The Statement that is $TRUE$ among the following is
The contrapositive of $3x + 2 = 8 \Rightarrow x = 2$ is $x\ne 2$ $\Rightarrow 3x + 2\ne 8.$
The converse of $tan\,x\,=0\,\Rightarrow x = 0$ is $x\ne 0\,\Rightarrow tan\,x = 0.$
$p \Rightarrow q$ is equivalent to $p\, \vee \, \sim \,q.$
$p \vee q$ and $p\, \wedge \,q$ have the same truth table.
Let $p$ and $q$ denote the following statements
$p$ : The sun is shining
$q$ : I shall play tennis in the afternoon
The negation of the statement "If the sun is shining then I shall play tennis in the afternoon", is
The negation of the Boolean expression $((\sim q) \wedge p) \Rightarrow((\sim p) \vee q)$ is logically equivalent to
Negation of “Paris in France and London is in England” is
$(p \wedge \, \sim q)\, \wedge \,( \sim p \vee q)$ is :-