Let $p$: $A$ man is a judge.
$q$: He is honest.
The inverse of $p \rightarrow q$ is
$q$: He is honest.
The inverse of $p \rightarrow q$ is
- AIf a man is a judge,then he is honest.
- BIf a man is not a judge,then he is not honest.
- CIf a man is honest,then he is a judge.
- DIf a man is not honest,then he is not a judge.
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Similar Questions
If $p$: switch $S_1$ is closed,$q$: switch $S_2$ is closed,$r$: switch $S_3$ is closed,then the symbolic form of the following switching circuit is equivalent to:
Find the component statements of the following compound statement and check whether they are true or false.
$100$ is divisible by $3, 11$ and $5$.
$100$ is divisible by $3, 11$ and $5$.
Easy
View SolutionThe converse of $[p \wedge (\sim q)] \rightarrow r$ is
If $p \equiv$ The switch $S_1$ is closed,$q \equiv$ The switch $S_2$ is closed,$r \equiv$ The switch $S_3$ is closed,then the symbolic form of the following switching circuit is equivalent to:
Let $r \in \{p, q, \sim p, \sim q\}$ be such that the logical statement $r \vee (\sim p) \Rightarrow (p \wedge q) \vee r$ is a tautology. Then $r$ is equal to
DifficultJEE MAIN 2022
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