How do you draw info about f(x) from these values of f'(x) in this ap calc question?
The derivative, \(f'(x)\) always tells you how your main function, \(f(x)\) is changing.
mhm, so should I actually sketch f(x) in order to solve this question?
I'd think so, yes. The derivative is also measured as the slope of your function at the point x=....
also, even though f'(x) tells me about the slope, I can't info for why c,d, and e are true/not true?
@wio
f' doesnt define inflection points, at least not on a discrete format
|dw:1430803593549:dw|
we cant even be sure of what f'(x) even looks like except at those discrete points. so it may not even define an increasing function
True enough
inflection ... inflection .... what can f' say about inflection?
smoothest case has the least number of inflections |dw:1430804145720:dw| i agree with the inflection stuff
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