Find by using Boolean algebra (A'+B).(A+B)=A'.B + A.B'
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Hey mate,
Term (A'B + AB') is an exclusive or of A and B.
The inverted term (A'B + AB')' is only true for A = B.
This can be written as (AB + A'B').
Conjunction (AB + A'B')(A + B) can be "multiplied out" to (ABA + A'B'A + ABB + A'B'B).
As pointed out by @Joe:
Terms like A'B'B vanish. Terms ABA and ABB are both equivalent to AB.
An easy alternative proof would be to write two truthtables.
Hope it will help you
Answered by
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Hope it helps you
Thanks
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