(New page: == Periodic Signals == The signal x(t)=sin(t) was chosen: Sampling at a frequency of 1 yields a non periodic signal: Sampling at a frequency of .125*pi yields a periodic signal: Taking...)
 
(Periodic Signals)
 
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The signal x(t)=sin(t) was chosen:
 
The signal x(t)=sin(t) was chosen:
 +
 +
[[Image:HW2A1_ECE301Fall2008mboutin.png]]
  
 
Sampling at a frequency of 1 yields a non periodic signal:
 
Sampling at a frequency of 1 yields a non periodic signal:
 +
 +
[[Image:HW2A2_ECE301Fall2008mboutin.png]]
  
 
Sampling at a frequency of .125*pi yields a periodic signal:
 
Sampling at a frequency of .125*pi yields a periodic signal:
 +
 +
[[Image:HW2A3_ECE301Fall2008mboutin.png]]
  
 
Taking a non periodic signal x(t)=log(t)and making it periodic can be done by taking a portion of the signal and repeating it over and over.
 
Taking a non periodic signal x(t)=log(t)and making it periodic can be done by taking a portion of the signal and repeating it over and over.
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 +
[[Image:HW2A4_ECE301Fall2008mboutin.png]]
  
 
<pre>
 
<pre>

Latest revision as of 08:38, 11 September 2008

Periodic Signals

The signal x(t)=sin(t) was chosen:

HW2A1 ECE301Fall2008mboutin.png

Sampling at a frequency of 1 yields a non periodic signal:

HW2A2 ECE301Fall2008mboutin.png

Sampling at a frequency of .125*pi yields a periodic signal:

HW2A3 ECE301Fall2008mboutin.png

Taking a non periodic signal x(t)=log(t)and making it periodic can be done by taking a portion of the signal and repeating it over and over.

HW2A4 ECE301Fall2008mboutin.png

clc
clear

t=.01:.01:1;
x=log(t);
i=[];
for d=1:10
    i=[i,x];
end

t=[.01:.01:10];
plot(t,i)
grid on

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

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