The Boolean equation of a logic gate is Y = b | vedclass

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(C) The given Boolean expression is $Y = \bar{A} \cdot B + A \cdot \bar{B}$.This is the standard Boolean expression for an $XOR$ (Exclusive $OR$) gate

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$XOR$ gate

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(C) The given Boolean expression is $Y = \bar{A} \cdot B + A \cdot \bar{B}$.This is the standard Boolean expression for an $XOR$ (Exclusive $OR$) gate.To construct this using basic gates:$1$. Use two $NOT$ gates to obtain $\bar{A}$ and $\bar{B}$ from inputs $A$ and $B$.$2$. Use two $AND$ gates: the first $AND$ gate takes inputs $\bar{A}$ and $B$ to produce $\bar{A} \cdot B$. The second $AND$ gate takes inputs $A$ and $\bar{B}$ to produce $A \cdot \bar{B}$.$3$. Use one $OR$ gate to combine the outputs of the two $AND$ gates: $Y = (\bar{A} \cdot B) + (A \cdot \bar{B})$.

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

The Boolean equation of a logic gate is $Y = \bar{A} \cdot B + A \cdot \bar{B}$. Identify the logic gate and describe its construction using $OR$,$AND$,and $NOT$ gates.

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