(New page: == periodic function == f(x) = -x(-1≤x<0) ,x(0≤x≤1) f(x)=f(x+2) Image:pic.jpg)
 
 
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=Periodic versus non-periodic functions ([[Homework_1_ECE301Fall2008mboutin|hw1]], [[ECE301]])=
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<span style="color:green"> Read the instructor's comments [[hw1periodicECE301f08profcomments|here]]. </span>
  
 
== periodic function ==
 
== periodic function ==
  
  
f(x)  = -x(-1≤x<0) ,x(0≤x≤1)  
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y = sinx <-- This is very basic periodic fuction.(period time = 2<math>\pi</math>)
  
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y = cosx <-- This is also very basic periodic function.(period time = 2<math>\pi</math>)
  
f(x)=f(x+2)
 
  
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periodic function means,  The funtion repeats over and over with a period time.
  
[[Image:pic_ECE301Fall2008mboutin.jpg]]
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[[Image:pic1_ECE301Fall2008mboutin.jpg]]
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== non-periodic function ==
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non-periodic function mean is opposite of periodic function.
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simply, The function do not reapeats over again.
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'''<math>y = x^2</math>'''
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[[Image:pic3_ECE301Fall2008mboutin.jpg]]

Latest revision as of 07:23, 14 April 2010

Periodic versus non-periodic functions (hw1, ECE301)

Read the instructor's comments here.

periodic function

y = sinx <-- This is very basic periodic fuction.(period time = 2$ \pi $)

y = cosx <-- This is also very basic periodic function.(period time = 2$ \pi $)


periodic function means, The funtion repeats over and over with a period time.


Pic1 ECE301Fall2008mboutin.jpg


non-periodic function

non-periodic function mean is opposite of periodic function. simply, The function do not reapeats over again.


$ y = x^2 $

Pic3 ECE301Fall2008mboutin.jpg

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

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