A square wave with a period of 2 ms, peak-to peak value of 2 volts and average value of zero volt can be expressed as 4マ (2n – 1) 1 sin[(2n – 1)2nfot] g(t) where fo= 500 Hz If a(t) is given as a(t) = –) 1 sin[(2n – 1)2afot] nG(2n- 1) Write a program to plot a(t) from 0 to 4 ms at intervals of 0.05 ms and to show that a(t) is a good approximation of g(t).

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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Write a matlab code for the following problem.
A square wave with a period of 2 ms, peak-to peak value of 2 volts and
average value of zero volt can be expressed as
g(t) =
1
sin[(2n – 1)2nfot]
%3D
(2n – 1)
where
fo = 500 Hz
If a(t) is given as
a(t) = 4
nS (2n- 1)
1
sin[(2n – 1)2afot]
Write a program to plot a(t) from 0 to 4 ms at intervals of 0.05 ms and
to show that a(t) is a good approximation of g(f).
Transcribed Image Text:A square wave with a period of 2 ms, peak-to peak value of 2 volts and average value of zero volt can be expressed as g(t) = 1 sin[(2n – 1)2nfot] %3D (2n – 1) where fo = 500 Hz If a(t) is given as a(t) = 4 nS (2n- 1) 1 sin[(2n – 1)2afot] Write a program to plot a(t) from 0 to 4 ms at intervals of 0.05 ms and to show that a(t) is a good approximation of g(f).
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