nA always
C=0.
(1)
=(AB) U (BVA) U (ANB)
= (A-B) U [(B - A) U (ANB)]
= (ANB) U[(BNA) U (ANB)]
[A-B-A
sets A and B, prove that A UB=(AB) U (BA) U (ANB).
(Pbi.U., B.C.A., Sep, ample 7
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