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<math> X(w) = \frac{2sin{3(w-2\pi)}}{w-2\pi}\,</math><br><br>
 
<math> X(w) = \frac{2sin{3(w-2\pi)}}{w-2\pi}\,</math><br><br>
We already knew that when <math>X(t) = \frac{sinWt}{\pi t}, X(w) = 1 for |w|<W. </math><br><br>
+
We already knew that when <math>X(t) = \frac{sinWt}{\pi t}, X(w) = 1 for |w|<W. \,</math><br><br>
W is 3 , and this was delayed <math>2\pi</math><br><br>
+
W is 3 , and this was delayed <math>2\pi\,</math><br><br>

Revision as of 18:43, 7 October 2008

$ X(w) = \frac{2sin{3(w-2\pi)}}{w-2\pi}\, $

We already knew that when $ X(t) = \frac{sinWt}{\pi t}, X(w) = 1 for |w|<W. \, $

W is 3 , and this was delayed $ 2\pi\, $

Alumni Liaison

Correspondence Chess Grandmaster and Purdue Alumni

Prof. Dan Fleetwood