If $p \Rightarrow (\sim p \vee q)$ is false, the truth values of $p$ and $q$ are respectively
$F, T$
$F, F$
$T, T$
$T, F$
The negation of $(p \wedge(\sim q)) \vee(\sim p)$ is equivalent to
$\sim (p \vee (\sim q))$ is equal to .......
Consider the statement "The match will be played only if the weather is good and ground is not wet". Select the correct negation from the following:
The statement $( p \wedge q ) \Rightarrow( p \wedge r )$ is equivalent to.
Let the operations $*, \odot \in\{\wedge, \vee\}$. If $( p * q ) \odot( p \odot \sim q )$ is a tautology, then the ordered pair $(*, \odot)$ is.