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OpenStudy (anonymous):
If f '(c) = 0, then f has a local maximum or minimum at x = c- true or false
I feel like this is partially true, except I think it could also be an inflection point, so it's not totally true
OpenStudy (anonymous):
What do you think?
OpenStudy (anonymous):
I think it is true
OpenStudy (anonymous):
So inflection point is out of the question? Do you know why?
OpenStudy (anonymous):
I don't know how to explain it :/
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OpenStudy (dannyo19):
If it's not totally true then you know it must be?
OpenStudy (anonymous):
If it's not totally true it must be false you mean?
OpenStudy (dannyo19):
At a inflection point the function is changing concavity. Will f'(c)=0 at that point? It certainly could right?
OpenStudy (dannyo19):
but if f is increasing at an increasing rate on (a,b) then an inflection point wouldn't be subjective to the situation, you know?
OpenStudy (dannyo19):
Yes so false, given the the information you have given.
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OpenStudy (dannyo19):
If that is all the problem asks?
OpenStudy (anonymous):
SO the inflection point could be possible. Okay. Thank you! That's all thanks!