For any two subsets A and B of a set U , we define their symmetric difference to
be A ∆ B = (A \ B) ∪ (B \ A)
i) Check whether ∆ distributes over ∩ .
ii) Show that A∆ fy =A
iii) Prove that A ∆ B =(A ∩ B compliment ) ∪(A compliment ∩ B).
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