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(B) To determine the functional form of the circuit, we analyze the relationship between the inputs $(A, B, C)$ and the output $(Y)$.Looking at the tr

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$\bar{B}$

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(B) To determine the functional form of the circuit, we analyze the relationship between the inputs $(A, B, C)$ and the output $(Y)$.Looking at the truth table:- When $B = 0$, the output $Y = 1$, regardless of the values of $A$ and $C$.- When $B = 1$, the output $Y = 0$, regardless of the values of $A$ and $C$.This behavior indicates that the output $Y$ is independent of inputs $A$ and $C$ and depends solely on the input $B$. Specifically, $Y$ is the logical $NOT$ of $B$.Therefore, the functional form of the circuit is $Y = \bar{B}$.

$A$	$B$	$C$	$Y$
$0$	$0$	$0$	$1$
$0$	$0$	$1$	$1$
$0$	$1$	$0$	$0$
$0$	$1$	$1$	$0$
$1$	$0$	$0$	$1$
$1$	$0$	$1$	$1$
$1$	$1$	$0$	$0$
$1$	$1$	$1$	$0$

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

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$A$	$B$	$C$	$Y$
$0$	$0$	$0$	$1$
$0$	$0$	$1$	$1$
$0$	$1$	$0$	$0$
$0$	$1$	$1$	$0$
$1$	$0$	$0$	$1$
$1$	$0$	$1$	$1$
$1$	$1$	$0$	$0$
$1$	$1$	$1$	$0$

$A$	$B$	$C$	$Y$
$0$	$0$	$0$	$1$
$0$	$0$	$1$	$1$
$0$	$1$	$0$	$0$
$0$	$1$	$1$	$0$
$1$	$0$	$0$	$1$
$1$	$0$	$1$	$1$
$1$	$1$	$0$	$0$
$1$	$1$	$1$	$0$

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$$Y$$0$$0$$0$$1$$0$$0$$1$$1$$0$$1$$0$$0$$0$$1$$1$$0$$1$$0$$0$$1$$1$$0$$1$$1$$1$$1$$0$$0$$1$$1$$1$$0$