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Calculus
Find the Derivative - d/dx 9e^x
9
e
x
9
e
x
Step 1
Since
9
9
is
constant
with respect to
x
x
, the
derivative
of
9
e
x
9
e
x
with respect to
x
x
is
9
d
d
x
[
e
x
]
9
d
d
x
[
e
x
]
.
9
d
d
x
[
e
x
]
9
d
d
x
[
e
x
]
Step 2
Differentiate using the Exponential Rule which states that
d
d
x
[
a
x
]
d
d
x
[
a
x
]
is
a
x
ln
(
a
)
a
x
ln
(
a
)
where
a
a
=
e
e
.
9
e
x
9
e
x
⎡
⎢
⎣
x
2
1
2
√
π
∫
x
d
x
⎤
⎥
⎦
[
x
2
1
2
π
∫
x
d
x
]
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