The function is $\"\"$ .

Substitute $\"\"$ in $\"\"$ .

$\"\"$

Substitute $\"\"$ in $\"\"$ .

$\"\"$

Hence, $\"\"$ it satisfies the third condition of the Roll $\"\"$ s theorem.

$\"\"$ is continuous on the interval $\"\"$ .

The function is $\"\"$ .

Differentiate $\"\"$ on each side with respect to $\"\"$ .

$\"\"$

$\"\"$ is never $\"\"$ , thus there is no values of $\"\"$ where $\"\"$ .

Even though it does not contradict the Rolle $\"\"$ s theorem because $\"\"$ is undefined when $\"\"$ in which we should not apply Rolle $\"\"$ s theorem.

$\"\"$ is undefined when $\"\"$ , we cannot apply Rolle $\"\"$ s theorem.