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what is the minimum value of f(x) =xlnx
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\(f'(x) = \log(x)+\frac{1}{x}x=\log(x)+1\) now set that equal to zero \(\log(x)+1=0\implies \log(x)=-1\implies e^{-1}=x\)
thanks so would -1/e be corrct
\(e^{-1}=\frac{1}{e}\)
my choices a re -e -1 -1/e 0 no minimum value
yes the minimum value is at x=1\e you need to plug that into the original question to obtain the value.
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so the answer is \(f(\frac{1}{e})\)
thanks
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