If f is the Fourier series of g(x) = = f(x) = 32(-1)"+1 n²-² [16-z², What does f(-4) equal? f(-4) What does f(-2) equal? f(-2)= What does f(1) equal? f(1) What does f(0) equal? f(0) n² What does f(4) equal? ƒ(4) -1%2 FIT 4 -4 < a <0 0

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.5: Properties Of Logarithms
Problem 67E
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If f is the Fourier series of g(x) =
=
f(x) =
32(-1)"+1
n²-²
[16-r²,
What does f(-4) equal? f(-4)
What does f(-2) equal? f(-2)=
What does f(0) equal? f(0) n²
What does f(1) equal? f(1)
What does f(4) equal? ƒ(4)
FIT
4
-4< <0
0<x< 4
.
then
) cos (17x) + ( 13
NT
+
3(-1)"
+
32, (1-(-1)")) sin
n³x²
Nπ
( ² )
Transcribed Image Text:If f is the Fourier series of g(x) = = f(x) = 32(-1)"+1 n²-² [16-r², What does f(-4) equal? f(-4) What does f(-2) equal? f(-2)= What does f(0) equal? f(0) n² What does f(1) equal? f(1) What does f(4) equal? ƒ(4) FIT 4 -4< <0 0<x< 4 . then ) cos (17x) + ( 13 NT + 3(-1)" + 32, (1-(-1)")) sin n³x² Nπ ( ² )
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