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" Prove that if "A sub phi(*)" then "A=p...

" Prove that if "A sub phi_(*)" then "A=phi" ."

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For any set A, prove that A sube phi hArr A =phi .

Prove that : phi- A= phi .

Prove that A sub phi rArr A=phi

Prove that A sub phi implies A =phi .

Prove that : A nn(B-A)=phi .

Prove that A cap (A cup B)'=phi .

If A subeB," prove that, "A-B=phi.

If A sub B , show that (B'-A')=phi .

Prove that : (A-B) nn (B-A)=phi .

Let Phi_(n)=2^(2^(n))+1. Prove that if n