I need to find the Fourier transform of this function:
$f(x) = \frac{A}{4} t(U_0(t+4) - U_0(t-4))$
My answer is
$F(s) = \frac{A}{4} (\frac{8\cos(4s)}{s} + \frac{2\sin(4s)}{s^2})$, assuming $U_0(t)$ is a step function.
I need to find the Fourier transform of this function:
$f(x) = \frac{A}{4} t(U_0(t+4) - U_0(t-4))$
My answer is
$F(s) = \frac{A}{4} (\frac{8\cos(4s)}{s} + \frac{2\sin(4s)}{s^2})$, assuming $U_0(t)$ is a step function.
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