approximating pi with taylor series expansion to the 10,000th term

This was my code: I=0
while (I<10000)
I=((-1)^I)/(2*I+1)
end
x=4*I
so when I do that the answer shows as
x =
NaN + NaNi

 Accepted Answer

charlotte, you are almost there:
l = 1;
for ii = 1:10000
l = l + ((-1)^ii)/(2*ii + 1);
end
x = 4*l;
  • If the number of iterations (series terms) is know, use a for-loop
  • ii is the loop index, l is the approximation to pi/4

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