• -7 10 1.0 (2 - x) for 0 < x < 2, Let f(x) = for 2< x < 6. Compute the Fourier cosine coefficients for f(x). Ao An Give values for the Fourier cosine series C(x) = = Ao • C(6) = = C(-1) = = C(11) = + n=1 IM 8 An cos пп (π x ). 6
• -7 10 1.0 (2 - x) for 0 < x < 2, Let f(x) = for 2< x < 6. Compute the Fourier cosine coefficients for f(x). Ao An Give values for the Fourier cosine series C(x) = = Ao • C(6) = = C(-1) = = C(11) = + n=1 IM 8 An cos пп (π x ). 6
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.4: Multiple-angle Formulas
Problem 40E
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Question
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-7
10
1.0
(2 - x)
for 0 < x < 2,
Let f(x) =
for 2< x < 6.
Compute the Fourier cosine coefficients for f(x).
Ao
An
Give values for the Fourier cosine series C(x) =
=
Ao
•
C(6) =
=
C(-1) =
=
C(11) =
+
n=1
IM 8
An cos
пп
(π x ).
6"
Transcribed Image Text:•
-7
10
1.0
(2 - x)
for 0 < x < 2,
Let f(x) =
for 2< x < 6.
Compute the Fourier cosine coefficients for f(x).
Ao
An
Give values for the Fourier cosine series C(x) =
=
Ao
•
C(6) =
=
C(-1) =
=
C(11) =
+
n=1
IM 8
An cos
пп
(π x ).
6
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