Converse and Contrapositive

For two statements $\mathrm{p}$ and $\mathrm{q}$, the contrapositive of the implication $(\mathrm{p}\to \mathrm{q})$ is

The contrapositive of $p\to (m\vee n)$ is

Negation of contrapositive of $p\to q$ is

The contrapositive of the conditional "If Gopal works hard, then he gets a first class" is

The contrapositive of the following statement, "If the side of a cube doubles, then its volume becomes eight times" is

Which of the following is the contrapositive of the statement “If the two lines are parallel, then they do not intersect in the same plane”.

The converse of the statement, “If $x$ is a prime number, then $x$ is odd” is

The contrapositive statement of "If she works, she will earn money" is

The converse statement of the statement, “If the diagonals of a quadrilateral bisect each other, then it is a parallelogram'' is

The contrapositive statement of the statement, "If the two lines are parallel, then they do not intersect in the same plane" is

The contrapositive of the statement "If she works, she will earn money" is

The converse of the statement "If I go to a beach then it is a sunny day" is

The contrapositive of the statement, "If it is hot outside, then you feel thirsty" is

Converse of the statement : ‘‘If the end digit of a number is $5$, then it is divisible by $5$’’ is equivalent to:

If Sneha gets 100 marks in Physics, then she will get a mobile. It's converse statement is equivalent to:

If $x=5$ and $y=-2\Rightarrow x-2y=9$, then contrapositive of this statement is

The contrapositive statement of "I go to school if it does not rain" is _____.

The converse of $p\Rightarrow \left(q\Rightarrow r\right)$ is

If $p:$ The number of factors of $20$ is $5$ and $q:2$ is an even prime number, then the truth values of inverse and contrapositive of $p\Rightarrow q$ respectively are

Find the inverse of the statement, "If $\mathrm{\Delta }ABC$ is equilateral, then it is isosceles"