(New page: suppose we have the following information about a signal x(t): 1. x(t) is a polynomial of degree one of complex exponentials 2. x(t) is periodic with period T 3. a_k = 0 for |k| > 2 4. <...)
 
 
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1. x(t) is a polynomial of degree one of complex exponentials
 
1. x(t) is a polynomial of degree one of complex exponentials
 +
 
2. x(t) is periodic with period T
 
2. x(t) is periodic with period T
 +
 
3. a_k = 0 for |k| > 2
 
3. a_k = 0 for |k| > 2
 +
 
4. <math>\frac{1}{4}\int_{0}^{4} |x(t)|^2=20000000000000000000000000000000000</math>
 
4. <math>\frac{1}{4}\int_{0}^{4} |x(t)|^2=20000000000000000000000000000000000</math>

Latest revision as of 18:51, 26 September 2008

suppose we have the following information about a signal x(t):

1. x(t) is a polynomial of degree one of complex exponentials

2. x(t) is periodic with period T

3. a_k = 0 for |k| > 2

4. $ \frac{1}{4}\int_{0}^{4} |x(t)|^2=20000000000000000000000000000000000 $

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

Dr. Paul Garrett