or all x ER, it is known that Find the value of ƒ (2022) (0). Find the exact value of f(x) = +∞ 3n (n+1) n! = xe -x Mi Σ n=0 (−1)”gn+1 n! n=0 Use the 3rd degree Maclaurin polynomial of f(r) to approximate the value of 0.1
or all x ER, it is known that Find the value of ƒ (2022) (0). Find the exact value of f(x) = +∞ 3n (n+1) n! = xe -x Mi Σ n=0 (−1)”gn+1 n! n=0 Use the 3rd degree Maclaurin polynomial of f(r) to approximate the value of 0.1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.5: Systems Of Linear Equations In More Than Two Variables
Problem 43E
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Transcribed Image Text:For all x ER, it is known that
1. Find the value of ƒ(2022) (0).
2. Find the exact value of
f(x)=xe
+∞ 3n(n+1)
n!
=
+∞
Mi
n=0
(−1)”,”+1
n!
n=0
3. Use the 3rd degree Maclaurin polynomial of f(x) to approximate the value of -0.1eº.1.
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