The Boolean expression for the given combinat | vedclass

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(C) $1$. The input $A$ passes through a $NOT$ gate,resulting in an output of $\overline{A}$.$2$. The inputs $B$ and $C$ pass through an $AND$ gate,res

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$Y=\overline{A}+(B \cdot C)$

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(C) $1$. The input $A$ passes through a $NOT$ gate,resulting in an output of $\overline{A}$.$2$. The inputs $B$ and $C$ pass through an $AND$ gate,resulting in an output of $B \cdot C$.$3$. These two outputs,$\overline{A}$ and $B \cdot C$,are then fed as inputs into an $OR$ gate.$4$. The $OR$ gate performs the logical addition of its inputs,so the final output $Y$ is given by $Y = \overline{A} + (B \cdot C)$.

The Boolean expression for the given combination of logic gates is

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