If sim p to q is false and q leftrightarrow r | vedclass

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(C) Step $1$: Analyze $\sim p 	o q$ is false. $A$ conditional statement $A 	o B$ is false only when $A$ is $T$ and $B$ is $F$. Thus, $\sim p = T$ (w

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$(F, F, T)$

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(C) Step $1$: Analyze $\sim p 	o q$ is false. $A$ conditional statement $A 	o B$ is false only when $A$ is $T$ and $B$ is $F$. Thus, $\sim p = T$ (which implies $p = F$) and $q = F$.Step $2$: Analyze $q \leftrightarrow r$ is false. $A$ biconditional statement $A \leftrightarrow B$ is false when $A$ and $B$ have different truth values. Since $q = F$, $r$ must be $T$.Step $3$: Combining these, we get $p = F$, $q = F$, and $r = T$. The truth value is $(F, F, T)$.

If $\sim p \to q$ is false and $q \leftrightarrow r$ is false, then the truth value of $(p, q, r)$ is...

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