(New page: Here are some suggested topics/formulas to put on your cheat sheet for the Midterm. Add content to describe each topic to help your classmates build their cheat sheets. == System Propert...)
 
 
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Here are some suggested topics/formulas to put on your cheat sheet for the Midterm.  Add content to describe each topic to help your classmates build their cheat sheets.
 
Here are some suggested topics/formulas to put on your cheat sheet for the Midterm.  Add content to describe each topic to help your classmates build their cheat sheets.
  
== System Properties ==
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* [[ Web Site With Good Notes ]]
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* [[ Previous 301 course - helpful notes ]]
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== Signal Properties ==
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* [[Periodicity]]
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* [[Computing E infinity and P infinity]]
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* [[Even & odd signals]]
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== [[System Properties]] ==
  
 
== LTI Systems ==
 
== LTI Systems ==
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* Finding [[LTI system properties]] from the impulse response
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* LTI systems described by [[differential/difference equations]]
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* [[Convolution and LTI systems]]
  
 
== Convolution ==
 
== Convolution ==
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* [[CT convolution]]
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* [[DT convolution]]
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* [[Geometric Series]]
  
 
== Fourier Series ==
 
== Fourier Series ==
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* [[Euler's Identity]]
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* [[Fundamental period/frequency]]
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* [[CT Fourier series expansion]]
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* Form for [[CT Fourier series coefficients]] <math>a_k</math>
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* [[CT Fourier series properties]]
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* [[DT Fourier series expansion]]
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* Form for [[DT Fourier series coefficients]] <math>a_k</math>
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* [[DT Fourier series properties]]
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* [[Fourier series of LTI system output]]
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== CT Fourier Transform ==
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* [[CT Fourier transform]]
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* [[CT inverse Fourier transform]]
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* [[CT Fourier transform properties]]
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* [[Basic CT Fourier transforms]]
  
== Fourier Transform ==
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Back to [[Exams/Quizzes]]

Latest revision as of 03:06, 23 July 2009

Here are some suggested topics/formulas to put on your cheat sheet for the Midterm. Add content to describe each topic to help your classmates build their cheat sheets.

Signal Properties

System Properties

LTI Systems

Convolution

Fourier Series

CT Fourier Transform

Back to Exams/Quizzes

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

Dr. Paul Garrett