(New page: Recall: <math>\omega =2\pi f</math> The highest frequency of the continuous signal is <math>f=\frac{\omega}{2\pi}</math> According to the Sampling Theorem, sample rate <math>f_s>=2f</mat...)
 
 
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== Quiz Pool Question1 Solution: ==
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Recall: <math>\omega =2\pi f</math>
 
Recall: <math>\omega =2\pi f</math>
  
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According to the Sampling Theorem, sample rate <math>f_s>=2f</math>
 
According to the Sampling Theorem, sample rate <math>f_s>=2f</math>
  
So the maximum T is <math>\frac{4\pi}{\omega}</math>.
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So the maximum T is <math>\frac{\pi}{\omega}</math>.
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Latest revision as of 11:20, 29 September 2010

Quiz Pool Question1 Solution:

Recall: $ \omega =2\pi f $

The highest frequency of the continuous signal is $ f=\frac{\omega}{2\pi} $

According to the Sampling Theorem, sample rate $ f_s>=2f $

So the maximum T is $ \frac{\pi}{\omega} $.


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