[4] (61 [10] 2. (a) Show that f(x) = x and g(x) = x2 are orthogonal on the interval (-p, p). (b) Consider the definition
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[4] (61 [10] 2. (a) Show that f(x) = x and g(x) = x2 are orthogonal on the interval (-p, p). (b) Consider the definition
[4] (61 [10] 2. (a) Show that f(x) = x and g(x) = x2 are orthogonal on the interval (-p, p). (b) Consider the definition of a Fourier integral for a function f on the interval (-00,00). Reduce the Fourier integral, if (1) f is even and (ii) f is odd. (c) Consider the function f(1) = e** for 3 € (0,00). (0) Calculate the Fourier cosine integral of f. (i) Calculate the Fourier sine integral of f. (iii) Draw the half-range expanded function f in both cases. Total: [20]
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