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Please answer it in 10 hours Don't copy others answer Please write it clearly，then I'll give you upvote
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answerhappygod
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Please answer it in 10 hours Don't copy others answer Please write it clearly，then I'll give you upvote
Please answer it in 10 hours
Don't copy others answer
Please write it clearly，then I'll give you upvote
(a) Let f: R→ R be a continuously differentiable periodic function of period 27. Given that the Fourier series of f(x) is Moreover, (i) S 8 show that k=1 1 (4k³ - k)² Find each of the following with justification. * f(x) sin x dr. k=1 2 4k³ k sin k.x. 5T 12 (ii) [**f'(x) cos(3x) dr. (b) Let f: R → R and g: R → R be piecewise differentiable functions that are integrable. Given that the Fourier transform of f is f(w), and the Fourier transform of g is g(w) = f(w)f(w + 1), g(t) = f(r)e¯¹7 f(t - 7)dr.
Don't copy others answer
Please write it clearly，then I'll give you upvote
(a) Let f: R→ R be a continuously differentiable periodic function of period 27. Given that the Fourier series of f(x) is Moreover, (i) S 8 show that k=1 1 (4k³ - k)² Find each of the following with justification. * f(x) sin x dr. k=1 2 4k³ k sin k.x. 5T 12 (ii) [**f'(x) cos(3x) dr. (b) Let f: R → R and g: R → R be piecewise differentiable functions that are integrable. Given that the Fourier transform of f is f(w), and the Fourier transform of g is g(w) = f(w)f(w + 1), g(t) = f(r)e¯¹7 f(t - 7)dr.