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Question A periodic function f (t) is defined over one period as: f(t)=t^{2}-\pi \quad-1
A periodic function f (t) is defined over one period as: f(t)=t^{2}-\pi \quad-1of the function (even, oddor neither) Determine the trigonometric Fourier coefficients of the function f(t). Write down the Fourier series of the function up to n=3, where n is the harmonic number Use the Fourier series of f(t) to find a numerical series for n? (hint: use the Fourier series off(t) to evaluate f(t = 0)).
of the function (even, oddor neither) Determine the trigonometric Fourier coefficients of the function f(t). Write down the Fourier series of the function up to n=3, where n is the harmonic number Use the Fourier series of f(t) to find a numerical series for n? (hint: use the Fourier series off(t) to evaluate f(t = 0)).
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