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-Consider <math> x(t) = sin(t) </math> from 0 to 8pi | -Consider <math> x(t) = sin(t) </math> from 0 to 8pi | ||
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-Consider <math> x(t) = e^{-t/20} * sin(2t) </math> | -Consider <math> x(t) = e^{-t/20} * sin(2t) </math> | ||
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Latest revision as of 07:08, 14 April 2010
Contents
Periodic versus non-periodic functions (hw1, ECE301)
Read the instructor's comments here.
Continuous Time
Periodic
A signal is periodic if there exists some T>0 such that: $ x(t) = x(t+T) $
-Consider $ x(t) = sin(t) $ from 0 to 8pi
Non-Periodic
A signal is NOT periodic if the converse is true, there DOESN'T exists some T>0 such that: x(t) = x(t+T)
-Consider $ x(t) = e^{-t/20} * sin(2t) $