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Calculus question... Sketch the graph of a function that does not have an inflection point at a point where f''(x) = 0
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i was thinking, would f(x) = x^4 work? I mean it's second derivative would be a 12x^2 and that doesn't have an inflection point since it's a parabola.
Yes, that works. Also a function where f''(x) = 0 everywhere, such as f(x) = x
\[y=x^2\] would do
thanks!
oh sorry. asked and answered. site is really really slow
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f(x) = x^2 is not an example as f''(x) = 2 everywhere.
oh i get it! this makes sense now
good point. sorry. \[f(x)=x\] \[f(x)=x^4\] etc
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