The function is
.
Apply first derivative with respect to
.

We find the relative extrema by equating
.
Now, substitute
in
.

Substitute
in
.

The relative extrema points are
and
.
Determine the relative extrema, using second derivative test.
\
Apply first derivative with respect to
.
| Point | \![]() | \
![]() | \
Sign of ![]() | \
\
| \
\
| \
| Conclusion | \Neither | \Relative minimum | \
So according to second derivative test the function has minimum point at
.
The relative minimum at
.