Write the minimum value of
(
) =
x.
Let y=
x. Take antilog on both sides
ln y =x × ln x.
Let us differentiate and find
’(
)=0
![]()
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⇒ f’(x)=x x
× (ln x + 1)
f’(x) =0
![]()
But ln x is not defined at x =0
Therefore, minima occur at
. So, ![]()
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