Obtain the FT of delta function.
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Using the definition of the Fourier transform, and the sifting property of the dirac-delta, the Fourier Transform can be determined: [2] So, the Fourier transform of the shifted impulse is a complex exponential. Note that if the impulse is centered at t=0, then the Fourier transform is equal to 1 (i.e. a constant).
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Answer:
Using the definition of the Fourier transform, and the sifting property of the dirac-delta, the Fourier Transform can be determined: [2] So, the Fourier transform of the shifted impulse is a complex exponential. Note that if the impulse is centered at t=0, then the Fourier transform is equal to 1 (i.e. a constant).
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