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CENGAGE-MATHMETICAL REASONING-Exercise (Single)
- If p,q and r are simple propositions such that (p^^q)^^(q^^r) is true,...
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- ~(pvv(~pvvq)) is equal to
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- For any two statements p and q, ~(pvvq)vv(~p^^q) is logically equivale...
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- If the inverse of implication p to q is defined as ~ p to ~q , then...
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- The negation of qvv(p^^r) is
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- The contrapositive of (pvvq) to r is
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- If p to (qvvr) is false, then the truth values of p,q, and r are, res...
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- (p^^~q)^^(~p^^q) is
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- The properties (p to ~p)^^(~ p to p) is a
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- The false statement among the following is
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- Which of the following is logically equivalent to ~(~pto q)?
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- If pto(~pvvq) is false, then p and q are respectively
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- The conditional statement (p^^q) to p is
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- (p^^~q)^^(~p^^q) is
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- The proposition p to ~ (p^^~ q) is
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- (p^^~q) ^^ (~pvvq) is
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- In the truth table for the statements ( p to q) harr(~p vvq), the las...
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- If each of the statements p to ~q , ~ r to q and p are true then which...
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- Which of the following is true?
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- If p is true and q is false, then which of the following statements is...
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