Question: Given that F() = F[f(t)], prove the following results, using the definition of Fourier transform: (a) F[f(t - t0)] = e-jt, F() (b) F[df(t)/dt] =

Given that F(ω) = F[f(t)], prove the following results, using the definition of Fourier transform:
(a) F[f(t - t0)] = e-jωt, F(ω)
(b) F[df(t)/dt] = jω F(ω)
(c) F[f(-t) = F(-ω)
(d) F[tf(t)] = j d/dω F(ω)

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