is 0 everywhere except at ω = 0 . How to represent a complex function in modulo
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Hi,
I would like to represent this function where w goes from 0 to 250 kHz and B is 1. My code is as follows:
w = [0:1:249];
B1 = 0.5;
B2 = 1;
fc = 100;
to = 10*10^6;
a =exp(i*2*pi*fc*to);
b = exp(i*w*to);
c = 2*pi*dirac(w)-(B2*(a.*b));
stem(abs(c))
What I want to do is render the module of the function, but I'm getting this, which I think is wrong and I don't know where I'm failing...

I want to represent this function:

Thank you very much in advance.
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Answers (1)
Rohit Pappu
on 25 Nov 2020
Intuitively speaking, at line no. 9
stems(abs(c));
is 0 everywhere except at ω = 0 . Hence abs( c ) is always β except at ω = 0. Thus, stem(abs( c )) returns the above graph
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