m (CT Periodic Signal)
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[[Category:problem solving]]
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[[Category:ECE301]]
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[[Category:ECE]]
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[[Category:Fourier series]]
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== Example of Computation of Fourier series of a CT SIGNAL ==
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A [[Signals_and_systems_practice_problems_list|practice problem on "Signals and Systems"]]
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----
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==CT Periodic Signal==
 
==CT Periodic Signal==
 
:<math>x(t)=2cos(\pi/2 t)+3 \,</math>
 
:<math>x(t)=2cos(\pi/2 t)+3 \,</math>
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a2=0
 
a2=0
 
a3=0
 
a3=0
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----
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[[Signals_and_systems_practice_problems_list|Back to Practice Problems on Signals and Systems]]

Revision as of 10:34, 16 September 2013


Example of Computation of Fourier series of a CT SIGNAL

A practice problem on "Signals and Systems"


CT Periodic Signal

$ x(t)=2cos(\pi/2 t)+3 \, $
$ T=\dfrac{2\pi}{4} \, $
$ T=\pi/2 \, $
$ x(t)=2\dfrac{e^{.5 j t \pi}-e^{-.5 j t \pi}}{2}+3 $
$ x(t)=e^{.5 j t \pi}-e^{-.5 j t \pi}+3e^{.5 \pi*0} \, $
a-1=1
a0=3
a1=1
a2=0
a3=0
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[[Signals_and_systems_practice_problems_list|Back to Practice Problems on Signals and Systems]]

Alumni Liaison

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

Dr. Paul Garrett