYvKQFUElV7souSDqxAAHm+ijuznXX0laKfeSxOhwzaO10EiqysrISjgKwNtb+Dt1f4h+H/ALylrirPGPuZQrBT3LJYlWte7i5BHb32kvFW/IqqVZY4nibBEYNKHBEcaRra0aWNkue9ydLbQ4LF3HHlXVEPE6wI5HTjCIzkNjhmXcXZgyHFVABdVyJOzNwVxc9SzwzBOoiJIroCFkjfIA4kkowKkFbnwR3sJfwbvb7ZTLicZIgEIWTEqAuIABiewbU5ghtStwLgv3LCiZmqKo44thBGVFgVhyzZR+UyM6j4TaTTz5i5+QquHzDjjYfU251h2bLSmXmA7Hnnf96aQP5o80JqKojoqRIzPIoYvKQFUEkAasq3NiSWNgLd76K26udVdSVwpt5rEyXUO0YF0DgMGBQlHADAkD+D7+/8Qu4AKimrmRniK9GQIwU3BZl9RVgCQW1xP07Svi3f0dZP1kieJiqqwaUODgiItrRpbRdb3uT42rQlFwHH9dUkPCyQqxHTjCoznIKVDF3F2IZdFAF2Cgk7NfAvGD1nUjlC9WNUfNLhZEkyxYKSSpupBUk+DfWwlPCu+FqqdSoxkT0tjIFKi1gADExUEX9QNzcre112ofKegYpPVNa0pWOOwsCkIYFlHhTI0lvgDaZTzlqm5Sbh8w442H+udYj0s+YufkKnIBzDjRth15Dc6wO5nc0p6SqSho0jMzKGaSVgFW97AZMqg2FyWNtR3PZa3PzsraStNNvRY2UEK7RgZISAQfScXGouB/B8Hx/iD3AEq6etdGeF16UgRgpyXJl9RVgLgn8J+g7S/i7f0dZUtUJE8TPq4aQOLgADG0aW0Hm+1OLEWE8y95VTB6fowqxIjiIRnewBt6nBZrEfSFFzYEnZ25ccdNvGORZFVZoccil8XVwSrKCSVviwKkm1u+u0S3BvyNqf0xsJTdXdJgpsdAoBhcottCVYFtQTb0ir8k9zslLLUsLfaHAT5SMFQQPAZi5HxbYSSSWh+fLQmXmA7Hnnc9P60ji5l81J6WrWholi62IZ5JmUKtwWABZlQGwvdjbUC19l7cnO+rpa1qXeiIyoxV3jADIw/pOLjxpb3v4PPz/3AsddBWOjvBKnTcIwU5plb1FGAupHdTfBv4mfFu/Y6yrkqUiaIysXdWkDi5P4bIlh8G/77FhCLZ/9QN4VBzjaKEG+EIVHbQZWOThnYDviqgkELkRs58B8YtXJIsiqssJXIpfB1cZI63uRexBUk2I7naQ7i3utTT5IMX1WQrKB3uAljCxVLaGzDMXubekUzlHu0imlqmFvtLgp4vHGoRDbwGIdh8MNuyLRyDBjmHvSmg3dO1UgkjZcOnexdm+lQfBvrl+GxbxtkWeAqdrb/iF3oxnpqcfSsbS292Y4D+wVv9x2mO991xrTRTRytJ1GkRg0QTFo1hb0+tiwPVtc49u21eRQyVUmdZOdROS1rauet+tn5jkqOZhC9FJib7bA4C3xT1O74JKVQkQUKIx/lldCh+R7+dD52yvR7khkop5xM/VhCsY+mMbNIqfXncnW9sf52qX+GzezZ1VMSStllA8Ag4t/cFf9u0cqJGV7CCRUuYNTCtBKk8fWE33SRXsXdvpAP4bEZZfhClvG2WeKOF5aGXCT1Kwurjs3v+xHkft7jbQPH9U7bwVVXM01K0saXtlJKzIP/tjK3/Wdp3xLMailfrNkBHKQnQ6ZjlhaAC13diD1bG5GngbSZlVMFTkS2VLZub8drQ4mSgysx1OnFomu696SQSZxsykgq2JtdT3F/F/fwbEajbXfBW96epoIJaVQkWAVUH4MdCh+VIt89/O2WN2bkp5gkYmbrPG8hYL93FiGbFydTot2caLcfVY7VP8Aw171a1XTknEYSqPYm6t/eyf22p5QC8KOdIo/MmpgG75I5o+r1vuo472LOdVsfw42zLeApPxtlniHh+SklwfUHVWHZh/2I8j/APW175kVjtvCyLmaalzRO13lZx/8YgP9R2nfFLdamLSOXHTkZQYemUkjkjTT1uSDmQbn+BtPXUzP8gpS2VLZuXPESF1c3/KKEgZEtm5dWjdnHzhA3XvNoJMlJsfS4Btkp7rfxcee47jbYHCW9oKmiglpgFhKAKg0wx9OFvBUjH+Nso7j3HFUqVDSq4jd2cqOkmCs1mN72IFs9LFh6T5rf+GzerGKrpyfSjJIvwXDK3/xX/rtQYAvFUJALteHnmvXU6bsljnTqGb7uNL2Jc6qQfGFsyfZfmxyvvHd7Qvi38H3G1q5zbxdt4BB6hBACq/qlZix/wBqKP77T7iWjXoowkaRXRmW8QjKskvSItmxsfk/wNuCo5m2h5MhHghR+Iu3DCFbd1b0pAxBZLjNA2Oa31W41FxpcdttjcM71gqaOGamsIWQYKABiBpjYaArbG3i22Ut0cKiSjmqJHZCqM0KgA59MoHJJ7KM1AIvc5flO1b/AMNu9Wanqqc6rE6uvx1AwI/ugNvk7EhNzpDlzYng/wCHPBKgkec4Qpexz7h7+BHbIn2FvxWOXt87nemlMb/ureGHuP8A8eNrjzL3g77xlwXM00CKi/qlJZzb3sqfvjbztP8AixBJT5M5kBjEiXhEZRhO8LC2bmxwJ1b20FtumtHD3hN3PvPoyAkFoyQJYw2PUS4LLcai40uNRfbYvD+84ailimp7dF0BQAAWHbGw0BW2JHgi22VN58LrDAkgiqXygSUyAARqXUHX0n0qSATf+21c/wAOG9mejqICSRDIGW/gSA3A+LoT/J25jqPn/iD3CxSCsQXCXik+AxBQ/AyyF/dl2lVZPA1GkKvKXSSV9YVAbqLCoF+qSLdLvY9+2m2k+Ym+qel3dO9UgkjZcOmf8xm7KD497jUAE+NspUtVloe+2kwcy6rLSzphSxdDMzna4N+PWAzHT5gIJ7qqqaKmqIpZJQ86KvpiBC4yK979QXuF9h32rv8Ah24cMcFRVkHGZgkRIsSqE3a3sWNu/dTtFJYQ1ri9ttXcC74p6mghkplEcYXDpj/LK6FD+3v5Fj52VxjClYfNtdB0P2PX6x1LXnEK/M+GWCeKsiTMvGacgmwzyzhv7AkyL3GrKPO0/raKpeJgIJGkfr5hokVCJ+j2P2glSOl9Rv37HavczN909LuyZqlBIjjBY72zZvpAPcWtlkNRjcagbS3l9xsKuPoyn79B3/8AMA/EP1DyP597YnEguneolIBeynfbTQi0VaTLNaWtRDaaQgbwo4qaMU7tPA7KDKDCpLnvYMJbGMEaAdyLnUALXf8ADrw40VJNVOLfaGCpf8seVz+xZiP9O3NxbwrHWxAFR1E1QnT91JGuLdvjv41p3CW8oZ6OJoE6aKuHS8xlPS0ZHupFv4v52Zw7EE1kt9FDUfjpAaqmMhXQ6Qkc1qaWCojq4lz6sf2cg9s1YvHfUdw0g7i5Ci+o2n1fRTSQ4CKQuwlDZxqqnrOj3BE5K449yD+x2sXNTftPTbsmNQokEgwSO9iznVbHuuJGeQ1GOmttpPwTxcKpOnIbTINf1j8w+fcfz50DiGenedLSC/xa7aaGMpiniUuaolIBdszu9tNCLQn0EibumIleYkD7ynwXpy3B9LN1CDGffAn2AIuK9/h54caGhlqXFjUsMb/kjyAP8szfwAdl/ibhqOqQEqC6G662yANyhI1Abtfx3/ex8L7zhqKSKSBcI8cQlrdPH0lCPBQgrb42ZoK0VUt/5DWG8MxFNbKfRQ1H37GJhzu3U8dRFVot1lQQt8OrMy+Re6s9hcXKgedp3vVRJTxxoJSyq6tlEqqepKZLgiYlbX8g9trpzd35T0265euok6vojS9iX7qQe4wtnf4HkjaB7k3wJls31jv8/I/77NTHTcCNRR5ZzSlqIbTTfWPdDxQsSSw1SKGWm+zRYRX9OQa5+8UWJuxIFyWv77Vv/D7w40G73qHFmqXDKP0ICFP8kuf2sfO0prt3JIUZkDlGBxvjmAblCw1AYaX8XvtpbhvekNTSQzU4tEyDFbWxtoVIGgKkFSPFtupa8wgFXTGQttjpE15s0ckFYtTGmQqI1i/aSMsR5Fy0bMQLi5jtfXZA3rRSSwrGkchbptG3UjVVu08k2QYTMVC5+Q30/O1i5x7+p6bdkgmXNpfTEt7HMahwRqMCA1/cAedpPwtxIKqOzWEqj1D3/UP+48H9xsdN7Qgq14VqaaGhnZiZ2lSN06TIoW7xsli4kN4/VfRfUNNL3Ft5BcONT7tMzizVL5j+gCyf39TD4I2Q99bijmKSNGJGjYNhfHqKDcxlhqMhcA+Cf32vW4t5xVFNFNB/ynUFRa1h2xIHYqRiR4II28Ulo9SXiP8AP0y1NbRUMdvUrSamwJJIuf6QjfOp99pfxHwPPRKjsyOrNiChOjd7WIHt420zxrwBTbzRBNmkkescsZsy/HYgi4Gh/i2y/uPkpTxTpPUVE9W0Zuiyt6QRqCRqTY2Nr29wdgHxRMSpCmA9/eCgpykEXiLcPcJTVkZkQoqg4+onvYG1gD7jvtS+RMskNTW0b/hxksDcBgSrEf1DD/bsf3tyWgeZ5aaonpOobukZ9N+5sNCNb6XIHgDZj4N4Fp92oyw5M8ljJI5uzWvbsAABc6AefJ12uVeK1NWFJnLBSWyjKBlI/wDp77jq720gQQhIGUX3vEu58rNVbxo6GO3/ACzILmwuxYEn9lj+TqdpxvfhSq3a8MwdCc7IyE6MNbEEC4P8jwe+2kuNeXlNvMIZc45Y/wDlzRmzL5t7EX1+PBFzsD3ByXp4ahKioqJ6t4zeMSt6VINwbakkGx72+NoK0TFLFxl3DawZKkgddoC7v3y00avGgIKqTk1rFkV7CysTYMNTb+djfLav/wD9lZEAQrrHMV/LJeSGTUaa9NP3sfnbqq+VkWZNPM0Kn/LxDBfNkOjBbk2UllF9ABpsf4Z4TholYR5M72zka12xviLKAqqtzZVAAufJJMqhww0s4rGmm94cqKvxkZTEi56RTVm9KWhjI9MJcZGwuxbI/NljHv52ne9uFqndkkMuaMS3oKE9x4IIBsQf220jxty5pt5YPIXimj+iaI2YDvY+CL6+41sRc3DcPcmKeCoSonnmq5IzePrH0qRqDbUkjuLm3xtVWiYpYuMu4aESEKQUqDvCzQVbzoHjQY2H1NbUqrWFlPhhqbbMfKqsPXrYRot0lx/K7dSOQXGneIH51O3VVcp4syaed4UP+XiGCj2U6MF9lYsB2AA02YuGOE4aFGWLJmcgvI9smsLAaAKqqNAqgAa+SSZtFh6qaaVPbTeJFJhsqlUFS0sWYl3f02+2l9Yj3O+Cau3vBRRkARw5DI2ALFix9zoqjQHttO9+cKVG73iYsjZE4lCe4tcEEA+dtJ8a8t6beRSR2kinjFkmiNmA1Nj7i5J8EXNjqdhXDnJqmp6haieaarlT6DMbqvscdbkfJt5tfakpMwzAQRl3DfeLKVJA67GJjuncstTH1I8Ap0GTEXP8Kf8Ars/8kaxh9tpz2jkVwO9i4ZXHt9Ud9PcnbqrOS8OZNPUzU6N3jWzAfCnQ29gxa3btps18K8IwbviMcAJLG7uxuznsL2AAAGgUAAe3fYcmVMQslRDbQ7U1fjIaI3znppq/fUdHGQBFCCMjYDK7M3udMRoPGyFvTh2o3XPE5ZGuSVKE62tkCCAex/67aO415aU28XSVmkhnQWWaI2a2uh9wLn2OvfYbw1ycpqacVE8stZKospnN1X9l1udT3JHxfXYpE3xAQRl4b7wi6crNeEyiheZc41Urewya17d7AKf21t/axLdyeryRWQ64pKsig/h6qnNfb60Y6fmv52+lRyfiDHoVMsMZ/wAuwYAeyk2NgNAHzsNO2mzVw1wvDQxGOEE5HJ3Y3ZzYC5sABYAAAAAAWAG3SfFzKzqBG1tI5ZLBhfeA/FvEsyTilgOBEQmllCB2VWfpqEUnHIkMSzelVUkg30E/+Jamnieq671EMRUyxyrFcoyo+cTxKouFcNiwYGxGmh27uN6d4aunq0bBXU0sj2vhm6tExHaxYNHc9jKDt+U/DP3ckMjhoZIumyAd7RpEDkdQcEA9iTfTbN4riC6Sa5W3wlIvcfy2Z+59tzIRmEIUvNDeNdNekngpY2kEcMbBS8hNsQbq5ubjWyoCbXJB2cOVPMOauM1PVKvXhAOaiwYXxNx2DA+2hv2FtZNUId1SSUskJMl/TOkhRniOgxNjip1DY2N7qSRptReQXD5SGesYWExCRA/kQtc/sWNv9G36FORIVRifLAyqbIq1+dCT7ix/9dIUD5mPrDTxXxJMtR9mgJjwjWWWUIHYB3KIqKxxBurFna6qB210FtxNUUsbVTTPPBEyiZJViywcI3UieFVBIWRWxYEEAgEaHbs40pnirYKlH6azJ9lke1wpzDxEg+GPUjv4Mi7ficL5RSwyODDLH0yij2RIwwY3IIVB7666bfnmKYguknOpbXSUi90/y2Z30v7btoRmGkAo+NKyqZXSYwCTHpxRrHez2KBmkR8mIZdfQlziCSpIZ+BuK5KhngmKu6xpKkirjnG+QGS6hXBU3sbG4IA1GyNQ0cgLUsxCzQALpdco7YqyjUdNwDewBvkjXAA2beWFEzderYgrJhDEQAAyQ5AuAOwaRnt8Ae+z9HUqnTRlU9nVq19GsPltzrB50tKZbt2++/700jp4p4lmFQ1PC3SWKNJJpQgd/vGZUVA3oX6WZna4AtprcDZOJ6ikjNU8zz08bqsySrHmFbG0kbxKqmwdSVYG4vYjz1cZUrxV0Uyv00qYxSu9gQrqxeK9+2YaSO/glPcbfsnC/UhmgkcGKZMCqr2OKqGBJJuAoNjcX1+NkMTxBdJPdS2ukgXun+WzO+l37WcCEZhpC5FxtXVbBkm6HUI6cMaxk+oAqpMiMWYhh6j00JuBfE2bOAOLpKvqRTYs8ao6yKMQ6SZYkrriwKkEdjoRbsJ9SwOhanmAWaL0tiSAyEWUr3HSYDsLXN1a+Ng6cqN3t05qtteuVSM2tlHECAwHgO7SMP047U6SoM6YGU9nOrXZmsPltzrEClnTVVBQpVwDnF7GzM4HXSzc6x0cUcUSioenhcxJCiNNKqB3vIWxVQ/3aABSWke41AAvrtwTcU1FFGaqWV56dJMJkkWPqICwXON4lVWAJUlSDcXsRbXo4wo3jr0cP046yMU7NYG0iF2QG/bqK8ig+4UeRt6q+F+tBUQSuOnOpGKr9LH8QJJJ1ANj5G0zEsRVST3UtrpIF7obzbM76XftZ76EZhpCWnMHedY4aGeKDMkRwKELGwysS6MSbH6mMakg27HZ45ZccSbwjlSYL1YcCXQWV1kDYtiScW9JBHbsR3sJKWamzpZogsy3WR1kKl1P029J+6I8CwbXK5FhTOS25WjpJKlxY1LAr4vGgxQ28ZEuw+GG2ilTBMZSS4MMT5aUy3A3t99+37aO3ibiqX7TJBE5hjpwhmlVFZy0gZgq5/dooVbs7g6sABfbiqeLKigi+0zSPPTLIY5VkWPqIQxTJGjCqwytdSt7G99LH68W7vZN4XD9OKuiELNa/wB5H1Cq3P09RHYA97x28jb6bx4WNRTVNPLICk9yAq/QxYvkCTc+qxxPt312zuI4iqkqPMtvMlhe6G82zO/V7bbroRmGkLC8b7xqGyWdYS18YI1jNrLla7oxYhb6sYwxBxGmzry+4vetSVJgvVhK3dAQrq4ujYkkqdCCtz2uO9hMELqHhlUJNGSstmIuDqvcEGIixAFg1vUCRpQ+Uu62WlkqXGtU4ddLfdqoSM28ZWZx8ONtSFJUkKTcHSFg7tBTmLvyCl3dM9QglVx01iP+YzA2X48kkagAkajZE5W8wftCrSVDffqPQ5/zVA/+ajv7jX32Gf4hd4sammg/CkTSW92ZsR/YKf8Acdp3VwpDDT1VPLLmZJBd1VcXiEDAqFZtLyeT47DZmswGlxDDf+5xMUT4amsCOeit97OI9TNUhdtN4vnG3B8e8Kco1hIusT/lPsba4t2I/nuBswcHbyjmpE6cYhMX3Twj/KeP0lNO4GhB8qVPnaV1nMCrnihlhEkaOv8AlJkbqPvHdzFLggcOiqsZY4OxKgC7Vy7qJVrHWV0kNTSx1DNGbqWV3jDAgBbtH0gSAAShIAG2NwOVV0QEioPlU5SHLg79LjW+rQxMKVXEMXH28Io6J0kjExn+5jiP43a9rkaqFALlhqApI1tsvcJ78kUrR1T5TBbxy2sJlHf9pF/EPIsw82+PHs8jbxCoAzU9IZIlOgMkrMuv8RWv+o7Im895y9IytLIWjWVgrRxp05oGp8WXFnNvvSDdzcXHnb7F5BrlmSGZA9XPHTR9vVmZkoSmXmLudOLRTeL+FxWQnE4TKD03uR3FmRiNcHGhA+CNQNmDhPekc9JG0aCLD7todPumj9LR6flIsPcWPY7SCn4g3j0opp5p4kkjkl0aC+KRdUsqdBrISVRcnyJZdBfZ84FMsVbNFKbvLTU88lrWEtnikNhoMsE8fh28wSVNoj4MxaVJU+ViSxTrsLX9D3MLTSFXgnzG3jHHQvG6CVqj7qOMkjJzcg3GqhLZlhqMdNbbAuD+I3YilqWvOq3SS1hMo7t8Ov4l/ZhoTYfzHqZG3gQgDNT0uUat2Lys9/8ApEo/vsjb03nIiCcSyFkV3UPGiFJYpY0Fgpb0nMggu1wSNiYvTGvUZQbye7n7aP8Aloif505FWUobIlgob+Zrjs46axU+MuFFrIvTYTIDg1yAwP1RuVscH7G2o0I1GzNwxvWOopY3iTpgDAxWsYmT0tGR4wIK/wAC2hG0lp+L66YxzLKyRSLmWWNTDEPVkHJiJIixAkJmja7elTpk6cva1mqai6lBPBT1Zj/I8iujj+emv/XbnBaepoT4E8ghQcNsRqPns4eLMzKrzDWOvmnvmKHd7pIokef7uJCbev6g9xqBHbPIa3AtYkbA+AONDUr9nnI+0IL5dhKo/GPZh+JffUaHRa5yVzvvHBdehTrgp7ZSMxY/yEQfxsmV9UaboVMEkjMFMi9REQq6TdMiylvSRcEFjcEi+z2K4emvllG40PX8HeHJSEplBRdy7cMIsnG/ByVsQYKDNHqlyQHF7tE5Fjg/b4JuPN27hzesdTSxyxLgpFsCLGMr6WQjwUIK2+NpHDxlW1EsJilCGoxaOGyFQJHlVAVKGSUDpHqyLImGRsPSbuPLXenVmqigxjmSCqC/laZWWQf7or/uSfOyWCSKqj/8eeQUm4Y6GxIPoXtbWFZqgq4js5o7zjSiMJUPLUHCFb2xYerq3Go6Vg9xrcKPOw3g3ikzg085H2iMXvawlXtmo8HsGXwfgjZd5lbwdt5S2/yIYo10LBeqxaR8Rq1hiSBqcLbJFbvuSBRUo75wzLgJcbm4Yt9CLgQoAkiJcATKMgQL08WwyXXyMp+IfCft2MClzClXSK5xrwktWgkVQZo+wJxEqAgtC5GuD2t8E39wXDcG9o6mmjmiFkZdFIsVI0KEeGUgqR4IO0kHFtczCYPZTiRF6MMnhNSkRGHUN4gAZeoLO304g3deXtcGnrVTSJzDUoD4+0R3YfyyFre7H32mYJLqaT/xpxBDEhi7EM6T7g8awSYQq4hW/wAQXDzNFDWoL9K8cnwrkFCfgNcf6xtJqypgakSFTNkjyuC0aAN1VhWxtKSoHS76/V20103xnvBI6RlaMTNP9zHCe0jPcBT7KBdmPhVY+Ns58Y8Ey7ukVXPUjceiUCwJA9SkXNiPGuo197foeE1dLOnIw+pmlKi6pYBAc76g345vCkxKgCsDvBHgwT1SxxInUalYsqq6KVVpEkyTMjpNmtjKgcgNjiLLlV+VG6GUTVDYkE9GMp9JCySySFP/AE+rK6KfKxqfO2e6epeNso2KNYi6kg2IsRcWNiDY7ak4C4ghrKCGWBRGqr0zEO0bIACn7DS3uCD52WxjBZlBVZ3eUfgtcHcE9BppbVzHUuYFJ6wtc0aaWGWOshUEtGadsvpDFg0JbtYZZJckC8i7INXuqreMqIXLv1sy4iCMJ+lcWWoLJbpjUZHXtptZON61EpGiMazPUfcxxNezswP1W1CqAXYjUBTbW2yNTRy0rrS1D9RsfuprW6oA1BFzaRfIvqPV+a2JxWeKaY8sJKlC4Luw3Fx+h9jFWkCZjIWSG0gZu+nnqqmOmkRR0Ioo3OQCmJJeozKnciYxwJpouMgNtLv/AASpmmqa38EpWKE+8cOfrHw8jyEe4Cnzsob93P14/ScJACEcEj6hZlJUg4ONGAPyNQNqJwlviOppI3jQRBR02iFvumT0smmlltYe4sfOwsGKZ6/EJDoDBPDlyfU+2nU8VkgySw0MJPNijlimjq4QGzT7O1+wbItETqNDlIupAyZBfXZArd2TvEEET5EShy6xBSJnVj9M5ZMce/q/ba1cd1aCkMBjWWSqPRjja9ixBJZrahUALkjUY6akbTw00tLKKads2teKW1hKo7/tIv4l8izDubMYlUCmmf8AXlKlC4Luw31/WfmMliiZtOlVTJQC9lOC9tDYi30gDuDdlQ0yRpCpkpUVNXRUKDOzanNYpcz1VCPkQwupOlM5W7sKwvOWLK6xwxMfxRU64K9vAkcyOP0suyVvfdnVW6m0gBANyAyn6o2KkHBxoR/I1A2q/C2+Y6qkjliXBbYmP/y2X0shA0GJFva1iNCNi4bPNUozFkONm51Pq1mZr94awvEk1sm9lj4vyO8TTnfueRJoqyMXV1ED/pYMWQ9x3DONSBcKL67TneadSCONRJkiupLpGFbqSmQnSUlbX9m7baA5gVCmlNLgsslWelGjdr2uXa2oWMDO41uFAsSNotvvcctFP0JTlcXjktYSKP8A2ddMl/Y9js7NqJaJolOMxDtuwjUUYTNZCyQ2nrHXwnDVVVQzxt03jbJxkI4UY6iTpqxaQaBscUVmX1sbEGocr90rHA863wlwSHLuYYVwjY6D6znJ+zjaKm4OS97WK3IEiEjKN7EEo4FiP520XwzvqKrpIp4RijL9PYoRoUI8FSCv8beU8tXiZibAMkNpz30twIDWU5kKYaGJvze3ZJFVxVEYbp1ASGQoVDKUZmGJb0hmRnUE+VHkjafPuSR7oVYI/oOSRgImp9JEztcNZu12NyxJ12unMKZXpvsmCyS1ZwjVuy29TSm2oEQs2muWAFib7TSpo5aaY085u4F0ktYSp+YezDQMvg2PYjZsVErxhIKvMQ4HSJ6gWcRwcO0tVUKYgFQwhVkZnTBWWA06T2J6lujqFxxZ0vkPUoqfLXdoWCSoClVnZekDe/RiRY4Sb/mVTJ/r2mFdSFrOouw0K5ECVLgtE5HdHtY+3f3vb+H98R1VNHPF9DrcAixUjQqR4KkFSPcHYSaZSJ6phIb+IAbVnfklh6R0FuGhQ4w3rhvSHJchDTlo1vYdSaQR5E62xVCL2P12FywGwXjTe6zUM8VRCusTvGVYmzoLqdVBGthcX74n6hehb/4YhqwueSulwsiEZANbIagqymwujKymwNrgbDN38vII5Fd3eXEhgpWJEupupZYo0zKnUBiQDYgAgbSarClT6tNQDozFyCG4breDpmJCCkiM/cM8HyVkbOHRApxsbk3sD2HYa9/32o3IppIauupGIIUI/pN1DAlTb9wR8+n42Zt9cl6KeZpkeanZzdxCyhSTqTZlNr/Fh8bMXCfBdLu6MpTqQWsXdjd3t2udBYXNgAALnTU7bSqxSpqgpM6ZmSWypygZSN8wLncX1d7aQuEoADC/L/aFzizemG9UyXLpU46ak2Gc8jqWJsbWWHG9j9Vhq2wbjHfudHKskQEip1IWRrlZEKhDqoI9TAX1BuVNsheg7/4Whq8S+SSKCFkS2QBtdSGDI6mwOLqwuAbXF9h27eX0EciyO7ylGDKpWNEDLqrFYkTMr3GeQB1AB2xVXhBqKsTyzW3Lhtht/uGUTQlDNeEndm+HnjV41X6UJyY92RXsAAdPVa5+dNNjXLWvvWViAEK6RykXuA4aWFyD5yEaa+cfBvsSruVtM7lo3khBJJRVjZRc3OIkjYoCSTiDjcnTY7w9wxBRIyxAlnsXdzdnsLC5sAABoFUBR4AvsWiww0s4rDN6/ODz6vxUZTCrxPvXDeoJXIxU6LEpNhlO8pdibG3pgVdATfTzsD4237nRyrJEBKiiWFka9nV0Re6gjVwPIYFl0vrQt/8ACkNWVZ8kkUFRIlr4kglWDKyOtwDi6kXFxY67cO7OX8EUiyO7TFCGVWWNEDDs2MaIGZfBfLHuLHYVVhBn1YqCzW3L224/3CwWnwygjWJ9uyqeoQPGFtZfqY9yqt2ANhZhqe/t7sXKmsJqK2MaKenLYagOepE9j5B6SkHz32I1vKelZy0TyQKf8tBGyi+pxEkbFBcn0g4jwBswcO8MwUUZSEG7G7uxuzkCwufgaAAAAdgNmKPDjTTStw3rEalw6VTKCpaWIDE5ic3obDm3a+sKfEO98N7OSpYxwRxxKTZQZjM8jXse4hQaAklbe52X+YG+OrQyrJEOqgWSEo17N1ETyoIvna2oYZDTaj7/AOEoash2ySQDESJjcre+LKysjrfUBlNjqLHbj3VwBBFIsjs0zIclDLGqKwuA2EaKGYAmzNkRc2tsCowkzq0VLjUHUvZrcX+8W0zQlDbxGdy7jkqouojIF7C9yewPgaDX/vbtd75IVTXrYD9KSI4sbgM4dXsfIJjB/m/nYnX8l6N5C0ck0Ct3jjKFf2UOjFR8XsPAGzTw3wvT0MPSgUgE3ZmN2Y9rsfOmltAPAG1STJWhZKlONrQxU1njIymFHfW+Cm9pjjkyRRQxAtYDqdWWQk2P1YINAScPgkAOYG/c6J84gJ4ikkJRideoqEG4BFwxFtQwy8jSj7/4RhqmDsWjkC45pibre+LK6sjqDqAymxuRa525d1cAwRSLI7NMym6hljVFNiMgkaKpaxIybIgE2IvtLnYSZlaKl9CDqXs1m0v94WExIl5WvEy3fA86Zx4Y3sMibn+wNh7d7jW2o2bOTtcT9si/AsqyDW9jIvrAPa2SFtO+V/O3ZV8n6RnJjkmhQ/5a9NlA9lzjZlHsLkDwBs0cP8Ow0UXSgUgE5MzG7O2gyYnudAPYAAAAC21tPiZlFanGwZm9d4CcrBhfeFrjjiedKhaSnZo/uhLJIqhnsz9NVQMCo1DMzENYDQXOy8vFFVSI1R9oeeKLFpI5Crh42SOTJH6aOjBXuAbrcWt5BrmXQNHLT1inFReCZvyq7KyMdRZQ4wJuCBJe4tcB/wDhIKsjW6bRiNkUMAQESMXydzcIgGlr9zc7UJMsLTp3+0PU8oTE6cv9oWTzE3jvGf7irjpVeTCCEC7Nf6crRu1rWuzWW97DQ2cuUXMCorWmpqqzyQgMJFAGQuVIbH03BtZl0IPxcyaod92tJStDG+V7SkyK0kZ0xySRfT+ZPfvcW2p/ITh1o6easdcftBCxj9CZajzYsSP2UHztTq5EuXTZ8rAsEGzlvidi/oX9NImspK8p1GsG+NuJ51qRSwM0QWJZZJEUM5DuyKqBgVUDFmZ8WNrWGwJeKamjVqgzvPFGUMschV8kdY3zjfBHVgsgNjcaEW7HYrzJ3e0dRBVhsUYfZpm/KGcNET2sueSE3BHUGuwqTdIdXRyMJIxGyKGAsESMH1O5BCoBpb3NztMkywtOnf7RSp5QmJsOX77dY+cXFFZVlH67w9UqY4o7KAHAKDIxOXNiMmYqt8rCyMQ0cBcUSzu8EzdQrGk0cuIVmSQsLOF9OSle62BBGmhuibrgb1U0zL1YwLXDjOKwVSMZVBQ29SWtl3v6dnXlhQsyzVjEsJsY4iRbKOLIB7eA7tIw/TifO2dkLm/5BlqNw+cXYcM4b1G3OsfT5YQjRuNPWPnxrxROtUaaB2iWONJJZEUM56jMqquSsqqApZmxY9gLanYL/wCK6mhVp3neeGNlEschV7o2BzjcIjBgHBxa4NiNNDsT5j7tZKqGpDFY5UFNK3hTkXiJsQQrEvGSCLF112GVO6RKkqSEYSpgyqGA+lUBGTuQQFHYgX1IJ20UmWFpsOffaPpEoTE2HL99usckXFVdVsr/AGhoTIQUhjsoFwGAuYmLWB1d2C3DGwVWIbuXnFctSZYZiHaNI5FlxClkkzsHUekOCh1FgQRoNdp5QhhlTzYdWP6iQ4zj7KRjKqmM21S1gwN7kA7PvKndrCGWre5NQVCEi14owVVreM2LuPhl2gSFzPHKFG4fML67a250294zFMuaagy1G6Qc4vY2ZnDc3Fm2OsfHjPiucVT00LtCkKI8siKC5MmdgCysERQpLMFY6gC1jsIfi6p3epnkmeeGN8Jo5CrHEkDOOQIjXGQOLAgi400OxDmLuxkrIp8isVQgppD4DAs0V7EEB8nS4I1w112HV26BMkySEYTCxVAQAT+IZO5voD3A07bX5UoLTYc++0aiRJExFhsffbrAKLjXeVbIGWrEDOT04EsLWXLU9J9LfjkYAkMbBRcPfKzjWWujljns0kOB6gGOayBit1GgYYm9rDtoNdpN13gV6WWOPNfra8qmRSbqSVlUGPTRbWBGoLC+1S5M7iaKjeocENVMGW+h6ajGMkfq9T/s42nhwpj6x9US0oQ7Ne2nr9tf6jzxjxZP9qlp4pGhjgVDK6KC5Lqzd2VgkaqurBSxJsLWOwuXjGp3crTSyvPDHIY5o3KswsxTKOQIpPqt6WBBBPYjbt5g7qKVqS3xhq0EEh1tmmZQMQwIDq7KCCDdVF9deDeW5xURzpKwxnuSFUgKxJYsMmY3ysbXtp22oSpQWmw594+kyRMRYbH326xwJxVX1DZGrMTm7LFHioUKuZGsTAgC/qkcA2J9Isdnfl1xZLVpLHNZpISn3gXHNZFJUleyuLEECw7GwvYTCGVgrwzCNZI79Q/eDIXJVtJQrR21UFbAjUZAk0nlRuho6R6hwQ9U/UFxY9MKFjuPBYDO369llBonMQWMEOY/EkVFu+V5UWTqDpJE3aRnBFj+m1yfgHzbaS8v+MOoFpZ2vIBaNz+MD8J/UB29x8jXs/xDV7GqpofwpC0gHuzNj/0Cf9TtPZ4YenNLCZU6JXpSuw+8fIaYBfu2xylFmOISzXuDtbppUmTSeKsKzKNiNABZj3PDkAP37kz1Spjp03it8ScPx1kJjewI1Rvyt/7kHsR5HzYh/wCC99LU0ikIImiPRkiXtG6WBUfptYr+krtHKDfNTKqSSvJG5MEiqhjETRyTRx2IxMhJDa3Ya9hax2fuCZCm9KiMfTLTxyt/UjvHf9ypUf6PjafUETE5htD9UUzUlaRcWMHuPd6pFRtGUWV6j7mOJ/pYsDctbXBVBZiPA01I2Qd01DwMtLO2Zt9zMdOoANVb2kXv+pde4bYnzEqpft56a5vT0ZeJfd5XYE/OkQFvkjztOd/bylWKYmWW6MpQSlScwxtdVQdGRVHWsrEKvoe5YEw0Vk5FZllkZU/ENy93HYc2e0e06kyZecu59oeuINxrUxY3xcXwbXS4sQbalGHpYeR8gbUHg/faVVIjqgiZPu5Ihb7t00ZBbwNCPdSp87RGPiCocJK8ksJaMyG+IRRZiCIsSXiH3almYM7SWSxFjQ+XFS/22oVlKdangndL6JJ60YfuQqj/AEbWp5TM8wFxHNUpM0ZgGI+8HOY29UjomhKLK9TeGON+xJBJZra4oAWJGugAIJGyHuPeLowpp2ye33ch/wA1R3B/9RfPuPV727OZdXId4PgMmgpVMa2v6pXfJgPOka6ebW87T3fW8nWKVxJLlHIpj6pUktdj2VB0pFGMhCkqqtg2rAmRLq5qKpkEZRYjcvdx2HptEGVXT0VuWWRkTZQ3L3cdgzPZ7Q/8Q7iWpjtoJFuUJvbXurWIJjcaMPb5A2ovCm/Eq6VJEXpkXR49Pu3T0smn5SNPcWPnaH0++Kp2d3ldCkRlcobxxgoZI8lMQWx9CYFy5LXBHbai8talvtVUpBUSRU9QV8K7h0f+SI1/27V6gpX5gLjWLlSUTHWkMRrHfzV37HBQNEyLI9TeONG7drlz5sg9VxrfEaXvsh8JcSGT/wDzzG8qi6uf81R5/rH4h57+9vHOOtZt5462igQLpe3Udi7BfJsq6ecbbItfVCOJp4mlRopl6XUYMW+onQKMHQYlgCVtIFOpF1JU5UuZbTeCyFJkSwsu59uIp3EfD61KD0qZIzkmV8TqCUe1iY3tZh/PjalcM78SrpUmRcL3VkPeNlOLIflSCPnQ+dovvDfzTI8qSyR2iLwqjABsHRZHcEEspdjGo0H3ch9tqDy+crWV8Q+i8MwHszq6N/fpKf77N1BSt1J2tHFUpEx1J2tHRzS3siUZpiqvJVXRFbstrFpD5+70Itrlh732TeH98sT9nmN5VF1f/wA1R5/rH4h/I0OnnmTWO285sb3hhhjWy5FRIzNIwW4yNrG19cANkTem82jj6yNIHjmXpiRw5OjFtQi4snoVwCUPVx0I1HJmeGXhWRPVKW403ih8Q7iWoVWCqZYyGUNfFwCCY5Ld43tYj+f3pvDu+0q6aOeMFQw1U90YEhkPyrAg/ttn870qCI8KiQ5QJK8nXVyhK5O3QU54JrcYmwBJ0BO1W5aykT18QN0zimBHbKVLPb9zHl/q26nqTMGdIg9QpE0eIkNsYA8/uG2khhrEBPRJSW3fByLNfxiwt2P138bR3edTDILIkqhdI0LIVUEi97LdiRe7aEmxPa22nON98rBSsuCyyTnoxxP9Ls4P1foC5M36QfJG2ceKeE3oXXUvE2iva2ttVI8HuR7j5B2s4IJU9Ylz1KDHysWDnUev9cQguWvIVpFt4K8M7xlqVMQBeZI41X1xoFWKVZFKqV9eqgG587VflHRzPHLW1GOUtooyvYxxF7MPHrZm7CxCgjQjbPKsQbgkH3BI7ixGnggkEeQTtqXl/wATx11BHLGqx4jpvGvaNlABUfptYr+kjbnG8MVQrdLlCtPwftyI9RPzpbfeFnm3QTRmKsg0JH2eU3AxV3Uo2RBC2OSZEEAyA+DshpwvU5ECPFH9BV5I2AjY+tb453IJJYEMzWYk22sXHe91hpDHgsslReGON9VYsDcuPyKoLN8C3cjaf7rlenZaWZi4ItDMe72GqN7SKNR+Zde4O2GxOXPlylT5KQR/K1+h9PlrFOiQJnxuw0