If p→(~p∨q) is false, the truth value of p and q are respectively

p→(~p∨q) is F if p=T and ~p∨q=F or F∨q=F or if q=F.

p→(~p∨q) is F if p=T and ~p∨q=F or F∨q=F or if q=F.

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If $p \to (~ p \lor q)$ is false, the truth value of $p$ and $q$ are respectively

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$T, F$

$T, T$

$F, T$

$F, F$

answer is B.

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$p \to (~ p \lor q) is F if p = T and ~ p \lor q$

$= F or F \lor q = F or if q = F .$

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