2 I D 2 1-2 5 -(x-1) sin 5 1 5 (132) 25 t*)\n cs@g" )} _ $$ sn?x } ཙ 6 (-4) (un cos(mn)) 8 177 -20 mn МП - 25 125 sint sin(m) cos (mn) + 217 cos (mn) + 10 sin (mm) 5 25 - sin (10k) cos (") 25 sin(") nn (()]) Sin -6 1.0 Let f(x) - - (x − 1) for 0 < x < 1, for 1 < x < 5. • 6 . Compute the Fourier cosine coefficients for f(x). An

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.3: Algebraic Expressions
Problem 32E
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Find An of the cosine series.

 

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2
I
D
2
1-2
5
-(x-1) sin
5
1
5
(132)
25
t*)\n cs@g" )} _ $$ sn?x }
ཙ
6
(-4) (un cos(mn))
8
177
-20
mn
МП
-
25
125 sint
sin(m)
cos (mn) + 217
cos (mn) + 10 sin (mm)
5
25
-
sin (10k)
cos (")
25 sin(")
nn
(()])
Sin
Transcribed Image Text:2 I D 2 1-2 5 -(x-1) sin 5 1 5 (132) 25 t*)\n cs@g" )} _ $$ sn?x } ཙ 6 (-4) (un cos(mn)) 8 177 -20 mn МП - 25 125 sint sin(m) cos (mn) + 217 cos (mn) + 10 sin (mm) 5 25 - sin (10k) cos (") 25 sin(") nn (()]) Sin
-6
1.0
Let f(x)
-
- (x − 1)
for 0 < x < 1,
for 1 < x < 5.
•
6
.
Compute the Fourier cosine coefficients for f(x).
An
Transcribed Image Text:-6 1.0 Let f(x) - - (x − 1) for 0 < x < 1, for 1 < x < 5. • 6 . Compute the Fourier cosine coefficients for f(x). An
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