hRh3TUdZY8WWaNFc5SREOQMRIuSWKp9Ki33d+1yWarcq6ORopK2a2VQERLdikQIyH6XkaRh+kqfOy/v7ci1MWJ0YXKNroSLEG1iVYell8gn42oPCO/FqqVXCCNkJjkiH+W6aMo+OxX3UqfOxsNxMVkrKbKGvXqPvHlZJMjyjQwlc392So8VXFezAU8xDYlQXDIQxBCnWRAxBszptP14dmLFcCsb+hgXjIWMn1KPTlfubggl7MxJ2tHMDeqx0pgwWSSqvFGj6rqDkzDvgi3Y2+BoSNpxS507inmYvcfdSn8YHdW/wDUUf7hr724xFE6XKVOlJBH8rX6H0+WsZTFpdRKkqqJCQR/O1+h9PlrATd0FS1QFcRtNTgMHkMagrYgNdYRI0Otmjy9wWsdabyk3KY6ZpzciURpEToTDCuEbW8ZkvIB7OuydvndInTxmuqk3t8q1tSjD0svkfxtVuFN/JV0qSquB1R4/wDy3XRk/g9j5Fj52NQYiKuUx+IawfDMVFdJZXxj4uvBH7rE453bjdZYK1QzRtjBNiwUgZFlIYghSwZ0yI0JT32mNVR56BXUGy2LJiqflUBctO411a5a5JO2guYm8lWl+zYrJJV3iRXF1Atd5GH5Yxrp+LAaXvtFN57qell6TkspuY5D+MDuD+tfPuNfezcxCwkrSLbxqKFCZnxvbTjt6/1H5w+07pNFZZCtMIPWYVKJocrtFdo/T2vpc3NwCa3yh3O8dH9okFnqAmPf/lxoEj76+qzSa+HG0Zlj1DAAspuA18WFwSjgEXRrWYeRtovhbiCOtpI6iMYhhYp5RlNmU/0kEfOh87dImhaW33gVbT+AWGhid84N0SR1MVVGCY5wkE2LBCCrMy2cg4l1Z0DW0IXyRtPpNxSvdcSquMTkYyqoAbBQFyAVrMACNbk3JJ2tvMjeC/ZvsgVXkq7ooYXCqBd5T/RoR+sptMsHhk6EpyNiY5D/AJij3/Wv4h+zDQ6MIQSM20TzLVlzgWgduqOdy6elDDkzGR4wAXjdDMcYVeRbMxAJAuLMTa21Z5W7nMVI0xBU1DBkDfUIkRY4Q3yUXM/LnaZ7woc8WAUuhBAa+LgEExuB3jewBH8+Nrbw5vxKymjqIwQHGqnurAkMp+VYEfxt9MNmjvxc6W33hG5hV5XecAIFo6clMjZQ0sgRmJ/Sqgf6wPxbLfFtRelljlVHzjYrjcEMLYGxJP1FQGB7kC3q2rW/uGoKxVEqnJL4OpKutxY2YeD5U3B8g7C91cuaWGRZD1JWQhlEhXFWHZsEVVLDwzAkeLbCC5qVApWyRqGF/XUQzLqAiWUNGf8AhfhA1kbN1VjKnErjk17DUi4sPH8H22oXIrOGsrqbIOihGyU3XIFl0+SD/wDb8bN+/uTu7qqYzFHidjd+k2IYnuSpBAJ82Av377MHDPCdNQRGOmjwBN2YklmPuzHU/A7DwBtSqcSqKkKE2YVJLMnKkBJG4ULncXA1hIJQAGDHl9fSErj2vI3rGptZKcdPI2UNLIwdifgRIv7sBplfZd4rrG+zOjBWcrlEY7hlkDKENiSfqIsQdTpbXas7/wCGIKwL1VOSXwkQlXW/cAjuD5U3U2FwbbDd08u6WCRZDnKyHJOoVxVh2YIiqhYeGIJHgjaZmmOGV5WLpYX9dYdl1OSXkhE3Xvp541dcF9CMcrkksqsbAEWW5Ivc6g+2x3lpXFq2rAHpeOKRrG65hpoiQfIdUUg+QuxreHLSkkcupkhyJJWMrjc6khXVghJ1OGNzr32Nbj4egpEKwqRkbuzEszm1rsx1OmgHYDQADaLR4Z/jTjMBDevzjufV+KjKYQ+OK8jewBt6KdFjyNlBleUu389JF+SQNL7LnF1Y32d0Kq8lg0RS91kDoqek3NyW0N9dRbXatb/4VgrAvVUh1uFkRsWUHuL9ip8qwKnTTYfufl7SwSLJ65XQ3TqFbKe2QRFVMv1FSR4I2tZpjhleViClhd+uv+oGmeBKMsj9MTrddY1RGHUoospsbk+pVa9gRYa2B1vY7MnKisJqK1B9JEUmhuoc9WNiD5DLEhB8jXYxX8rqORyy9SG5JKxlcbk3JCurBLnX0Yjzsf3Hw/BSRlIExBOTMSWZj2uzEksfGvYaCw2kUeHGnmlYNv3WIVNh8qnUDLQEkBiXJzdwbDmzwgcZV5G92BAusEaR5myjqNMzt/PTRbeSALjZZ42qWNK8bKryeloil7h80VfSbkE5G2uoDC21d3/wnT1ljKCHUELIhxYA9xfsyn8rAr5ttx7m5f01PIJPXK6m6GQiyHtdURVQNbTLHL52r5pmYMvysXSwv1fX/UXkVOSXkGsRfce5jVRdRZEUe1ix7A3OoxBvp3012euR9S166K4KK6OCDcZMHVrHyCI1b9jfzsb3lyd3fLIXAkhublYmAXXU2VlbH9lsNmbcPD0FHF0qdAi3udSSx8lmNyx+SfYdhsrKkrQsqKnGwbSO6ir8ZGUxPuK94N/xeUEC6xRRxlzYAN1ZGPyWKhQBa5Tvpst8a1zCnZcVaVSjxFL3DZqNV1IJUtbU5AP2ttXeIOEaesIaQMsijESIcWsTfE9wy31xYEX1tfbl3JwDTU0gkGcsi3xaQiyXFiVRVVAxGmWOVtL22bzzQoMvyt8LC/V9Y4TUBMrw2iX7ujM6GRGjVfY3J7XubEYg9x3uLHzs2cnKwt9tT8AkSQW1GTpZrHyDgG+QwPnYpW8paJ3LL1YgdcI2GI8+kMrYD4Ugew2Zdy7ihpIulAmC3JOpJZj3ZmN2Zj7k+3tsJImBSipTg6BgG9d4UOVgwaP/2Q==" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img height="347" id="irc_mi" src="http://upload.wikimedia.org/wikipedia/commons/3/35/25_pair_color_code_chart.svg" style="margin-top: 0px;" width="174" /> </a></div>
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<b><i><i> </i> <span style="font-size: xx-small;"> <span style="color: cyan;"> </span></span></i></b><span style="color: cyan;"><span style="font-size: xx-small;"><i></i>http://upload.wikimedia.org/wikipedia/commons/3/35/25_pair_color_code_chart.svg</span></span></div>
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<b><i><i> </i>2.</i> </b><i>Cuando tengamos la primera regleta terminada colocamos la siguiente y conectamos los pares tal cual nos lo indica la tabla de colores. Estos dos pasos se realizaran hasta que terminemos el conexionado de las 5 regletas.</i></div>
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<i><i> <b>3.</b> Cuando terminamos el conexionado de los colores en sus distintas regletas quedaría de esta manera: </i></i></div>
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<tr><td style="text-align: center;"><a href="http://2.bp.blogspot.com/-jhLcmzsJv3Y/UQEt5sXkTUI/AAAAAAAAADw/D_zKdnWe22E/s1600/la+foto+(2).JPG" imageanchor="1" style="clear: right; margin-bottom: 1em; margin-left: auto; margin-right: auto;"><img border="0" height="240" src="http://2.bp.blogspot.com/-jhLcmzsJv3Y/UQEt5sXkTUI/AAAAAAAAADw/D_zKdnWe22E/s320/la+foto+(2).JPG" width="320" /></a></td></tr>
<tr><td class="tr-caption" style="text-align: center;"><span style="color: cyan; font-size: xx-small;">De mi compañero Ramón </span><br />
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<i style="font-size: medium;"><b>4. </b>El presupuesto de esta práctica es :</i></div>
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<i style="font-size: medium;"> <b>-</b> Herramienta de inserción <u>__</u> <b>8,75 €</b></i></div>
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<i style="font-size: medium;"> <b> -</b> Regleta de 10 pares <u>__</u> <b>6,10 €</b></i></div>
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<span style="font-size: small;"><i> </i><b style="font-style: italic;">-</b><i> Manguera de 25 pares </i><u style="font-style: italic;">__</u><i> </i><b><i>1,79 €/m </i>=><i> 35,8€</i></b></span></div>
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<i style="font-size: medium;"> <b>-</b> Soporte para las regletas <u>__</u><b> 0,90 €</b></i></div>
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<i style="font-size: medium;"> <b>- </b>Mano de obra <u>__</u></i><i style="font-size: medium;"> <b>15,50 € </b> </i></div>
