Verify that:(Z + X)(Z + X' + Y) = (Z + X)(Z + Y)
3 Likes
LHS = (Z + X)(Z + X' + Y) = Z + X'Z + YZ + XZ + XX' + XY = Z + XY + Z(Y + X + X') + 0 = Z + XY RHS = (Z + X)(Z + Y) = Z + YZ + XZ + XY = Z(1 + Y + X) + XY = Z + XY ∴ LHS = RHS Hence Proved.
Answered By
1 Like
State the distributive law. Verify it using the truth table.
What is the Canonical form of Boolean expression? State the two types of Canonical forms.
Prove that F(a, b, c) = π(2, 3, 4, 7) = Σ(0, 1, 5, 6).
State the dual form of the following:XY'(XY'Z + X + X'Z')