The graph shows the height h (in ft) of a roller coaster t seconds after the ride starts. hA Height vs. Time 150 120 90 60 30 Height (ft)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 4E
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The graph shows the height h (in ft) of a roller coaster t seconds after the ride starts.
Height vs. Time
150
120
90
60
30
20
40
60
80
100
120
140
Time (sec)
Part: 0 / 4
Part 1 of 4
(a) Over what interval(s) does the height increase? Write your answer in interval notation.
If there is more than one interval, separate them with commas.
(0,0)
The height of the roller coaster is increasing on the interval(s)
Height (ft)
Transcribed Image Text:The graph shows the height h (in ft) of a roller coaster t seconds after the ride starts. Height vs. Time 150 120 90 60 30 20 40 60 80 100 120 140 Time (sec) Part: 0 / 4 Part 1 of 4 (a) Over what interval(s) does the height increase? Write your answer in interval notation. If there is more than one interval, separate them with commas. (0,0) The height of the roller coaster is increasing on the interval(s) Height (ft)
(b) Over what interval (s) does the height decrease? Write your answer in interval notation.
If there is more than one interval, separate them with commas.
(0,0)
O0,..
The height of the roller coaster is decreasing on the interval(s)
Part: 2 / 4
Part 3 of 4
(c) Estimate the times and values of any relative maxima or minima on the interval (0, 140).
At t =
, the function has a relative minimum of
Part: 3 / 4
Part 4 of 4
|, the function has a relative maximum of
on the interval (0, 140).
At t=
At t =
the function has a relative maximum of
on the interval (0, 140).
Transcribed Image Text:(b) Over what interval (s) does the height decrease? Write your answer in interval notation. If there is more than one interval, separate them with commas. (0,0) O0,.. The height of the roller coaster is decreasing on the interval(s) Part: 2 / 4 Part 3 of 4 (c) Estimate the times and values of any relative maxima or minima on the interval (0, 140). At t = , the function has a relative minimum of Part: 3 / 4 Part 4 of 4 |, the function has a relative maximum of on the interval (0, 140). At t= At t = the function has a relative maximum of on the interval (0, 140).
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