( 1 if – 2 < x < 0, 2. Suppose that f(x) = { Let s(x) be the Fourier 2x if 0 < x < 2. series for f(x) with period 4; ie. s(x) bn sin(x)) where an and bn are defined with integrals as usual. (a) Sketch the graph of s(x) from at least x = -6 to x = 6. (b) What are the values of s(0), s(3), and s(-2)? (Use the graph.) ao/2 + E1(an cos(a) +

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 77E
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S 1 if – 2 < x < 0,
2. Suppose that f(x) = {
Let s(x) be the Fourier
2x if 0 < x < 2.
ao/2 + E1(an cos(x) +
series for f(x) with period 4; ie. s(x)
bn sin( x)) where an and b, are defined with integrals as usual.
(a) Sketch the graph of s(x) from at least
(b) What are the values of s(0), s(3), and s(-2)? (Use the graph.)
=D1
- -6 to x = 6.
Transcribed Image Text:S 1 if – 2 < x < 0, 2. Suppose that f(x) = { Let s(x) be the Fourier 2x if 0 < x < 2. ao/2 + E1(an cos(x) + series for f(x) with period 4; ie. s(x) bn sin( x)) where an and b, are defined with integrals as usual. (a) Sketch the graph of s(x) from at least (b) What are the values of s(0), s(3), and s(-2)? (Use the graph.) =D1 - -6 to x = 6.
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