Expand f(x) = x, -7 < x < , in a Fourier series. 2.2.5. (a) Graph...
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Expand f(x) = x, -7 < x < , in a Fourier series. 2.2.5. (a) Graph g(x) as a 2- periodic function: 1 if - < x < 0, 1 if 0 < x < T. (b) Find the Fourier coefficients corresponding to the function g(x). (c) Write the corresponding Fourier series. (d) How should g(x) be defined at x = -1, x = 0 and x = in order that the Fourier series will converge to g(x) for - x ? 2.2.6. g(x) = = (a) Graph f(x) as a 2L-periodic function: So if -3 Expand f(x) = x, -7 < x < , in a Fourier series. 2.2.5. (a) Graph g(x) as a 2- periodic function: 1 if - < x < 0, 1 if 0 < x < T. (b) Find the Fourier coefficients corresponding to the function g(x). (c) Write the corresponding Fourier series. (d) How should g(x) be defined at x = -1, x = 0 and x = in order that the Fourier series will converge to g(x) for - x ? 2.2.6. g(x) = = (a) Graph f(x) as a 2L-periodic function: So if -3
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Principles of Communications Systems, Modulation and Noise
ISBN: 978-8126556793
7th edition
Authors: Rodger E. Ziemer, William H. Tranter
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