Find the Boolean expression for the logic circuit shown below.

  • A
    $Y = A$
  • B
    $Y = \bar{A}$
  • C
    $Y = \bar{\bar{A}}$
  • D
    $Y = 0$

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Which of the following logic gates is a universal gate?

What is the output $Y$ in the following circuit, when all the three inputs $A, B, C$ are first '$0$' and then '$1$'?

For the given truth table,where $A, B$,and $C$ are inputs and $Y$ is the output,determine the functional form of the circuit.
$A$$B$$C$$Y$
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$1$$0$$1$$1$
$1$$1$$0$$0$
$1$$1$$1$$0$

To obtain a $NOR$ gate,what is the minimum number of $NAND$ gates required?

If $A$ and $B$ are two inputs in an $AND$ gate,then the $AND$ gate has an output of $1$ when the values of $A$ and $B$ are:

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