Identify local and absolute maximum and minimum values in the domain of the function.
The function increases without bound as x gets large, and decreases without bound as x gets small, so there are no absolute maximum or minimum values.
We can find the local maximum and minimum by finding f′(x) and equating it to 0
Therefore f′(x) = 0 = (3x2 - 6x - 4)/10
There is a local minimum value of −1.313 at
and a local maximum value of 0.113 at
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