If \(p\) is any statement then \((p\vee\sim p)\) is a
Q.1 (A) (i) If \(p\) is any statement then \((p\vee\sim p)\) is a
A. Contradiction
B. Tautology
C. Contingency
D. None of them
Q.1 (A) (i) If \(p\) is any statement then \((p\vee\sim p)\) is a
A. Contradiction
B. Tautology
C. Contingency
D. None of them
Best answer
Answer: B. Tautology
Answer: (b) Tautology
If \(p\) is T then \(p\vee\sim p\) is T; if \(p\) is F then \(\sim p\) is T, so \(p\vee\sim p\) is again T. All entries of its truth table are T, so it is a tautology.
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