Step 1:
\The function is 
Differentiate with respect to
.

Find the critical number by equating
to zero.


Since
never be zero,then


.
Substitute
in 

The point is
.
Substitute
in
.
.
The point is
.
Step 2:
\Determine the relative extrema, using second derivative test.
\
Differentiate with respect to
.
Recall the derivative formulae:
| Point | \![]() | \
![]() | \
Sign of![]() | \
\
\
\ | \
\
\
| \
| Conclusion | \Relative maximum | \Relative minimum | \
The function has relative maximum at
.
The function ha relative minimum at
.
Step 3:
\Graph:
\\
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\
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\