If (X ⇒ Y) then write its:
(i) Converse (ii) Contrapositive
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(i) Y ⇒ X**(ii) ~Y ⇒ ~X**
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Differentiate between a tautology and a contradiction.
Using the truth table verify the expression
(~P ⇒ Q) ^ P = (P ^ ~Q) v (P ^ Q)
Define the term Contingency, Contradiction and Tautology.
Verify P . (~P + Q') = (P ⇒ Q)' using truth table.