The Taylor series of the function f(x)=₁x about the point x=2 is a)_ƒ(x)=[(-1)"(x-2)**² PF0 b) ƒ (x) = Σ(−1)″ (x − 2)*² P=0 n+1 c) ƒ (x) = [(-1)” (x − 2)**² P=0 n! d) ƒf(x)= (-1)+¹(x-2)"
The Taylor series of the function f(x)=₁x about the point x=2 is a)_ƒ(x)=[(-1)"(x-2)**² PF0 b) ƒ (x) = Σ(−1)″ (x − 2)*² P=0 n+1 c) ƒ (x) = [(-1)” (x − 2)**² P=0 n! d) ƒf(x)= (-1)+¹(x-2)"
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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
Transcribed Image Text:The Taylor series of the function f(x)=₁x about the point x =2 is
a)_ƒ(x)=[(-1)"(x−2)**²
PF0
b) ƒ (x) = Σ(−1)″ (x − 2)*²
P=0
n+1
c) ƒ(x) = [(−1)″ (x− 2)**¹
x=0
n!
d) f (x)= (-1) (x-2)"
n=0
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