jueves, 30 de marzo de 2017
martes, 21 de marzo de 2017
funcionamiento de circuito de transistores
Temporizador-Funciones: Mantiene una lámpara encendida durante un periodo de tiempo concreto.
Al accionar un pulsador el condensador se carga dando electricidad a un circuito alterno.
Se utilizan en los coches, en las tostadoras...
![Resultado de imagen de temporizador](data:image/jpeg;base64,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![Resultado de imagen de temporizador de luz](data:image/jpeg;base64,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Alarma de nivel-Funciones: Cuando el agua del sensor de nivel llega a un punto en concreto un circuito se conecta, la electricidad pasa por un zumbador y suena.
![Resultado de imagen de alarma de nivel](data:image/jpeg;base64,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)
Al accionar un pulsador el condensador se carga dando electricidad a un circuito alterno.
Se utilizan en los coches, en las tostadoras...
Alarma de nivel-Funciones: Cuando el agua del sensor de nivel llega a un punto en concreto un circuito se conecta, la electricidad pasa por un zumbador y suena.
jueves, 16 de marzo de 2017
transistor
Un transistor es un componente utilizado para amplificar y controlar el paso de la corriente.
Hay dos tipos: la NPN y la PNP.
![Resultado de imagen de transistor npn](data:image/png;base64,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)
![Resultado de imagen de transistor](data:image/png;base64,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)
9. ¿Por que crees que los pequeños aparatos de radio se llamaban transistores?
Porque fueron las primeras que utilizaron transistores en los circuitos internos.
![Resultado de imagen de transistor radio](data:image/jpeg;base64,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)
Hay dos tipos: la NPN y la PNP.
9. ¿Por que crees que los pequeños aparatos de radio se llamaban transistores?
Porque fueron las primeras que utilizaron transistores en los circuitos internos.
martes, 14 de marzo de 2017
actividades de electrónica
24.
29.
Las pistas son la parte verde del USB.
Sirven para conectar todos los elementos de electrónica.
La parte de conexión con el dispositivo externo es la parte más exterior de aluminio.
jueves, 9 de marzo de 2017
ejercicios de electrónica
15.
a) El valor d'una resistència LDR canvia quan es modifica la quantitat de llum que incideix sobre aquesta.
![Resultado de imagen de resistencia LDR](data:image/jpeg;base64,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)
b)El valor d'una resistència PTC augmenta quan augmenta la temperatura.
![Resultado de imagen de resistencia PTC](data:image/jpeg;base64,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)
c)El valor d'una resistència NTC augmenta quan la temperatura augmenta.
![Resultado de imagen de resistencia NTC](data:image/jpeg;base64,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)
a) El valor d'una resistència LDR canvia quan es modifica la quantitat de llum que incideix sobre aquesta.
b)El valor d'una resistència PTC augmenta quan augmenta la temperatura.
c)El valor d'una resistència NTC augmenta quan la temperatura augmenta.
martes, 7 de marzo de 2017
condensador
El condensador es un componente electrónico que tiene capacidad de almacenar energía para después conectarla acto seguido de que la batería principal se desconecte.
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