If sim p vee q is false, then which of the fo | vedclass

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(C) The logical expression $\sim p \vee q$ is false only when both $\sim p$ is false and $q$ is false.If $\sim p$ is false, then $p$ must be true.Sinc

Vedclass · Accepted Answer

$q 	o p 	ext{ is } T$

Vedclass · Answer

(C) The logical expression $\sim p \vee q$ is false only when both $\sim p$ is false and $q$ is false.If $\sim p$ is false, then $p$ must be true.Since $q$ is false, we have $p = T$ and $q = F$.Now, evaluate the options:$(A)$ $p \leftrightarrow q \equiv T \leftrightarrow F \equiv F$.$(B)$ $p 	o q \equiv T 	o F \equiv F$.$(C)$ $q 	o p \equiv F 	o T \equiv T$.$(D)$ $q 	o p \equiv F 	o T \equiv T$ (which is not $F$).Thus, $q 	o p$ is true.

If $\sim p \vee q$ is false, then which of the following is correct?

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