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<i><span style="font-size: small;"><b>-</b> TOTAL </span><b style="font-size: medium;"><u>__</u> </b><span style="font-size: small;"><b>67,05</b></span><b style="font-size: medium;">€ --></b><span style="font-size: x-small;">El precio cambiara dependiendo de los metros de cables que utilices.</span></i></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-15939506704117218912013-01-29T21:40:00.000+01:002013-01-31T11:42:48.551+01:00REGLETAS DE TELEFONÍA<span style="color: blue;"> CONEXIONADO DE UNA REGLETA DE TELEFONÍA</span><br />
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<span style="color: blue;">La práctica ya realizada ha consistido en realizar el conexionado de una regleta de telefonía.</span></div>
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<span style="color: blue;">PASOS SEGUIDOS.</span></div>
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<li><span style="color: blue;">Fijar la regleta de conexiones de 5 pares en un soporte.</span></li>
<li><span style="color: blue;">pelar la manguera del cable de 25 pares trenzados.</span></li>
<li><span style="color: blue;">colocar los cables siguiendo la tabla del libro.</span></li>
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<span style="color: blue;">comenzando con el cable blanco y siguiendo una manera que detallamos a continuación:</span></div>
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<a href="http://2.bp.blogspot.com/-pPVPvbh0C6A/UQgwWcDHRcI/AAAAAAAAACc/s40n3u3xpfs/s1600/23012013885.jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" height="320" src="http://2.bp.blogspot.com/-pPVPvbh0C6A/UQgwWcDHRcI/AAAAAAAAACc/s40n3u3xpfs/s320/23012013885.jpg" width="240" /></a>
<li><span style="color: blue;">Blanco azul. </span></li>
<li><span style="color: blue;">Blanco naranja.</span></li>
<li><span style="color: blue;">Blanco verde.</span></li>
<li><span style="color: blue;">Blanco marón.</span></li>
<li><span style="color: blue;">Blanco gris. </span></li>
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<li><span style="color: blue;">Rojo azul.</span></li>
<li><span style="color: blue;">Rojo naranja.</span></li>
<li><span style="color: blue;">Rojo verde.</span></li>
<li><span style="color: blue;">Rojo marón.</span></li>
<li><span style="color: blue;">Rojo gris.</span></li>
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<li><span style="color: blue;">Negro azul.</span></li>
<li><span style="color: blue;">Negro naranja.</span></li>
<li><span style="color: blue;">Negro verde.</span></li>
<li><span style="color: blue;">Negro marón.</span></li>
<li><span style="color: blue;">Negro gris.</span></li>
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<li><span style="color: blue;">Amarillo azul.</span></li>
<li><span style="color: blue;">Amarillo naranja.</span></li>
<li><span style="color: blue;">Amarillo verde.</span></li>
<li><span style="color: blue;">Amarillo marón.</span></li>
<li><span style="color: blue;">Amarillo gris.</span></li>
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<li><span style="color: blue;">Violeta azul.</span></li>
<li><span style="color: blue;">Violeta naranja.</span></li>
<li><span style="color: blue;">Violeta verde.</span></li>
<li><span style="color: blue;">Violeta marón.</span></li>
<li><span style="color: blue;">Violeta gris.</span></li>
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<span style="color: blue;">Una vez ya finalizado la conexión de los cables en las diferentes regletas, procedemos a comprobar el conexionado que hemos realizado lo hacemos utilizando un polímetro poniendo el mismo en corriente continua utilizando los extremos 3 y 4 poniendo las clavijas en los pares si con esta acción no llegase a pitar la conexión estaría bien y si pita pues tendríamos alguna conexión mal y tendríamos que volver a verificar donde tenemos los cables que nos pitan y conectarlos como debe ser. </span></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-78087342101620939192013-01-28T16:36:00.000+01:002013-01-31T11:30:30.215+01:00<div style="text-align: center;">
<span style="color: red;">PRACTICA CONEXIONADO DE UNA REGLETA DE TELEFONÍA</span></div>
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<span style="color: #0b5394;">En esta práctica que he realizado ha consistido en el conexionado de una regleta de telefonía, para ello a continuación voy explicar los pasos realizados para la instalación.</span></div>
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PASOS REALIZADOS<span style="font-size: x-small;">:</span></div>
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<span style="color: #0b5394;">Primero que he realizado es fijar la regleta de conexión de 5 pares en nuestros caso a un soporte. Estas baterías de regletas necesarias para conectar todos los cables de la red de distribución se montaran en el RITI. </span></div>
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<a href="http://3.bp.blogspot.com/-naSstTRGqSw/UQaUiIN6JsI/AAAAAAAAAFc/ZBrFiRVO3oo/s1600/Sin+t%C3%ADtulo.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="http://3.bp.blogspot.com/-naSstTRGqSw/UQaUiIN6JsI/AAAAAAAAAFc/ZBrFiRVO3oo/s1600/Sin+t%C3%ADtulo.jpg" /></a></div>
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<span style="font-size: x-small;">FUENTE GOOGLE IMÁGENES.</span></div>
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<span style="color: #0b5394; font-family: inherit;">Segundo una vez fijado la regleta al soporte, cogemos la manguera de 25 pares trenzados. </span></div>
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<a href="http://4.bp.blogspot.com/-WhulriWWbVw/UQaaFEuYNRI/AAAAAAAAAFs/DmffpYL68kc/s1600/IMG_20130123_125325.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://4.bp.blogspot.com/-WhulriWWbVw/UQaaFEuYNRI/AAAAAAAAAFs/DmffpYL68kc/s320/IMG_20130123_125325.jpg" width="320" /></a></div>
