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Find any relative extrema and inflection points of the function. Use a graphing utility to confirm your results y= x ln x
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find dy/dx..set that equal to 0 for points of inflection or maximas/minimas..
Using the product rule, you have: (x)(ln x)' + (ln x)(x)' = 1 + ln x = y' So, y' = 0 at e^(-1) So, that is your minimum, and the function is defined for x > 0. The second derivative is 1/x so the whole graph is concave up. Graph attached.
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