How large should
n
be to guarantee that the approximation to
∫
0
2
e
−
x
2
d
x
\displaystyle {\int_{{0}}^{{2}}}{e}^{{-{x}^{{2}}}}{\left.{d}{x}\right.}
∫
0
2
e
−
x
2
d
x
using Simpson's rule is accurate to within 1.0E-5? A graph of the fourth derivative of
e
−
x
2
\displaystyle {e}^{{-{x}^{{2}}}}
e
−
x
2
follows.
n
=
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Question 6
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Enter DNE for Does Not Exist, oo for Infinity