The inverse of the statement "If the surface | vedclass

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Question

(A) Let $p$ : The surface area increases. Let $q$ : The pressure decreases. The given statement is $p \rightarrow q$. The inverse of a conditional sta

Vedclass · Accepted Answer

If the surface area does not increase,then the pressure does not decrease.

Vedclass · Answer

(A) Let $p$ : The surface area increases. Let $q$ : The pressure decreases. The given statement is $p \rightarrow q$. The inverse of a conditional statement $p \rightarrow q$ is defined as $\sim p \rightarrow \sim q$. Here,$\sim p$ is "The surface area does not increase" and $\sim q$ is "The pressure does not decrease". Therefore,the inverse statement is "If the surface area does not increase,then the pressure does not decrease.". Thus,Option $(A)$ is correct.

The inverse of the statement "If the surface area increases,then the pressure decreases." is

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