If the truth value of the statement (P wedge( | vedclass

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Question

$X \Rightarrow Y$ is a false

when $X$ is true and $Y$ is false

So, $P \rightarrow T , Q \rightarrow F , R \rightarrow F$

$(A)$ $P \vee Q \rig

Vedclass · Accepted Answer

$\sim( R \vee Q ) \rightarrow \sim P$

Vedclass · Answer

$X \Rightarrow Y$ is a false

when $X$ is true and $Y$ is false

So, $P \rightarrow T , Q \rightarrow F , R \rightarrow F$

$(A)$ $P \vee Q \rightarrow \sim R$ is $T$

$(B)$ $R \vee Q \rightarrow \sim P$ is $T$

$(C)$ $\sim( P \vee Q ) \rightarrow \sim R$ is $T$

$(D)$ $\sim( R \vee Q ) \rightarrow \sim P$ is $F$

If the truth value of the statement $(P \wedge(\sim R)) \rightarrow((\sim R) \wedge Q)$ is $F$, then the truth value of which of the following is $F$ ?

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