Let $g(x)={\displaystyle \underset{0}{\overset{x}{}}}f(t)dt$

The graph of $y=f(t)$ is given below.

Determine the open interval$($s$)$ on which $g$ is decreasing. Enter the solution using interval notation. Enter DNE if $g$ is decreasing over no interval.

Determine the open interval$($s$)$ on which $g$ is increasing. Enter the solution using interval notation. Enter DNE if $g$ is increasing over no interval.

Determine the location $(x-$value$)$ of any local minimum of $g$ over $0,10.$

$$

$g$ has no relative minimum.

Determine the location $(x-$value$)$ of any local maximum of $g$ over $0,10.$

$x=$

$g$ has no relative maximum.