+oo (-1)" - x²²n for all x E R. (2n)! Consider the series expansion of the cosine function cos(x) = > n=0 Approximate the value of cos(0.01) using the 4th degree Maclaurin polynomial of cos(x). (You may leave your answer as a fraction.)

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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(-1)“ „2n for all x € R.
(2n)!
Consider the series expansion of the cosine fun ction cos(x) = ))
%3D
n=0
Approximate the value of cos(0.01) using the 4th degree Maclaurin polynomial of cos(x).
(You may leave your answer as a fraction.)
Transcribed Image Text:(-1)“ „2n for all x € R. (2n)! Consider the series expansion of the cosine fun ction cos(x) = )) %3D n=0 Approximate the value of cos(0.01) using the 4th degree Maclaurin polynomial of cos(x). (You may leave your answer as a fraction.)
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Provide step-by-step solution, including how to get the 4th degree Maclaurin polynomial of cos(x).

(-1)“ „2n for all x € R.
(2n)!
Consider the series expansion of the cosine fun ction cos(x) = ))
%3D
n=0
Approximate the value of cos(0.01) using the 4th degree Maclaurin polynomial of cos(x).
(You may leave your answer as a fraction.)
Transcribed Image Text:(-1)“ „2n for all x € R. (2n)! Consider the series expansion of the cosine fun ction cos(x) = )) %3D n=0 Approximate the value of cos(0.01) using the 4th degree Maclaurin polynomial of cos(x). (You may leave your answer as a fraction.)
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