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Could comebody identify this function? I'm rather clueless! It does not have an upper bound. https://fbcdn-sphotos-a.akamaihd.net/hphotos-ak-snc7/s720x720/376276_2299772751881_16457301_n.jpg
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Looks almost like an inverted normal, but that doesn't keep increasing
Is it undefined or just really small when x<0?
Undefined.
I want to say that it is some sort of function: \[a\sqrt[b]{x} + ...\] where b is even
could it be piece wise?
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I'm not entirely sure, but that wouldn't make much sense, would it, it'd be easy to find such function is it was piece wise.
let's think about the things we know: f(1) = 1 f'(0) = 0 f'(x) >= 0
f"(1) = 0 f"(.5) > 0 f"(2) < 0
it looks like exponential... with change in path at point (1,1)
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