prove that
A union (B-A) = empty set
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A Intersection (B-A) = The set which is common to both
- set A includes (A-B) +(A∩B)
- set A does not includes (B-A)
- so there will be no intersection between them
In mathematics we denote nothing by ⊕(phi).
so, A∩(B-A) =⊕
by the way in the question you have written union instead of intersection...
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