Prove that (i) A B or (A- B) U (B – A) = (A UB) - (A ∩B)
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Answer:
- ABor(A-B)U(B-A)=(AUB){An B}
Step-by-step explanation:
- let x€{A-B}U{B-A}
- =×€{A-B Or^€(B-A}
×€AbutX€Bor×€Bbutx€Aorx€B
x€(AUB)
X€{AUB}-{A-B}
Since sincere here represent aribitrany element of the set {A-B}U{B-A}
Thus{A-B}U{B-A} {AUB}-{An B}
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