If the inverse of the conditional statement&n | vedclass

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Question

Inverse of given statement is

$\sim p \rightarrow \sim(\sim q \wedge \sim r) \equiv \sim p \rightarrow(q \vee r)$

this is false if $ \sim {\rm{p

Vedclass · Accepted Answer

$FFF$

Vedclass · Answer

Inverse of given statement is

$\sim p ightarrow \sim(\sim q \wedge \sim r) \equiv \sim p ightarrow(q \vee r)$

this is false if $ \sim {m{p}} \equiv {m{T}}$ and ${m{q}} \vee {m{r}} \equiv {m{F}}$

$	herefore {m{p}} \equiv {m{F}}$

and $q \equiv F,{m{ }}r \equiv F$

If the inverse of the conditional statement $p \to \left( { \sim q\ \wedge \sim r} \right)$ is false, then the respective truth values of the statements $p, q$ and $r$ is

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