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A periodic function is defined by ft, f(t) - = −1≤t < 0, 0≤t<1, -t, f(t + 2) = f(t). This function is to be represented by the Fourier series F(t) = Ao +(An cos(nπt) + B sin(nπt)). -Ž(4 n=1 Enter the value of the constant Ao in the box below, rounded to two decimal places if necessary.

A periodic function is defined by ft, f(t) - = −1≤t < 0, 0≤t<1, -t, f(t + 2) = f(t). This function is to be represented by the Fourier series F(t) = Ao +(An cos(nπt) + B sin(nπt)). -Ž(4 n=1 Enter the value of the constant Ao in the box below, rounded to two decimal places if necessary.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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A periodic function is defined by t, f(t) = { £/t₁ −t, f(t + 2) = f(t). −1≤t < 0, 0≤t<1, This function is to be represented by the Fourier series ∞ F(t) = Ao + Σ(An cos(nπt) + B sin(nπt)). n=1 Enter the value of constant in the box below, rounded to tw decimal places if necessary.
Transcribed Image Text:A periodic function is defined by t, f(t) = { £/t₁ −t, f(t + 2) = f(t). −1≤t < 0, 0≤t<1, This function is to be represented by the Fourier series ∞ F(t) = Ao + Σ(An cos(nπt) + B sin(nπt)). n=1 Enter the value of constant in the box below, rounded to tw decimal places if necessary.
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