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Mathematics
Problem
A function
h
h
h
satisfies
h
′
′
(
x
)
<
0
h''(x)<0
h
′′
(
x
)
<
0
for
x
<
4
x<4
x
<
4
and
h
′
′
(
x
)
>
0
h''(x)>0
h
′′
(
x
)
>
0
for
x
>
4
x>4
x
>
4
. Given that
h
′
(
4
)
=
0
h'(4)=0
h
′
(
4
)
=
0
, determine whether
x
=
4
x=4
x
=
4
corresponds to a relative maximum or a relative minimum of
h
h
h
and justify your answer in one sentence.
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