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

Consider the three statements -
$p: \forall n \in N, 10n-3$ is a prime number,when $n$ is not divisible by $3$.
$q: \frac{2}{\sqrt{3}}, \frac{-2}{\sqrt{3}}, \frac{-1}{\sqrt{3}}$ are the direction cosines of a directed line.
$r: \sin x$ is an increasing function in the interval $[-\frac{\pi}{2}, \frac{\pi}{2}]$.
Then which of the following statement patterns has a truth value of true?

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

Write the negation of the following statement:
$s:$ There exists a number $x$ such that $0 < x < 1.$

The minimum number of switches in the simplified form of the following switching circuit is

The inverse of the statement "If the surface area increases,then the pressure decreases." is