Let $g ( x ) = \int _ { - 2 } ^ { x } h ( t ) d t$ , where h is the function whose graph is shown below: (a) Evaluate g ( $- 2$ ), g ( $2$ ), g (0), g (3).(b) On what interval(s) is g increasing?
(c) What are the maximum and minimum values of g over [ $- 2$ ,3]?

Question

Let $g ( x ) = \int _ { - 2 } ^ { x } h ( t ) d t$ , where h is the function whose graph is shown below:  (a) Evaluate g ( $- 2$ ), g ( $2$ ), g (0), g (3).(b) On what interval(s) is g increasing?
(c) What are the maximum and minimum values of g over [ $- 2$ ,3]?

Quizplus · Accepted Answer

The Answer of Let $g ( x ) = \int _ { - 2 } ^ { x } h ( t ) d t$ , where h is the function whose graph is shown below:  (a) Evaluate g ( $- 2$ ), g ( $2$ ), g (0), g (3).(b) On what interval(s) is g increasing?
(c) What are the maximum and minimum values of g over [ $- 2$ ,3]?

Let g(x)=∫−2xh(t)dtg ( x ) = \int _ { - 2 } ^ { x } h ( t ) d tg(x)=∫−2x​h(t)dt

Let $g ( x ) = \int _ { - 2 } ^ { x } h ( t ) d t$