Use Boolean algebra to simplify the given Boolean expression. Determine the minimum (i.e. simplest) expression. F(A, B, C) = A.B
.C + A. B'.C + A'. B.C + A.B.C' a) F = A.C + A'.B.C + A.B.C'b) F = A.B'.C + B.C + A.B.C'c) F = A'. B.C + A. B'.C + A.Bd) F = A.B + A.C + B.Ce) F = A.B'.C + A'. B.C + A.B.C'
1 answer:
Answer:C
Step-by-step explanation:
A.B.C+A.B'.C+A'.B.C+A.B.C'
By distributive law : A.B.C+A.B.C' = A.B(C+C')
By complement law: C+C'=1, so
A.B(C+C')=A.B
Therefore the answer will be A.B'.C+A'.B.C+A.B
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