If $p \Rightarrow (\sim p \vee q)$ is false,the truth values of $p$ and $q$ are respectively

If $p: \forall n \in N, n^2+n$ is an even number and $q: \forall n \in N, n^2-n$ is an odd number,then the truth values of $p \wedge q, p \vee q$ and $p \rightarrow q$ are respectively:

For each of the following compound statements,first identify the connecting words and then break it into component statements.
$x=2$ and $x=3$ are the roots of the equation $3x^{2} - x - 10 = 0$.

The statement $(\sim( p \Leftrightarrow \sim q )) \wedge q$ is :

The logically equivalent statement of $(\sim p \wedge q) \vee (\sim p \wedge \sim q) \vee (p \wedge \sim q)$ is

The negation of the Boolean expression $p \vee (\sim p \wedge q)$ is equivalent to