How can I make 1 by length x array of random numbers from -pi to pi ??
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Chris
am 31 Okt. 2021
Kommentiert: M.MUSBA Elhadid
am 1 Nov. 2021
How can I make 1 by length x array of random numbers from -pi to pi ??
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Jan
am 1 Nov. 2021
See:
help rand
% Generate values from the uniform distribution on the interval (a, b):
r = a + (b - a) .* rand(x, 1);
Now set a=-pi and b=p:
r = -pi + 2*pi * rand(x, 1);
Actually we do not solve homework questions in the forum. But here I hope you see, how useful the hint is to take a look into the documentation. For questions concerning a command, start with help() and doc(). If this does not help directly, look at the bottom in the "See also" line, which contains other similar commands.
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M.MUSBA Elhadid
am 31 Okt. 2021
Bearbeitet: M.MUSBA Elhadid
am 31 Okt. 2021
x = ones(1,100); a = [rand(1,length(x))-0.5]+linspace(-pi+0.5,pi-0.5,length(x));
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John D'Errico
am 1 Nov. 2021
Bearbeitet: John D'Errico
am 1 Nov. 2021
I'm sorry, but do you realize this solution does not generate uniformly distributed random numbers? Worse, it requires far more effort than the true solution.
Does it work? Is it even remotely close? Perhaps they only way to prove it is to do a large simulation.
a = zeros(1000,100);
for i = 1:1000
x = ones(1,100); a(i,:) = [rand(1,length(x))-0.5]+linspace(-pi+0.5,pi-0.5,length(x));
end
hist(a(:),1000)
Does that look even remotely uniformly distributed? See the answer by Jan for a far better solution. And even worse, you are trying to do what is surely someone's homework assignment. We do not do homework assignments for students on this site.
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