Question $2.$ Suppose that $g(t)$ represents the rate $ofC{O}_2$ emissions $t\{$:$\frac{K_g}{d}ay).$ What does $G(7)$ represent?

Question $3.$ Put the following values $in$ order from smallest $to$ largest. $G(1),G(2),G(5),{\displaystyle \underset{7}{\overset{11}{}}}g(t)dt$

The Accumulation Function

Consider the function $G(x)={\displaystyle \underset{0}{\overset{x}{}}}g(t)dt$ where $g(t)is$ the piecewise function graphed below. All curved lines

$in$ the graphs are pieces $of$ circles.

Question $1.$ Calculate the value $G(7).$ Explain how you got gour answer from the graph.

Question $2.$ Suppose that $g(t)$ represents the rate $ofC{O}_2$ emissions $t\{$:$\frac{K_g}{d}ay).$ What does $G(7)$ represent?

Question $3.$ Put the following values $in$ order from smallest $to$ largest. $G(1),G(2),G(5),{\displaystyle \underset{7}{\overset{11}{}}}g(t)dt$

Question $4.Is{G}^{\text{'}}(3)$ positive, negative $or$ zero? Justify pow ansuer using the graph.

Question $5.$ Does $G$ have any relative maxima $in(0,13).$ Justify gow answer using the graph.

Question $6.$ What $is{G}^{\text{'}\text{'}}(12)?$ Explain how gow got your answer from the graph.