I sort of understand how to obtain the Fourier transform of a regular step function (0 when t<0, and A when t>=0), but how do you obtain the fourier transform if the function has been shifted right on the t-axis by T? I've been stuck on this for a while.
What I have as an equation is the following:
\(\int{Au(t+T)*e^{-jwt}dt}\) from -∞ to ∞.
I then turn this into
\(\int{A*e^{-jwt}dt}\) from T to ∞
I don't know how to proceed from here.
Thank you.
What I have as an equation is the following:
\(\int{Au(t+T)*e^{-jwt}dt}\) from -∞ to ∞.
I then turn this into
\(\int{A*e^{-jwt}dt}\) from T to ∞
I don't know how to proceed from here.
Thank you.
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