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how large should n be to guarantee that the Simpson's Rule approximation to \[\int_{0}^{1} e^{x^2} dx\] is accurate to within 0.00001?
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Simpson's error related to h^2=k/n^2 so 1/n^2=1/100000_>n>100sq(10)#340
\[h^2 = \frac {k}{n^2}\] \[\frac{1}{n^2}=\frac{1}{100000} \] >n>100\sq(10) #340 ?
yes !
means you should select n bigger than 340
how did you come to that conclusion?
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sorry sq(10)=3.16 so answer is 317 or more.
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