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Mathematics
Problem
A twice differentiable function
g
g
g
satisfies
g
′
(
2
)
=
0
g'(2)=0
g
′
(
2
)
=
0
and
g
′
′
(
2
)
=
0
g''(2)=0
g
′′
(
2
)
=
0
. What, if anything, can you conclude about the nature of
x
=
2
x=2
x
=
2
as a local extremum based only on this information?
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