To simplify the expression (A' x B) + (A x B) + (A x B'), we can group the terms that have the same variables and apply the distributive property.
First, let's simplify the expression A' x B and A x B':
(A' x B) = 0 (since A' represents the complement of A, and when A is false, the result is always false)
(A x B') = 0 (since B' represents the complement of B, and when B is false, the result is always false)
Now, we substitute these values back into the original expression:
(0) + (A x B) + (0) = A x B
So, the simplified expression is A x B.