In Boolean algebra, A.A + B.B is equivalent to ?
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Boolean Algebra (Binary Logic)
Theorem
A + 0 = A
A + 1 = 1
AAA
A * 0 = 0
A * 1 = A
A + A = A A*A A
A + A’ = 1
A * A = A
A * A’ = 0
A + B = B + A
(A + B) + C = A + (B + C)
AB + AC = A(B + C)
A * B = B * A
(A * B) * C = A * (B * C)
AB + AC = A(B + C) (A + B) (A + B) (A* + C) = A + BC
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