emisor-comun. es un dispositivo controlado por la corriente como en la entrada y la salida tambien controla el voltaje.
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)
la primera formula que allamos es la IB=VCC-VBE/RB(B+1)RE
la segunda formula que allamos es la VCE=VCC-IC(RC+RE)
la tercera formula que allamos es la IE=(B+1)IB
la cuarta formula que allamos es la IC=B.IB
CONCLUSION: el tema es un poco extenso en la parte de allar las formulas pero cuando se allan todo es mas facil los ejercicios con un poco extenso pero se realizan rapido.