(13) Find the coefficients of the trigonometric, symmetric interval Fourier Series for the function: Answer 2 P= π, ao, an = ㅠ f(x) = 1+ (−1)″ π(1 — n²) (0 if r € (-1,0) sin x if x = [0, π] if n + 1, and a₁ = 0, bn = 0 if n #1, and b₁ = 1 2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 3E
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Question
(13) Find the coefficients of the trigonometric, symmetric interval Fourier Series
for the function:
Answer
2
P= π, ao, an =
ㅠ
f(x) =
1+ (−1)n
π(1-n²)
(0 if r € (-1,0)
sin x if x € [0, π]
if n + 1, and a₁ = 0, bn = 0 if n #1, and b₁
=
1
2
Transcribed Image Text:(13) Find the coefficients of the trigonometric, symmetric interval Fourier Series for the function: Answer 2 P= π, ao, an = ㅠ f(x) = 1+ (−1)n π(1-n²) (0 if r € (-1,0) sin x if x € [0, π] if n + 1, and a₁ = 0, bn = 0 if n #1, and b₁ = 1 2
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