Can Boolean Algebra Simplify Complex Expressions Using Postulates and Theorems?

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1. Simplify the expression:

F = xyz' + xy'z' + x'yz + xyz2. Postulates and theorems

The Attempt at a Solution



F = xyz' + xy'z' + x'yz + xyz

= x(yz' + y'z') + yz(x' + x) (Distributive)

= x(yz' + y'z') + yz.1 (Complement)


= x(yz' + y'z') + yz (identity)

This is where I need help.
 
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