Identify the open intervals on which the function is increasing or decreasing. h(x) = 3x − x3 how do i do this
find h'(x), then set h'(x) = 0. That will give you the critical points. Then, create a number line. Place the critical points on the number line. Evaluate h'(x) between the intervals. If h'(x) is positive, then h(x) is increasing. If h'(x) is negative, then h(x) is decreasing.
You keep re-posting the same question even when someone is trying to help;Good luck getting someone to help you.
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
x= -1 or x= 1 thats what i got so far
WoW
You only need to post once, lol
http://openstudy.com/users/lostdove#/users/lostdove/updates/4e31a6b60b8ba7b2da411efa
So x = (-1,1) is your critical points.....Now plot them on a number line and evaluate h'(x) at a point between intervals (-infinity,-1), (-1,1) and (1,infinity).
lo sorry about that. i am desperate for help. lol im being timed so i needed help like asap and im soo confused. but i got the critical number but idk which option to pick
Let me know what you get
Another thing you can do is graph it....you already know the critical points now....
so is it increasing from 1 to infinity? and decreasing from -infinity to -1 ?
Correct. But what about between -1,1 ?
Use .5 as x
or even 0
okay
What do you get? Also, to check your answer, just graph it
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