In which of the logic gate the following stat | vedclass

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(C) The logic gate described is the $X-OR$ (Exclusive-$OR$) gate.For an $X-OR$ gate with two inputs $A$ and $B$, the output $Y$ is given by the Boolea

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$X$-$OR$

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(C) The logic gate described is the $X-OR$ (Exclusive-$OR$) gate.For an $X-OR$ gate with two inputs $A$ and $B$, the output $Y$ is given by the Boolean expression $Y = A \oplus B = A\overline{B} + \overline{A}B$.The truth table for an $X-OR$ gate is:- If $A=0, B=0$, then $Y=0$.- If $A=1, B=0$, then $Y=1$.- If $A=0, B=1$, then $Y=1$.- If $A=1, B=1$, then $Y=0$.This confirms that the output is high $(1)$ when either of the inputs is high, but not when both inputs are high.

In which of the logic gate the following statement is true? "The output is high when either of the inputs is high but not if both inputs are high"

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