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--[[User:Mlo|Mlo]] 12:03, 13 January 2009 (UTC)
 
--[[User:Mlo|Mlo]] 12:03, 13 January 2009 (UTC)
  
Link to ECE438 Spring 2009 [https://kiwi.ecn.purdue.edu/rhea/index.php/ECE438_%28BoutinSpring2009%29]
 
  
LaTex editor: http://thornahawk.unitedti.org/equationeditor/equationeditor.php
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----
  
[[HW 3 Question 4 mlo]]
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== Misc Links ==
  
Experimenting with inserting formulas to participate in hw discussion
 
  
Hw1:
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Link to ECE438 Spring 2009 [https://kiwi.ecn.purdue.edu/rhea/index.php/ECE438_%28BoutinSpring2009%29]
  
<math>x_(t) \,\!= \cos(\frac{\pi}{2})rect(\frac{t}{2}) \quad (1)</math>
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LaTex editor: http://thornahawk.unitedti.org/equationeditor/equationeditor.php
  
Using the convolution property
 
  
<math>X_(f) = \mathcal{F} (cos(\frac{\pi t}{2}))* \mathcal{F}(rect(\frac{t}{2}))</math>
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== Homework Workouts ==
  
where
 
  
<math>\mathcal{F} (cos(\frac{\pi t}{2})) = \frac{1}{2} [\delta(f - \frac{1}{4}) + \delta(f + \frac{1}{4})] </math>
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[[HW 3 Question 4 mlo]]
 
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and
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<math> \mathcal{F}(rect(\frac{t}{2})) = 2 sinc( 2 f) </math>
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substituting the known transforms into <math>\quad (1)</math>
 
  
<math>X_(f) = \frac{1}{2} [\delta(f - \frac{1}{4}) + \delta(f + \frac{1}{4})] *  2 sinc( 2 f) </math>
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== ECE438 Workouts ==
  
Evaluating the statement ( using sifting )
 
  
<math>X_(f) =  sinc(2 (f - \frac{1}{4}) + sinc( 2(f+\frac{1}{4}))
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[[Getting X(w) from X(f)]]

Revision as of 17:41, 11 February 2009

Howdy, My name is Myron Lo and I'm a senior in EE.

I enjoy photography, combat sports, and Minidisc.


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--Mlo 12:03, 13 January 2009 (UTC)



Misc Links

Link to ECE438 Spring 2009 [1]

LaTex editor: http://thornahawk.unitedti.org/equationeditor/equationeditor.php


Homework Workouts

HW 3 Question 4 mlo


ECE438 Workouts

Getting X(w) from X(f)

Alumni Liaison

Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

Dr. Paul Garrett