The graph above$($and below$)$ is the DERIVATIVE graph of a function $ff$ is defined on the domain $[-5,5]$

A$.$ On what interval$($s$)$ is the function $f$ increasing? use $(,)$ and U to combine more than one interval

B$.$ On what interval$($s$)$ is the function $f$ decreasing? use $(,)$ and U to combine more than one interval

C$.$ At what input$($s$)$ is the function $f$ at a maximum $($separated by space or comma$)$

D$.$ At what input$($s$)$ is the function $f$ at a minimum $($separated by space or comma$)$

Objective $1\mathrm{.}7$

In the graph above the slope of the tangent at $2$ is

$$

$-1$

The function graphed above has:

Positive derivative on the interval$($s$)$

Negative derivative on the interval$($s$)$

This is the graph of a function $f(x).$

On what interval is the function $f(x)$ increasing?

The answer has the form $($A$,$ B$)$

Where $A=,$ and $B=$

On what interval is the derivative

The answer has the form $($A$,$ B$)$ Where

$A=,$ and $B=$

This is the graph of the derivative $f^{\text{'}}(x).$

The function $f(x)($whose graph you do not see$)$ is concave down on the interval