Define $g(x)={\displaystyle \underset{0}{\overset{x}{}}}f(t)dt,$ for $0x10$

At what values of $x$ in $(0,10)$ does $g$ have a local maximum?

Answer $($separate by commas$)$: $x=$

$2.$ At what values of $x$ in $(0,10)$ does $g$ have a local minimum?

Answer $($separate by commas$)$: $x=$

$3.$ At what value of $x$ in $0,10$ does $g$ have an absolute maximum?

Answer: $x=$