Explanation Given information: Consider the equation d P d h = − 0.87 . Formula used: The linearization of a function f ( x ) at x = a is L ( x ) = f ′ ( a ) ( x − a ) + f ( a ) . Calculation: Find the atmospheric pressure P at altitude h = 20.5 km . P = d P d h ( x − a ) + P ( 20 ) Substitute − 0.87 for d P d h , 20.5 for x , 20 for a and 5.5 for P ( 20 ) in the above equation

3rd Edition

ISBN: 9781464125263

Author: Jon Rogawski, Colin Adams

Publisher: W.H. Freeman & Co

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Chapter 4.1, Problem 33E

To determine

(a)

Find thevalue of P. Also, find the value of ΔP, if h=20 and Δh=0.5

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Chapter 4.1, Problem 32E

Chapter 4.1, Problem 34E

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Chapter 4 Solutions

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(a) Find thevalue of P . Also, find the value of Δ P , if h = 20 and Δ h = 0.5

Solution Summary: The author calculates the atmospheric pressure P at altitude, and the value of Delta.

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(a)

Find thevalue of P. Also, find the value of ΔP, if h=20 and Δh=0.5

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(a) Find thevalue of P . Also, find the value of Δ P , if h = 20 and Δ h = 0.5

Solution Summary: The author calculates the atmospheric pressure P at altitude, and the value of Delta.

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(a) Find thevalue of P. Also, find the value of ΔP, if h=20 and Δh=0.5

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Chapter 4 Solutions

(a)

Find thevalue of P. Also, find the value of ΔP, if h=20 and Δh=0.5