A function f(t) with a period of 2*pi is 1 when t is from -pi to 0 and is -1 when t is from 0 to pi. Determine the coefficient of the fourier series A_n.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.4: Values Of The Trigonometric Functions
Problem 19E
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A function f(t) with a period of 2*pi is 1 when t is from -pi to 0 and is -1 when t is from 0 to pi. Determine the coefficient of
the fourier series A_n.
O a. A_n= 0
O b. A_n = (-4/pi)*(sint + 1/3 sin3t + 1/5 sin5t + ...)
O c. A_n = (4/pi)*(sint + 1/3 sin3t + 1/5 sin5t + ...)
O d. None of the choices
O e. A_n = (-2/pi)*(sint + 1/3 sin3t + 1/5 sin5t + ... )
Transcribed Image Text:A function f(t) with a period of 2*pi is 1 when t is from -pi to 0 and is -1 when t is from 0 to pi. Determine the coefficient of the fourier series A_n. O a. A_n= 0 O b. A_n = (-4/pi)*(sint + 1/3 sin3t + 1/5 sin5t + ...) O c. A_n = (4/pi)*(sint + 1/3 sin3t + 1/5 sin5t + ...) O d. None of the choices O e. A_n = (-2/pi)*(sint + 1/3 sin3t + 1/5 sin5t + ... )
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