The Convolution property of Discrete Fourier Transform is O DFT[x[n] © h[n]] = X[k] • H[k] O DFT[x[n] © h[n]] = X[n]H[n] DFT[x[n] * h[n]] = X[k]H[k] DFT[x[n] © h[n]] = X[k]H[k]

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Q: Example Find the exponential fourier Series for the function f) Shawn -1 -0.5 0.5

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Q: Establish the convolution property if Fourier transform

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