Find the fourier Transform of
1) e^(-|t|-1)
2) e^(-|t-1|)
if fourier transform of e^(-|t|) = 2/(1+4*pi^2*s^2)
My answers were
1) 2/e(1+4*pi^2*s^2)
2) e^(-2*pi*i*s).2/(1+4*pi^2*s^2)
This is most likely incorrect:
anybody knows the answers...
Find the fourier Transform of
1) e^(-|t|-1)
2) e^(-|t-1|)
if fourier transform of e^(-|t|) = 2/(1+4*pi^2*s^2)
My answers were
1) 2/e(1+4*pi^2*s^2)
2) e^(-2*pi*i*s).2/(1+4*pi^2*s^2)
This is most likely incorrect:
anybody knows the answers...
Tell us which of the definitions of the FT you are using.
For the first observe that $\displaystyle e^{-|t|-1}=e^{-|t|}e^{-1}$ then use that in the definition of the FT and the known FT of $\displaystyle e^{-|t|}$
For the second use a change of variable $\displaystyle u=t-1$
CB