The radius of a sphere is 14 m with a possible error of 0.01 m. Use differentials to approximate the maximum relative error in calculating the surface area of the sphere. Remember that the surface area of a sphere with radius r is A = 4π2 Give your answer rounded to the nearest tenth of a percentage point. For example, if you found the relative error was at most 3.14%, you would enter 3.1%.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
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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The radius of a sphere is 14 m with a possible error of 0.01 m. Use differentials to approximate the maximum relative error
in calculating the surface area of the sphere. Remember that the surface area of a sphere with radius r is
A = 4πT²
Give your answer rounded to the nearest tenth of a percentage point. For example, if you found the relative error was at
most 3.14%, you would enter 3.1%.
F2
Provide your answer below:
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Transcribed Image Text:uestion The radius of a sphere is 14 m with a possible error of 0.01 m. Use differentials to approximate the maximum relative error in calculating the surface area of the sphere. Remember that the surface area of a sphere with radius r is A = 4πT² Give your answer rounded to the nearest tenth of a percentage point. For example, if you found the relative error was at most 3.14%, you would enter 3.1%. F2 Provide your answer below: Content attribution F3 F4 DII F5 H - F6 * F7 FEEDBACK (..) W PrtScn FB F8 MORE INSTRUCTION Home F9 End F10 SUBMIT PgUp F11
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