Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$. Show that F can be simplified to give $y + x \bar { z }$

Name: Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$. Show that F can be simplified to give $y + x \bar { z }$
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Question

Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$. Show that  F  can be simplified to give $y + x \bar { z }$

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The Answer of Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$. Show that  F  can be simplified to give $y + x \bar { z }$

Let F(x,y,z)=(yˉz)‾(x+xˉy)F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )F(x,y,z)=(yˉ​z)​(x+xˉy)

Let $F ( x , y , z ) = \overline { ( \bar { y } z ) } ( x + \bar { x } y )$