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<span style="color: #0b5394; font-family: inherit;">Y una vez separados se empiezan a conectar a las regletas siempre con una herramienta específica de la forma siguiente:</span></div>
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<a href="http://2.bp.blogspot.com/--yP09KRADyw/UQPwF4zCtgI/AAAAAAAAAEs/2mc6mZEyn40/s1600/Sin+t%C3%ADtulo.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="120" src="http://2.bp.blogspot.com/--yP09KRADyw/UQPwF4zCtgI/AAAAAAAAAEs/2mc6mZEyn40/s320/Sin+t%C3%ADtulo.jpg" width="320" /></a></div>
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<span style="font-size: x-small;">FUENTE GOOGLE </span><span style="text-align: justify;"><span style="font-size: x-small;">IMÁGENES</span></span></div>
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<span style="color: #0b5394; text-align: justify;"><span style="font-family: inherit;">Tercero </span>después<span style="font-family: inherit;"> de haber conectado regleta por regleta los 25 pares de la manguera en el soporte el resultado final de la practica es la siguiente:</span></span></div>
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<a href="http://1.bp.blogspot.com/-RuSArLZ3GDs/UQaRr00xWcI/AAAAAAAAAE8/mEo6XYorfl8/s1600/323232.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://1.bp.blogspot.com/-RuSArLZ3GDs/UQaRr00xWcI/AAAAAAAAAE8/mEo6XYorfl8/s320/323232.jpg" width="240" /></a></div>
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<span style="color: #0b5394;">Por ultimo para saber si el conexionado esta correcto una vez hemos puesto todos los cables en las regletas, procedemos a comprobar si están bien conectados, para ello vamos a colocar el polímetro en continuidad, utilizando unos extremos denominados 3 y 4, pinchando la clavija en los pares si nos pita en el momento, significa que no funciona, sin embargo si no pita significa que todo esta correctamente conectado.</span></div>
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MATERIALES Y HERRAMIENTAS:</div>
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<span style="color: #0b5394;">Por ultimo a continuación aparece un listado de materiales y herramientas necesarias para realizar la siguiente práctica descrita anteriormente:</span></div>
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<span style="color: #0b5394;">- 1 Soporte para regletas de telefonía.</span></div>
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<span style="color: #0b5394;">- 5 Regletas de 5 pares.</span></div>
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<span style="color: #0b5394;">- Manguera de 25 pares trenzados.</span></div>
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<span style="color: #0b5394;">- Herramienta para engastar cables de pares en regletas de inserción.</span></div>
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<span style="color: #0b5394;">- Alicates de corte.</span></div>
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<span style="color: #0b5394;">Jose Vicente Saiz Checa. 2B1</span></div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-92052504806461162782013-01-27T23:32:00.000+01:002013-01-31T11:48:41.725+01:00REGLETA DE CONEXION TELEFONICA<div style="text-align: center;">
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<u>REGLETA DE CONEXIÓN TELEFÓNICA </u></div>
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<li style="text-align: left;">En esta practica hemos montado un regleta de una conexión telefónica, en el que utilizamos unas regletas uniendo el cable de pares trenzados con cada color indicado en su sitio. </li>
<li style="text-align: left;">Hemos utilizado unas regletas , cable de pares trenzados para telefonía llamados cables coaxiales , y una herramienta para poder meter el cable en su sitio y unas alicates de corte para cortar el cable.</li>
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Antes de empezar hemos cogido una canaleta metálica en el que colocamos las regletas de la conexión telefónica en el que irán por el los cables .Tendremos 5 regletas en la que siguen un código de color cada uno.</div>
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Aqui una imagen del codigo de colores </div>
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<a href="http://2.bp.blogspot.com/-SSpubnB0vRs/UQEqV_4UgcI/AAAAAAAAADM/pSUujnadyRg/s1600/la+foto.JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://2.bp.blogspot.com/-SSpubnB0vRs/UQEqV_4UgcI/AAAAAAAAADM/pSUujnadyRg/s320/la+foto.JPG" width="240" /></a></div>
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<u>En esta tabla pone los colores de los cables que tenemos que utilizar </u></div>
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del 1 a 5 blanco con azul , blanco con naranja , blanco con verde , blanco con marrón , blanco con gris.</div>
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del 6 a 10 rojo con azul , rojo con naranja , rojo con verde , rojo con marrón , rojo con gris .</div>
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del 11 a 15 negro con azul , negro con naranja , negro con verde , negro con marrón , negro con gris.</div>
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del 16 a 20 amarillo con azul,amarillo con naranja, amarillo con verde, amarillo con marrón, amarillo con gris</div>
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del 21 a 25 violeta con azul , violeta con naranja , violeta con verde , violeta con marrón , violeta con gris.</div>
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Aquí podemos observar como hemos colocado los cables en cada regleta según la tabla indicada.</div>
