exact form. Use symbolic notation and fractions where needed.$)$

${\displaystyle \underset{2}{\overset{}{}}}\frac{ln(x)}{8x^2}dx=$

$$

Identify the true statement$($s$)$ about the series and the integral.

The Integral Test does not apply since the function is only increasing when $x1.$

The Integral Test does not apply since $f(x)$ is not continous on $(1,).$

$f^{\text{'}}(x)<mn>0</mn>$ for all $x2,$ so $f$ is eventually decreasing.

The integral ${\displaystyle \underset{2}{\overset{}{}}}f(x)dx$ is infinite, so the series diverges by the Integral Test.

$f(x)>0$ and is continuous for all $x2.$

The integral ${\displaystyle \underset{2}{\overset{}{}}}f(x)dx$ is finite, so the series converges by the Integral Test.