Prove that
A -B is a subset of A
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LET US ASSUME
SET A = Universal Set
And SET B = {x:x is the set of all even natural number}
So,
Then A - B = Universal Set – {x:x is the set of all even natural number}
= {x:x is the set of all odd natural number}
So You Can See SET A – B = {x:x is the set of odd natural number} is Also A Subset of SET A.
Therefore A – B ⊂ SET A...
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