determine whether the statement is TRUE or FALSE. Assume that x, y, and z represent Boolean variables.
-$$x + x \bar { y } = x y z + x ( \bar { z } + \bar { y } z )$$

Name: determine whether the statement is TRUE or FALSE. Assume that x, y, and z represent Boolean variables. -\[x + x \bar { y } = x y z + x ( \bar { z } + \bar { y } z )\]
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Question

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The expression can be simplified using Boolean algebra rules. The left side simplifies to $x$, and the right side also simplifies to $x$, making the equation true.

Determine Whether the Statement Is TRUE or FALSE x+xyˉ=xyz+x(zˉ+yˉz)x + x \bar { y } = x y z + x ( \bar { z } + \bar { y } z )x+xyˉ​=xyz+x(zˉ+yˉ​z)

Determine Whether the Statement Is TRUE or FALSE $x + x \bar { y } = x y z + x ( \bar { z } + \bar { y } z )$