The proposition $p \rightarrow \sim( p \wedge \sim q )$ is equivalent to
$(\sim p) \vee q$
$q$
$(\sim p) \wedge q$
$(\sim p ) \vee(\sim q )$
Consider the following statements :
$A$ : Rishi is a judge.
$B$ : Rishi is honest.
$C$ : Rishi is not arrogant.
The negation of the statement "if Rishi is a judge and he is not arrogant, then he is honest" is
Statement $p$ $\rightarrow$ ~$q$ is false, if
The Boolean expression $\left(\sim\left(p^{\wedge} q\right)\right) \vee q$ is equivalent to
The negation of the Boolean expression $p \vee(\sim p \wedge q )$ is equivalent to
Contrapositive of the statement “If two numbers are not equal, then their squares are not equals” is