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Math
CalculusCalculus10th Edition

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Chapter 8.7, Problem 87E
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Calculus

10th Edition
Ron Larson + 1 other
ISBN: 9781285057095

Solutions

Chapter
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Problem 1E
Problem 2E
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Problem 5E
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Problem 7E
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Problem 10E
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Problem 38E
Problem 39E
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Problem 44E
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Problem 78E
Problem 79E
Problem 80E
Problem 81E
Problem 82E
Problem 83E
Problem 84E
Problem 85E
Problem 86E
Problem 87E
Problem 88E
Problem 89E
Problem 90E
Problem 91E
Problem 92E
Problem 93E
Problem 94E
Problem 95E
Problem 96E
Problem 97E
Problem 98E
Problem 99E
Problem 100E
Problem 101E
Problem 102E
Problem 103E
Problem 104E
Problem 105E
Problem 106E
Problem 107E
Problem 108E
Problem 109E
Problem 110E
Problem 111E
Problem 112E
Problem 113E
Problem 114E
Problem 115E
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Calculus

10th Edition
Ron Larson + 1 other
ISBN: 9781285057095
Textbook Problem

Velocity in a Resisting Medium The velocity v of an object falling through a resisting medium such as air or water is given by

v = 32 k ( 1 − e − k t + v 0 k e − k t 32 )

where v0 is the initial velocity, t is the time in seconds, and k is the resistance constant of the medium. Use L'Hôpital’s Rule to find the formula for the velocity of a falling body in a vacuum by fixing v0 and t and letting k approach zero. (Assume that the downward direction is positive.)

To determine

To calculate: The velocity of the falling body in vacuum as k approaches zero when the velocity v of an object falling through a resisting medium such as air or water is given by:

v=32k(1−e−kt+v0ke−kt32)

Explanation

Given:

The velocity v of an object falling through a resisting medium such as air or water is given by:

v=32k(1−e−kt+v0ke−kt32)

Where v0 is the initial velocity, t is the time in seconds and k is the resistance constant of the medium.

A body is falling in vacuum with initial velocity v0, and time t where k approaches zero.

Calculation:

Consider the velocity of the falling body is:

v=32k(1−e−kt+v0ke−kt32)

For a body falling in vacuum,

Set t and v0. Let k approach zero. Hence,

limk→0v=320(1−e−(0)t+v0(0)e−(0)t32)=320(1−1+0)=00

Since, L’Hopital rule is applicable for indeterminate or 00 and ∞∞ form,

Hence, apply L’Hopital rule

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Chapter 8.7,
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Problem 88E
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Sect-8.1 P-1ESect-8.1 P-2ESect-8.1 P-3ESect-8.1 P-4ESect-8.1 P-5ESect-8.1 P-6ESect-8.1 P-7ESect-8.1 P-8ESect-8.1 P-9ESect-8.1 P-10E
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P-15RECh-8 P-16RECh-8 P-17RECh-8 P-18RECh-8 P-19RECh-8 P-20RECh-8 P-21RECh-8 P-22RECh-8 P-23RECh-8 P-24RECh-8 P-25RECh-8 P-26RECh-8 P-27RECh-8 P-28RECh-8 P-29RECh-8 P-30RECh-8 P-31RECh-8 P-32RECh-8 P-33RECh-8 P-34RECh-8 P-35RECh-8 P-36RECh-8 P-37RECh-8 P-38RECh-8 P-39RECh-8 P-40RECh-8 P-41RECh-8 P-42RECh-8 P-43RECh-8 P-44RECh-8 P-45RECh-8 P-46RECh-8 P-47RECh-8 P-48RECh-8 P-49RECh-8 P-50RECh-8 P-51RECh-8 P-52RECh-8 P-53RECh-8 P-54RECh-8 P-55RECh-8 P-56RECh-8 P-57RECh-8 P-58RECh-8 P-59RECh-8 P-60RECh-8 P-61RECh-8 P-62RECh-8 P-63RECh-8 P-64RECh-8 P-65RECh-8 P-66RECh-8 P-67RECh-8 P-68RECh-8 P-69RECh-8 P-70RECh-8 P-71RECh-8 P-72RECh-8 P-73RECh-8 P-74RECh-8 P-75RECh-8 P-76RECh-8 P-77RECh-8 P-78RECh-8 P-79RECh-8 P-80RECh-8 P-81RECh-8 P-82RECh-8 P-83RECh-8 P-84RECh-8 P-85RECh-8 P-86RECh-8 P-87RECh-8 P-88RECh-8 P-89RECh-8 P-90RECh-8 P-91RECh-8 P-1PSCh-8 P-2PSCh-8 P-3PSCh-8 P-4PSCh-8 P-5PSCh-8 P-6PSCh-8 P-7PSCh-8 P-8PSCh-8 P-9PSCh-8 P-10PSCh-8 P-11PSCh-8 P-12PSCh-8 P-13PSCh-8 P-14PSCh-8 P-15PSCh-8 P-16PSCh-8 P-17PSCh-8 P-18PSCh-8 P-19PSCh-8 P-20PSCh-8 P-21PSCh-8 P-22PS

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