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If the derivative of f(x) exists for all numbers of the integer

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If the derivative of f(x) exists for all numbers of the integer N, and f(x) approaches 0 when x approaches infinity, does the derivative also approach 0? Also, is there a rule or law that states this?

I know this very closely relates to l'hospital but doesn't quite fit
>>
Nvm, lhopital rule on f (x)/x derives to f'(x)/1. So I guess f'(x) approaches 0 for any function with a growth slower than f (x)=x?
>>
>>7943869
>>7943861
Can you at least spell his name right?
>>
File: 1457013022574.png (271KB, 334x389px) Image search: [Google]
1457013022574.png
271KB, 334x389px
>>7943869
What a lhopital rule?
I know what L'Hôpital's rule is, though.
>>
>>7944973
> being this pendantic
He was just some old faggot who messed with numbers. I don't see why we idolize all these mathmatecians and scientists when science is supposedly above all that.
>>
>>7944973
don't you mean the Guillaume François Antoine Marquis de l'Hôpital rule?
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