Let $p$ and $q$ be any two logical statements and $r: p \to (\sim p \vee q)$. If $r$ has a truth value $F$,then the truth values of $p$ and $q$ are respectively

Write the negation of the following statement:
$r:$ For every real number $x$,either $x > 1$ or $x < 1.$

The contrapositive of $\sim q \to p$ is equivalent to

Check whether the following sentence is a statement. Give reasons for your answer.
"How far is Chennai from here?"

The negation of the inverse of the statement $∼ p \lor q$ is...

The truth values of $p \rightarrow r$ is $F$ and $p \leftrightarrow q$ is $F$. Then the truth values of $(\sim p \vee q) \rightarrow (p \vee \sim q)$ and $(p \wedge \sim q) \rightarrow (\sim p \wedge q)$ are respectively: