The function f(x) = (4 – x²)ž is difficult to integrate, suggest Maclaurin series (three terms) to simplify the integration, then find the integration within limits (0-1), discuss the result

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 49E
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The function f(x) = (4 – x²) is difficult to integrate, suggest Maclaurin series (three
terms) to simplify the integration, then find the integration within limits (0-1), discuss the
result
Transcribed Image Text:The function f(x) = (4 – x²) is difficult to integrate, suggest Maclaurin series (three terms) to simplify the integration, then find the integration within limits (0-1), discuss the result
Find the first three nonzero terms of Maclaurin series for the functions f(x) = e*
and other function f(x) = e-*
By depending on point (i), find the series for function f(x) = Cosh(x) where
i.
%3D
ii.
%3D
e*+e-*
Cosh(x)
2
Transcribed Image Text:Find the first three nonzero terms of Maclaurin series for the functions f(x) = e* and other function f(x) = e-* By depending on point (i), find the series for function f(x) = Cosh(x) where i. %3D ii. %3D e*+e-* Cosh(x) 2
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