Integral Test :

If is positive, continuous and decreasing for and then and either both converge or both diverge.

The integral series is .

Let the function be .

Find the derivative of the function.

.

is positive, continuous and decreasing for .

satisfies the conditions of Integral Test.

Integral Test is applicable for the series.

Integral Test:

Consider .

Apply formula : .

Therefore, the series is converges.

The series is converges.