The Boolean equation of a $NOR$ gate is:

  • A
    $C = A + B$
  • B
    $C = \overline{A + B}$
  • C
    $C = A \cdot B$
  • D
    $C = \overline{A \cdot B}$

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Similar Questions

The resultant gate and its Boolean expression for the given circuit is

What will be the input of $A$ and $B$ for the Boolean expression $\overline{(A+B) \cdot(A \cdot B)}=1$?

The truth table given below corresponds to which logic gate?
$A$$B$$Y$
$0$$0$$0$
$0$$1$$1$
$1$$0$$1$
$1$$1$$0$

In a $\text{NAND}$ gate, $A$ and $B$ are inputs and $Y$ is the output, then the correct option is

The output of the given circuit diagram is

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