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<a href="http://4.bp.blogspot.com/-FPQU7AOcsc4/UQEstpCNF1I/AAAAAAAAADc/u4Hr7rZtUcM/s1600/la+foto+(1).JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://4.bp.blogspot.com/-FPQU7AOcsc4/UQEstpCNF1I/AAAAAAAAADc/u4Hr7rZtUcM/s320/la+foto+(1).JPG" width="240" /></a></div>
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Aqui podemos observar una imagen ya terminado de la ultima fila del 21 a 25 que hemos colocado </div>
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1 violeta con azul , 2 violeta con naranja , 3 violeta con verde , 4 violeta con marron , 5 violeta con gris.</div>
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<a href="http://1.bp.blogspot.com/-U1fruQXdN0Q/UQEtKOlI3XI/AAAAAAAAADk/zZQHraZYHCo/s1600/la+foto+(3).JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://1.bp.blogspot.com/-U1fruQXdN0Q/UQEtKOlI3XI/AAAAAAAAADk/zZQHraZYHCo/s320/la+foto+(3).JPG" width="240" /></a></div>
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En esta imagen podemos observar el resultado final depues de haber colocado las 5 regletas y los cables en sus sitios correspondientes.</div>
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<a href="http://2.bp.blogspot.com/-jhLcmzsJv3Y/UQEt5sXkTUI/AAAAAAAAADw/D_zKdnWe22E/s1600/la+foto+(2).JPG" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://2.bp.blogspot.com/-jhLcmzsJv3Y/UQEt5sXkTUI/AAAAAAAAADw/D_zKdnWe22E/s320/la+foto+(2).JPG" width="320" /></a></div>
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Por ultimo despues de haber finalizado , lo que haremos es verificar el conexionado de un posible error,</div>
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asi que cogeremos un polimetro en el que lo introduciremos por en el hueco de cada regleta y comprobaremos uno a uno el cable.</div>
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<u>Presupuesto</u></div>
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Regleta de conexion : disponemos de 5: 1,60 x 5 : 8 ,00 euros</div>
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Cable de 25 pares 10 metros : 8,60 euros</div>
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Chasis: 0,90 euros </div>
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Mano de obra : 45 euros </div>
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Precio :62 ,50 euros </div>
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IVA 21% 13, 12 euros </div>
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Precio total:75,62 euros</div>
Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-242095461479903492013-01-24T19:02:00.002+01:002013-01-31T11:34:14.745+01:00Regleta de conexión telefónica<div style="text-align: center;">
<span style="font-family: Arial, Helvetica, sans-serif; font-size: x-large;"><u>REGLETA DE CONEXIÓN TELEFÓNICA</u></span></div>
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<span style="color: red;">En esta práctica individual, hemos montado una regleta de conexión telefónica, que son las regletas en las que se conectan los pares de cables que se encargan de separar las redes de alimentación, distribución y dispersión.</span><br />
<span style="color: red;">Bernat pone a nuestra disposición el soporte para 5 regletas, las 5 regletas de conexión, la manguera con los cables de par trenzados y la herramienta para apretar los cables en la regleta.</span><br />
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<a href="http://3.bp.blogspot.com/-N-hJe4fNfF0/UQFtHPv_YZI/AAAAAAAAAA0/-frKrtaG5rY/s1600/cable4-21.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="140" src="http://3.bp.blogspot.com/-N-hJe4fNfF0/UQFtHPv_YZI/AAAAAAAAAA0/-frKrtaG5rY/s320/cable4-21.jpg" width="320" /></a></div>
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<a href="http://4.bp.blogspot.com/-LEv8kaL_qzk/UQFuOU5PZNI/AAAAAAAAABA/L9VIuf6bi5E/s1600/FOT-2173-01_m.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="212" src="http://4.bp.blogspot.com/-LEv8kaL_qzk/UQFuOU5PZNI/AAAAAAAAABA/L9VIuf6bi5E/s320/FOT-2173-01_m.jpg" width="320" /></a></div>
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<span style="font-size: large;"><u>Tabla de codificación de colores.</u></span><br />
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<a href="http://2.bp.blogspot.com/-WM_yIefEbW0/UQFzjUyTTSI/AAAAAAAAABU/fwtc5rhf3aQ/s1600/Sin+t%C3%ADtulo.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="150" src="http://2.bp.blogspot.com/-WM_yIefEbW0/UQFzjUyTTSI/AAAAAAAAABU/fwtc5rhf3aQ/s400/Sin+t%C3%ADtulo.jpg" width="400" /></a></div>
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<u>Para realizar la práctica, seguí unos pasos:</u><br />
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1.- Ir conectando los pares trenzados de una en una regleta, si colocábamos primero todas las regletas en el soporte, nos sería imposible realizar el conexionado de los pares trenzados en las regletas.</div>
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2.- Ya colocada la primera regleta, seleccionamos los pares trenzados correspondiente al primer grupo( podéis ver la tabla de codificación de colores arriba).</div>
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3.- Colocamos cada cable del color correspondiente en su par correspondiente, seguidamente lo apretamos y recortamos las puntas de cable salientes.</div>
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<a href="http://3.bp.blogspot.com/-_F3fFyK5NoM/UQF2ZyRiN_I/AAAAAAAAABs/9Ix2VMlNCzI/s1600/IMG_20130123_133831.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="240" src="http://3.bp.blogspot.com/-_F3fFyK5NoM/UQF2ZyRiN_I/AAAAAAAAABs/9Ix2VMlNCzI/s320/IMG_20130123_133831.jpg" width="320" /></a></div>
