Find Taylor series of function f(x) = In(x) at a = 2. %3D 00 (f(x) = c,(x – 2)") n=0 Co = In2 C1 = 1/2 C2 = -1/8 C3 = 1/24 C4 = -1/64 Find the interval of convergence. The series is convergent: from x = , left end included (Y,N): to x = right end included (Y,N):

Algebra and Trigonometry (6th Edition)
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ISBN:9780134463216
Author:Robert F. Blitzer
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ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Find Taylor series of function f(x) = In(x) at a = 2.
%3D
00
(f(x) = c,(x – 2)")
n=0
Co = In2
C1 = 1/2
C2 = -1/8
C3 = 1/24
C4 =
-1/64
Find the interval of convergence.
The series is convergent:
from x =
, left end included (Y,N):
to x =
right end included (Y,N):
Transcribed Image Text:Find Taylor series of function f(x) = In(x) at a = 2. %3D 00 (f(x) = c,(x – 2)") n=0 Co = In2 C1 = 1/2 C2 = -1/8 C3 = 1/24 C4 = -1/64 Find the interval of convergence. The series is convergent: from x = , left end included (Y,N): to x = right end included (Y,N):
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