0let x), g() be functions whose fourier transform is f(w), g(w) respectively. let h(e) be the convolution of f(x), g(x) such that its fourier transform h(w)-f)g(w) show that h( g@f(x-ndτ (3 marks) 2π -(p(x)/(x))' + q(x)y(x) = f(x), 0

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