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OpenStudy (anonymous):
For that to be 0, either x = 0 or sinx = 0. I think you can do it from here?
OpenStudy (anonymous):
x = 0
\[x = n \pi\]
where n can be all real numbers
OpenStudy (anonymous):
oh wait, i was doing the problem wrong, so i actually need to find where f has a local maximum given f'(x) = xsinx - cosx
OpenStudy (anonymous):
so you need then to find the zeros of the equation and see if they are local maximums or minimums
OpenStudy (anonymous):
yeah, but what would be the first step to find the zeros?
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OpenStudy (anonymous):
i set it equal to zero right? and then what?
OpenStudy (anonymous):
so set it equal to zero and find what x has to be for the whole equation to equal 0, there will be more than one answer most likely. then check a point slightly to the left of that and see if the derivative is positive or not.
OpenStudy (anonymous):
alright, thanks!
OpenStudy (anonymous):
no problem! good luck!
OpenStudy (anonymous):
haha i'll need it
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OpenStudy (anonymous):
also check a point to the right and make sure it is negative, that way you know the 0 of the equation is a local max