Sum of near infinite series?
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Having some trouble figuring out where to start with this problem:
Find the product of the first n (n=9999) terms of the following expression where n is an integer variable greater than one:
eq = 2/1 * 2/3 * 4/3 * 4/5 * 6/5 * 6/7 * 8/7 * 8/9 .... *n-1/n
Any help on figuring this out would be appreciated.
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Answers (2)
David Hill
on 22 Oct 2019
p=[];
for i=1:2:n+1
p=[p,(n+1)/n,(n+1)/(n+2)];
end
P=prod(p(1:n));
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David Hill
on 22 Oct 2019
a=2*[1:floor((n+1)/2);1:floor((n+1)/2)];
nu=a(:)';
d=[1,nu-1];
p=prod(nu(1:n)/d(1:n));
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