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1. values of x, which f(x) has local minimum. 2. local maximum 3.absolute minimum 4. absolute maximum

Mathematics
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?
I tried so many answers, but none of them works

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Other answers:

what's the question
i dont see a function
the graph is the function
i see no graph?
attachment below the question
i see no attachment post again
Go to this link http://assets.openstudy.com/updates/attachments/4ebe3676e4b021de870b5a5f-moneybird-1321088655071-s301711104640setassignment8prob2image1.png
what answers have you tried
I think for absolute maximum is none and for absolute minimum is 5
I don't think it's necessary
absolute maximmum would be none i believe since there discontinuity at the point in which it would be a absolute
yeah, i am not sure about the point where x = 2
relative max at 3
i think it is neither a max or min due to discontinuity
Then is x=5 the local min and absolute min?
cause if you were to take the limit it'd be going to a different value
i want to say it's an absolute min not sure tho
actually the discontinuity that has a point would be a relative min i believe
the absolute min is the lowest point
local minimum: 2,5 local maximum: 0,3 absolute maximum: 0
0 is not a absolute max
because it's a whole at the max... therefore you can say the max is perhaps 4.9 but i'd say it's 4.999999
therefore there is no absolute max at that point
i'd say it looks like relative maxs at 3,8
why 0 is not absolute maximum in the graph??
because the point at which it would be maximum is a discontinuity?
local min would be 2 and absolute min would be 5
hmm.. looks like no absolute maxima
that's what i think it is also as you can't say the relative max, so this is what i believe the answers are but lol idk think about it for a little haha Absolute Max: None Absolute Min: 5 Relative Min: 2 Relative Max: 3,8
why not relative minima 5?
and how can u say relative maxima to be 8?
lol well you can't really idk haha it looks like it's slope is getting really close to 0 at 8
i guess you'd need more graph =/
but it may not be :D
yeah, i agree

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