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Prove the given expresslon Isa tautology by developing a serles of logical eguivalence to demonstrate that It Is logically equivalent to T. [pA (p-

Prove the given expresslon Isa tautology by developing a serles of logical eguivalence to demonstrate that It Is logically equivalent to T. [pA (p- a)- q p v (q v q) by associative law (pa q) - q by identity law -p vT by negation law [F v (p a q)) + q by negation law I by domination law pv (-q v q) by associative law (p v -g) v q by De Morgan's law [o A (p- q)) - q = [p A (-p v q)- equivalence - q by logical (Pn q) - q = [-p v (p- q)] v q by logical equivalence [(P A p) v (p A q)) - q by distributive law [p A (p - q)) - 9 [(-p v p) a (p v -q)] v q by distributive law (pa q) - q= -(p A q) vq by logical equivalence

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