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does this function x^3-x^2+4x-3 has a local maximum and a local minimum?
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no its derivative is never equal to 0
Nearly, the derivative is only equal to 0 for complex values. Curve is monotonic increasing with a point of inflection.
but it does has concavity and point of inflection right?
all cubic functions have an inflection point
so scond derivative would be 6x-2 and the inflection point 1/3
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Yes, convex and concave for which you can test with the second derivative.
Just test either side of the point of inflection.
'the inflection point 1/3' 1/3 is not a point
so 0.33?
this is a function in R^2 a point is an ordered pair (a,b)
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oh ok so you mean (1/3,f(1/3))
yes
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