The function $h$ is given by $h(x)=4x^3+3x^2-6x+1.$ What is the absolute maximum value of $h$ on the closed interval $-2,1(y-$value$)$

What is the value c guaranteed by the Mean Value Theorem for $y=x^2-4x+5$ on $-1,3$

Given the function $f(x)=\frac{1}{3}{x}^3-2x^2-5x+2$ find the value $c$ guaranteed by the Mean Value Theorem for $f$ on the interval $0,6$

Determine the intervals on which $h(x)=4x^3+3x^2-6x+1$ is concave up and down

Let $f$ be a differentiable function such taht $f(0)=-5$ and $f^{\text{'}}(x)3$ for all $x.$ Of the following, which is not a possible value for $f(2)?$

$($A$)-10$

$($B$)-5$

$(0)($D$)1$

$($E$)2$

On the closed interval $0,3,$ what are the open intervals on which $y=sinx$ is increasing$/$decreasing$?$

On the closed interval $0,3,$ what are the open intervals on which $y=sinx$ is concave up$/$down$?$