5) A Runction f Cx) define s the Fourier trons for mation as follows: Î (w) = | f (x) e %3D Similarly, the inverse Fourier trons formation of a known function f lw) is found os : f (x) %3D 27 - O by...


5) A Runction f Cx) define s the Fourier trons for mation as<br>follows:<br>Î (w) = | f (x) e<br>%3D<br>Similarly, the inverse Fourier trons formation of a known<br>function f lw) is found os :<br>f (x)<br>%3D<br>27<br>- O<br>by looking at this, find the Fourier trans form of f (w)<br>of the function given be low<br>and verify<br>for a >0<br>the shope of the function<br>f(x) given to you by calculating<br>the inverse fourier tronsform using the result you found<br>ax<br>e<br>f (x)<br>メ<br>

Extracted text: 5) A Runction f Cx) define s the Fourier trons for mation as follows: Î (w) = | f (x) e %3D Similarly, the inverse Fourier trons formation of a known function f lw) is found os : f (x) %3D 27 - O by looking at this, find the Fourier trans form of f (w) of the function given be low and verify for a >0 the shope of the function f(x) given to you by calculating the inverse fourier tronsform using the result you found ax e f (x) メ

Jun 04, 2022
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