The conjuctive normal form the statement p-(QnR) is given as

1.	The conjuctive normal form the statement p-(QnR) is given as
Answer» $\huge\underline\mathbb{Answer}$ This particular equivalence is known as DE MORGAN's Law. SINCE columns CORRESPONDING to p∨(q∧r) and (p∨q)∧(p∨r) MATCH, the propositions are logically equivalent. This particular equivalence is known as the Distributive Law.

Answer»

$\huge\underline\mathbb{Answer}$

This particular equivalence is known as DE MORGAN's Law. SINCE columns CORRESPONDING to p∨(q∧r) and (p∨q)∧(p∨r) MATCH, the propositions are logically equivalent. This particular equivalence is known as the Distributive Law.

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The conjuctive normal form the statement p-(QnR) is given as

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