+00 (-1)" cos(g) = >. g²n for all g e R (2n)! n=0 Calculate by using the 4th degree of Maclaurin polynomial of cos(g) to get the approximated value of cos (0.01)

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter3: Polynomial And Rational Functions
Section3.5: Complex Zeros And The Fundamental Theorem Of Algebra
Problem 3E: A polynomial of degree n I has exactly ____________________zero if a zero of multiplicity m is...
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Please show how is this solved, write the solutions

cos(g) = L (2n)!
(-1)"
- g²n for all g e R
n=0
Calculate by using the 4th degree of Maclaurin polynomial of cos(g) to get the approximated
value of cos (0.01)
Transcribed Image Text:cos(g) = L (2n)! (-1)" - g²n for all g e R n=0 Calculate by using the 4th degree of Maclaurin polynomial of cos(g) to get the approximated value of cos (0.01)
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