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The function F(x)=e^(-7x^2) has two inflection points. Find the x- coordinate of the inflection point when x>0, correct to two decimals.
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\[f'=(-7x^2)'e^{-7x^2}\] \[f''=([-7x^2]')'e^{-7x^2}+(-7x^2)'(-7x^2)e^{-7x^2}\]
Okay, and how do I go on from there? Multiply it out..?
find when f'' is 0
I got \[1/\sqrt{7}\] but it says that's not right...
Got it, should've been a 14 instead of a 7
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i left out a prime up there oh well you got it gj
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