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inversa -4^{x+1}
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x
2
x
□
log
□
√
☐
□
√
☐
≤
≥
□
□
·
÷
x
◦
π
(
☐
)
′
d
dx
∂
∂
x
∫
∫
□
□
lim
∑
∞
θ
(
f
◦
g
)
f
(
x
)
−
▭
▭
<
7
8
9
÷
AC
+
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▭
>
4
5
6
×
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1
2
3
−
x
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)
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0
=
+
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Basic
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Γ
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d
dx
(
ln
(
x
1
7
+
1
4
x
)
)
Verify
Save
Solution
1
7
x
1
6
+
1
4
x
1
7
+
1
4
x
Show Steps
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Solution steps
Solve by:
One step at a time
d
dx
(
ln
(
x
1
7
+
1
4
x
)
)
Apply the chain rule:
1
x
1
7
+
1
4
x
d
dx
(
x
1
7
+
1
4
x
)
=
1
x
1
7
+
1
4
x
d
dx
(
x
1
7
+
1
4
x
)
d
dx
(
x
1
7
+
1
4
x
)
=
1
7
x
1
6
+
1
4
=
1
x
1
7
+
1
4
x
(
1
7
x
1
6
+
1
4
)
Simplify
1
x
1
7
+
1
4
x
(
1
7
x
1
6
+
1
4
)
:
1
7
x
1
6
+
1
4
x
1
7
+
1
4
x
=
1
7
x
1
6
+
1
4
x
1
7
+
1
4
x
Practice Chain Rule
Number Line
Graph
Plotting:
(
x
−
2
)
2
(
√
3
)
2
+
(
y
−
(
−
1
)
)
2
(
√
2
)
2
=
1
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d
dx
(
(
2
x
+
6
)
2
)
d
dx
(
sin
2
(
x
)
)
d
dx
(
(
1
3
x
+
1
3
)
9
)
Negative Exponent Examples
negative
exponent
1
7
3
negative
exponent
2
e
5
negative
exponent
1
8
x
Description
Find the negative exponent of expressions step-by-step
negative-exponent-calculator
inversa $$-4^{x+1}$$
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