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== Material Summary== | == Material Summary== | ||
| − | + | In this lecture we deal on Continuous signals, Linearity, and of course, some MATLAB. | |
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| + | == Continuous Signal == | ||
| + | Continuous signal is a signal that varies with time, and can be represented as a function of time, x(t). | ||
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| + | Examples : Sin waves, Sound, AC/ DC currents | ||
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| + | Take sound as an exmaple, with abesence of sound, the air pressure, x(t) is a constant value, approximately <math>10^5 N/m^2 </math>. | ||
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| + | (Somebody please insert graphs here, as i'm still not used to Matlab.....) | ||
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| + | Thus, if there's sound, there would be varioation of air pressure about the atmospheric pressure. | ||
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| + | (graphs again.... ) | ||
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| + | As the pressure varies around x(t) = <math>10^5</math>, we gauge shift the graphs such that it is pulled down to 0. | ||
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| + | (graphs) | ||
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| + | Using any examples, one can notice that while the sound's amplitude increases, the louder the voice is. In the other hand, if the frequency increases, the higher the pitch is. | ||
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| + | This is quite noticable if you had a sound editing program. Observe the frequency change when the pitch changes, and the amplitude change when the loudness changes. | ||
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| + | == Matlab == | ||
| + | A very simple example of matlab code to produce the note "A" : | ||
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| + | |||
| + | delta = 0.00005; | ||
| + | |||
| + | t = 0:delta:5 ; | ||
| + | |||
| + | y = sin(2*pi*440*t); | ||
| + | |||
| + | sound (y, 1/delta); | ||
== Feedback == | == Feedback == | ||
Did the second lecture make sense? Please write your feedback here. | Did the second lecture make sense? Please write your feedback here. | ||
Revision as of 05:19, 29 August 2008
Material Summary
In this lecture we deal on Continuous signals, Linearity, and of course, some MATLAB.
Continuous Signal
Continuous signal is a signal that varies with time, and can be represented as a function of time, x(t).
Examples : Sin waves, Sound, AC/ DC currents
Take sound as an exmaple, with abesence of sound, the air pressure, x(t) is a constant value, approximately $ 10^5 N/m^2 $.
(Somebody please insert graphs here, as i'm still not used to Matlab.....)
Thus, if there's sound, there would be varioation of air pressure about the atmospheric pressure.
(graphs again.... )
As the pressure varies around x(t) = $ 10^5 $, we gauge shift the graphs such that it is pulled down to 0.
(graphs)
Using any examples, one can notice that while the sound's amplitude increases, the louder the voice is. In the other hand, if the frequency increases, the higher the pitch is.
This is quite noticable if you had a sound editing program. Observe the frequency change when the pitch changes, and the amplitude change when the loudness changes.
Matlab
A very simple example of matlab code to produce the note "A" :
delta = 0.00005;
t = 0:delta:5 ;
y = sin(2*pi*440*t);
sound (y, 1/delta);
Feedback
Did the second lecture make sense? Please write your feedback here.
