9. Show the Complex Fourier Integral Transform (Fourier transform) of the function defined below f(t) = {4 (4 for 0 < t < 1 elsewhere is given by A etw/2 sin () where A is an expression to be determined where the use of any trigonometric or exponential identities needs to be clearly shown and derived.
9. Show the Complex Fourier Integral Transform (Fourier transform) of the function defined below f(t) = {4 (4 for 0 < t < 1 elsewhere is given by A etw/2 sin () where A is an expression to be determined where the use of any trigonometric or exponential identities needs to be clearly shown and derived.
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