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4.- Cuando tenemos todas las regletas colocadas y los cables de par trenzados conectados correctamente, medimos la continuidad entre los pares, los pares no deben tener continuidad por tanto, cuando midamos con un cable proporcionado por nuestro profesor, si no da continuidad, habremos realizado bien la conexión de los pares trenzados.</div>
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Imágenes de la práctica realizada:</div>
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<a href="http://3.bp.blogspot.com/-WUC2ioDydxA/UQF2R5RDPvI/AAAAAAAAABk/ftvCuC-Ct2c/s1600/IMG_20130123_133822.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="http://3.bp.blogspot.com/-WUC2ioDydxA/UQF2R5RDPvI/AAAAAAAAABk/ftvCuC-Ct2c/s320/IMG_20130123_133822.jpg" width="240" /></a></div>
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Kevin Bau Lozano</div>
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TVE 2B1</div>
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Anonymousnoreply@blogger.com0tag:blogger.com,1999:blog-5960601379967173565.post-32868761834968422592013-01-24T16:54:00.001+01:002013-02-03T16:56:42.553+01:00Regleta de conexion telefonica.<br />
Para la conexion de la regleta de conexion telefonica, hay que seguir los siguientes pasos<br />
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<li>Primero, cogímos un chasis en el que se pueda adaptar 5 regletas y colocamos estas regletas.</li>
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<li>En segundo lugar, cogemos la manguera de pares trenzados de telefonía las cuales, como dato, tecnicamente, pueden ser de 25 o 50 pares, no mas. </li>
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<li>Al conectarla seguimos el orden de color adecuado para la conexión de los cables de la manguera en las regletas.</li>
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<li> Conectamos las 5 regletas que son de cinco pares, las cuales se montan en los puntos de distribucion. Si la instalacion no dispone de estos puntos, se podran instalar en el punto de interconexion.</li>
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<li>La conexion de las regletas con el cable se basa siguiendo el orden indicado en la tabla de abajo. En cada grupo hay dos huecos, en el cual se metería el cable del color principal y el color de codificación.</li>
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<li> Para poder conectar los cables a las regletas, utilizamos una herrramienta especial, llamada herramienta de inserccion, que sirve para que los cables queden bien sujetos y ademas no nos hace falta pelarlos para que este el cobre, esta herramienta lo hace directamente.</li>
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<li>Una vez hemos puesto todos los cables en las regletas, procedemos a comprobar si están bien conectados, esto se averigua comprobando continuidad con el polímetro, utilizando unos extremos denominados 3 y 4, si nos pita en el momento de comprobar continuidad, significa que lo hemos conectado mal, si no pita significa que todo esta a la perfección.</li>
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El orden de conexión utilizado es este:<br />
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<b><u>Codificaciones de cables multipar</u></b><br />
<u>Color de fondo</u> <u>Color de codificacion</u><br />
<u>Grupo</u> <u> Pares</u> <u>Color</u> <u>N de par</u> <u>Color</u><br />
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1 1 a 5 Blanco 1 Azul<br />
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2 6 a 10 Rojo 2 Naranja<br />
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3 11 a 15 Negro 3 Verde<br />
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4 16 a 20 <span style="color: yellow;"> </span> Amarillo <span style="color: yellow;"> </span> 4 Marron<br />
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5 21 a 25 Violeta 5 Gris <br />
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<a href="http://1.bp.blogspot.com/-kyOJLuLWyEI/UQpE1vgQZcI/AAAAAAAAAIk/vAi9TWwBmAM/s1600/UTP_cable.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="163" src="http://1.bp.blogspot.com/-kyOJLuLWyEI/UQpE1vgQZcI/AAAAAAAAAIk/vAi9TWwBmAM/s200/UTP_cable.jpg" width="200" /></a> <br />
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<u>Imágenes del procedimiento</u><br />
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<a href="http://4.bp.blogspot.com/-eUY6K5-g1eY/UQ6HrDqGwWI/AAAAAAAAAJg/GZ7Q0UISZUQ/s1600/Foto0901.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="150" src="http://4.bp.blogspot.com/-eUY6K5-g1eY/UQ6HrDqGwWI/AAAAAAAAAJg/GZ7Q0UISZUQ/s200/Foto0901.jpg" width="200" /></a></div>
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<u>Presupuesto</u><br />
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<i>Herramienta de insercion televes 2174 Precio 33.40 euros</i><br />
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<i>5 Regletas5 pares RCP/005 prec. unidad 1.89 euros Prec. total 9.45 euros</i><br />
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<i>Cable de par trenzado OUVER 8 metros 6.38 euros con iva</i><br />
<i> </i>
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<i>Chasis FTE BA 11 8.18 precio unidad</i><br />
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Presupuesto total 58.41 euros<br />
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<i>Imágenes</i><br />
<a href="http://3.bp.blogspot.com/-CLBluVq_OZI/UQFXUimcDJI/AAAAAAAAAII/LjvREzUBK9Q/s1600/Foto0905.jpg" imageanchor="1" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" height="240" src="http://3.bp.blogspot.com/-CLBluVq_OZI/UQFXUimcDJI/AAAAAAAAAII/LjvREzUBK9Q/s320/Foto0905.jpg" width="320" /></a><i><br /></i>
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