A car comes to a stop six seconds after the driver applies the brakes. While the brakes are on, the following velocities are recorded Time since brakes applied (sec) 0 2 4 6 Velocity (ft/sec) 75 48 15 0 Give lower and upper estimates for the distance the car traveled after the brakes were applied. A lower estimate on the distance traveled is i feet. An upper estimate on the distance traveled is i feet.

Calculus: Early Transcendentals
8th Edition
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Author:James Stewart
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Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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A car comes to a stop six seconds after the driver applies the brakes. While the brakes are on, the following velocities are recordec
Time since brakes applied (sec) 0 2 4 6
Velocity (ft/sec)
75 48 15 0
Give lower and upper estimates for the distance the car traveled after the brakes were applied.
A lower estimate on the distance traveled is i
feet.
An upper estimate on the distance traveled is i
feet.
Transcribed Image Text:A car comes to a stop six seconds after the driver applies the brakes. While the brakes are on, the following velocities are recordec Time since brakes applied (sec) 0 2 4 6 Velocity (ft/sec) 75 48 15 0 Give lower and upper estimates for the distance the car traveled after the brakes were applied. A lower estimate on the distance traveled is i feet. An upper estimate on the distance traveled is i feet.
The velocity v(t) in the table below is decreasing, 2 < t < 12.
t
2
4
8 10 12
v(t) 35 33 32 31 29 27
(a) Using n = 5 subdivisions to approximate the total distance traveled, find an upper estimate.
An upper estimate on the total distance traveled is i
(b) Using n = 5 subdivisions to approximate the total distance traveled, find a lower estimate.
A lower estimate on the total distance traveled is i
6.
Transcribed Image Text:The velocity v(t) in the table below is decreasing, 2 < t < 12. t 2 4 8 10 12 v(t) 35 33 32 31 29 27 (a) Using n = 5 subdivisions to approximate the total distance traveled, find an upper estimate. An upper estimate on the total distance traveled is i (b) Using n = 5 subdivisions to approximate the total distance traveled, find a lower estimate. A lower estimate on the total distance traveled is i 6.
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