Suppose that a person is taking a walk along a long straight path and walks at a constant rate of 1 miles per hour. a. On the graph below, sketch a labeled graph of the velocity function v(t) = 11 9tmph| 7- 6- 4- hrs -1 Clear All Draw: b. How far did the person travel during the first hour, the first two hours? How is this distance related to the area of a certain region under the graph of y = v(t)?

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
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ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter10: Radical Functions And Equations
Section: Chapter Questions
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Suppose that a person is taking a walk along a long straight path and walks at a constant rate of 1 miles per
hour.
a. On the graph below, sketch a labeled graph of the velocity function v(t) = 1 1
9+mph
hrs
2
3.
-1
Clear All Draw:
b. How far did the person travel during the first hour, the first two hours? How is this distance related to
the area of a certain region under the graph of y = v(t)?
Transcribed Image Text:Suppose that a person is taking a walk along a long straight path and walks at a constant rate of 1 miles per hour. a. On the graph below, sketch a labeled graph of the velocity function v(t) = 1 1 9+mph hrs 2 3. -1 Clear All Draw: b. How far did the person travel during the first hour, the first two hours? How is this distance related to the area of a certain region under the graph of y = v(t)?
c. Use part b to sketch the graph of the position function y = s(t) (assuming that s(0) = 0.)
9 miles
4
hrs
2
3
Clear All Draw:
d. Write the function s(t)
e. Find the derivative of s(t). s'(t) =
%3D
f. Compare the answer in part'e and v(t).
3.
Transcribed Image Text:c. Use part b to sketch the graph of the position function y = s(t) (assuming that s(0) = 0.) 9 miles 4 hrs 2 3 Clear All Draw: d. Write the function s(t) e. Find the derivative of s(t). s'(t) = %3D f. Compare the answer in part'e and v(t). 3.
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