3. Calculate the inverse Fourier transform of F(k) = e^-k^2/4a, where the inverse Fourier transf

Name: 3. Calculate the inverse Fourier transform of F(k) = e^-k^2/4a, where the inverse Fourier transform of F(k) is f(x) = frac12pi int-infty^+infty F(k)e^-ikxdk
Uploaded: 2022-01-12T06:53:40-08:00
Duration: 4 min 7 s
Channel: Ekaveera Kumar
Description: 3. Calculate the inverse Fourier transform of F(k) = e^-k^2/4a, where the inverse Fourier transform of F(k) is f(x) = frac12pi int-infty^+infty F(k)e^-ikxdk

Question

Ekaveera Kumar · Accepted Answer

Step 1: Start with the given Fourier transform F(k) = e^(-k^2/4a).

Question

3. Calculate the inverse Fourier transform of $F(k) = e^{-k^2/4a}$, where the inverse Fourier transform of $F(k)$ is $f(x) = frac{1}{2pi} int_{-infty}^{+infty} F(k)e^{-ikx}dk$

Please give Ace some feedback