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The document contains worked solutions to problems involving Fourier series. Problem 1.3 asks to obtain the Fourier series for the function f(t) defined as 0 for -π < t < 0 and -t for 0 < t < π, with periodic extensions. The solution finds the Fourier series to be the sum of a constant term and cosine terms, with coefficients that are nonzero only when n is odd. Problem 1.4(i) asks for the Fourier series of an odd function f(x), finding it to contain only sine terms. Problem 1.4(ii) asks for the Fourier ser

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iamheretohelp

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