(a) Explanation Given information: Distance from the sign after t seconds is s ( t ) = 3 t 3 − 12 t 2 − 9 t + 54 feet, as shown in the following graph: Calculation: The mean value theorem says that there exists for some time c ∈ [ 0 , 3 ] , when s ′ ( c ) = s ( 3 ) − s ( 0 ) 3 − 0 So, s ′ ( c ) = s ( 3 ) − s ( 0 ) (b) To determine To find: the mean value theorem for Integrals say about distance from the stop sign during the time of applying the brakes. (c) To determine To find: the mean value theorem for Integrals say about velocity from the stop sign during the time of applying the brakes.

14th Edition

ISBN: 9781464151088

Author: Associate Professor Laura Taalman, Peter Kohn

Publisher: W.H. Freeman & Company

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Estimation

A new framework of data analysis where the new statistical methods are used for interpreting the results and analyzing the data is known as estimation in statistics.

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Chapter 4.6, Problem 74A

(a)

To determine

To find: the mean value theorem from say about your distance and/or velocity from the stop sign during the time of applying brakes.

(b)

To determine

To find: the mean value theorem for Integrals say about distance from the stop sign during the time of applying the brakes.

(c)

To determine

To find: the mean value theorem for Integrals say about velocity from the stop sign during the time of applying the brakes.

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Chapter 4.6, Problem 73S

Chapter 4.6, Problem 75A

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the mean value theorem from say about your distance and/or velocity from the stop sign during the time of applying brakes.

Solution Summary: The author explains the mean value theorem for Integrals, which says about distance and/or velocity from the stop sign during the time of applying brakes.

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To find: the mean value theorem from say about your distance and/or velocity from the stop sign during the time of applying brakes.

To find: the mean value theorem for Integrals say about distance from the stop sign during the time of applying the brakes.

To find: the mean value theorem for Integrals say about velocity from the stop sign during the time of applying the brakes.

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