Does the antiderivative of a function gives any information about it's graph?
This question may look a little obvious but here we go:
In every Calculus 1 course we learn that using a function's firth and second derivatives we can know a lot of things about it's graph.
But if we only have an antiderivative of a function( for example) can we know anything about it's graph before differentiating?
I guess that could it be something like , since the classic Galileo equation for uniform acceleration .
Thanks for answering (Wink)
Re: Does the antiderivative of a function gives any information about it's graph?
I presume that you have learned that the anti-derivative (integral) gives the area under the curve.