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Using Eric Zarowny's function of y(0)=sin(t) I graphed the function using a periodic (.1) and a non-periodic (2) sampling rate. | Using Eric Zarowny's function of y(0)=sin(t) I graphed the function using a periodic (.1) and a non-periodic (2) sampling rate. | ||
| − | [[image:]] | + | [[image:ScottHamiltonHw2ptA1.jpg]] |
This graph was generated with the following code | This graph was generated with the following code | ||
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legend('Periodic Sampling', 'Non-Periodic Sampling') | legend('Periodic Sampling', 'Non-Periodic Sampling') | ||
hold off | hold off | ||
| + | </pre> | ||
| + | |||
| + | ==Problem 2== | ||
| + | Using Xujun Huang's function <math>e^t</math> I was able to create a periodic signal. | ||
| + | |||
| + | [[image:ScottHamiltonHw2ptA2.jpg]] | ||
| + | |||
| + | The matlab code is as follows: | ||
| + | |||
| + | <pre> | ||
| + | clear | ||
| + | clc | ||
| + | |||
| + | t=(0:1:6); | ||
| + | y=exp(t); | ||
| + | newy=[y,y,y]; | ||
| + | fullt=1:1:length(newy); | ||
| + | plot(fullt,newy,'b') | ||
| + | |||
</pre> | </pre> | ||
Latest revision as of 06:02, 12 September 2008
Problem 1
Pick a CT periodic signal that was posted on Rhea as part of homework 1, and create two DT signals, one periodic and one non-periodic, by sampling at different frequencies.
Using Eric Zarowny's function of y(0)=sin(t) I graphed the function using a periodic (.1) and a non-periodic (2) sampling rate.
This graph was generated with the following code
clear
clc
ratt=(0:.1:6*pi);
nonratt=(0:2:6*pi);
rational=sin(ratt);
nonrational=sin(nonratt);
hold on
plot(ratt,rational,'b')
plot(nonratt,nonrational,'r')
legend('Periodic Sampling', 'Non-Periodic Sampling')
hold off
Problem 2
Using Xujun Huang's function $ e^t $ I was able to create a periodic signal.
The matlab code is as follows:
clear clc t=(0:1:6); y=exp(t); newy=[y,y,y]; fullt=1:1:length(newy); plot(fullt,newy,'b')
