No circuito a seguir, se os valores lógicos das entradas VA ...
Próximas questões
Com base no mesmo assunto
Ano: 2015
Banca:
CESPE / CEBRASPE
Órgão:
Telebras
Prova:
CESPE - 2015 - Telebras - Engenheiro - Engenharia da Computação |
Q647584
Engenharia Eletrônica
No circuito a seguir, se os valores lógicos das entradas VA e VB forem iguais a 1, então o valor lógico da saída VOUT será também igual a 1.
![Imagem associada para resolução da questão](data:image/png;base64,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)