Show that the Boolean function F given by $F ( x , y , z ) = x ( z + y z ) + y (\overline{ \overline { x z } x )}$ simplifies to $x z + \bar { x } y$ by using only the difinition of a booleab algebra .

Question

Show that the Boolean function  F  given by $F ( x , y , z ) = x ( z + y z ) + y (\overline{ \overline { x z } x )}$ simplifies to $x z + \bar { x } y$ by using only the difinition of a booleab algebra .

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The Answer of Show that the Boolean function  F  given by $F ( x , y , z ) = x ( z + y z ) + y (\overline{ \overline { x z } x )}$ simplifies to $x z + \bar { x } y$ by using only the difinition of a booleab algebra .

Show That the Boolean Function F Given By F