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F(x) = 1/(x^2-4), such that F''(x) = (6x^2-8)/(x^2-4)^3 I am asked to find the intervals of concavity and possible points of inflection. But...
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When i set F''(x)=0 then i get a value (+-2/sqrt(3)) and WOLF says that this graph has no points of inflection (because it is asymptotic). What am i misunderstanding?
it is asymptotic as x -> +/- infinity. but there are discontinuities at +/-2
is a discontinuity considered a point of inflection?
the discontinuities can still bound a region of concavity
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