Calculus 9) The plot below shows a function g(t), which is the derivative of another function f(t). At t=0 the value of f(t) is 0. In other words f'(t) = g(t), f(0) = 0. g(t) 2 1 f 1 2 1 2 3 4 4 t a) In the graph provided below, draw a qualitatively accurate sketch of f(t). (If you mess up this graph you can copy a new one to draw your sketch on, but you must include numbers on the horizontal axis. You do not need numbers on the vertical axes.) b) What is f(4)?

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
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ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
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Chapter10: Radical Functions And Equations
Section: Chapter Questions
Problem 15CT
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Calculus
9) The plot below shows a function g(t), which is the derivative of another function f(t).
At t=0 the value of f(t) is 0. In other words f'(t) = g(t), f(0) = 0.
g(t)
2
1
-1
f
1 2
123 4
4
t
t
a) In the graph provided below, draw a
qualitatively accurate sketch of f(t). (If you
mess up this graph you can copy a new one
to draw your sketch on, but you must
include numbers on the horizontal axis.
You do not need numbers on the vertical
axes.)
b) What is f(4)?
Transcribed Image Text:Calculus 9) The plot below shows a function g(t), which is the derivative of another function f(t). At t=0 the value of f(t) is 0. In other words f'(t) = g(t), f(0) = 0. g(t) 2 1 -1 f 1 2 123 4 4 t t a) In the graph provided below, draw a qualitatively accurate sketch of f(t). (If you mess up this graph you can copy a new one to draw your sketch on, but you must include numbers on the horizontal axis. You do not need numbers on the vertical axes.) b) What is f(4)?
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