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1. |
For any two sets A and B, prove that: A’ – B’ = B – A |
Answer» To show, A’ – B’ = B – A We need to show A’ – B’ ⊆ B – A B – A ⊆ A’ – B’ Let, x ϵ A’ – B.’ ⇒ x ϵ A’ and x ∉ B.’ ⇒ x ∉ A and x ϵ B ⇒ x ϵ B – A It is true for all x x ϵ A’ – B’ ∴ A’ – B’ = B – A Hence Proved |
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