Fourier Transform and Inverse - Maple Help

Fourier Transform and Inverse

 Description Calculate the Fourier transform and inverse Fourier transform of an expression.

Enter an expression.

 >
 ${t}{}{{ⅇ}}^{{5}{}{t}}{}{\mathrm{Heaviside}}{}\left({t}\right)$ (1)

Calculate the Fourier transform of the expression.

 > $\mathrm{inttrans}\left[\mathrm{fourier}\right]\left(,{t}{,}{w}\right)$
 ${I}{}\left(\frac{{\partial }}{{\partial }{w}}{}{\mathrm{fourier}}{}\left({{ⅇ}}^{{5}{}{t}}{,}{t}{,}{w}\right)\right){+}\frac{{1}}{{\left({-}{5}{+}{I}{}{w}\right)}^{{2}}}$ (2)

Calculate the inverse Fourier transform of the result.

 > $\mathrm{inttrans}\left[\mathrm{invfourier}\right]\left(,{w}{,}{t}\right)$
 ${t}{}{{ⅇ}}^{{5}{}{t}}{}{\mathrm{Heaviside}}{}\left({t}\right)$ (3)
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