Consider the following function and closed interval.

f$($x$)=$x$^(3)-(3)/(2)$x$^(2),[-3,6]$

Find f$^(\text{'})($x$).$

f$^(\text{'})($x$)=$

Find the critical numbers of f in $(-3,6)$ and evaluate fx$,$ then from smallest to largest y$.($x$,$y$)=$

$,$

$($x$,$y$)=$hat$($s$)\_(5)^(5)$

Evaluate f at each endpoint of $-3,6.$

left endpoint $,($x$,$y$)=$

right endpoint $,($x$,$y$)=$

Find the absolute extrema of the function on the closed interval $-3,6.$

minimum $($x$,$y$)=$

maximum $($x$,$y$)=$