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Derivatives
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Worksheets
Derivatives
Power Rule
Exponentials and Logs
Trigonometric Functions
Sum Rule
Product Rule
Quotient Rule
Chain Rule
All Types
All Derivatives Worksheet
Normal
Level 1
$\frac{d}{dx}[x^2+5]$
x^2+5
x^2+5
=
Submit Answer:
Level 2
$\frac{d}{dx}[-2e^x+2x^9-3]$
-2e^x+2x^9-3
-2e^x+2x^9-3
=
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Level 3
$\frac{d}{dx}[\frac{4x}{\ln(x)}]$
\frac{4x}{\ln(x)}
4x/(ln(x))
=
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Level 4
$\frac{d}{dx}[4(8x+2)^3]$
4(8x+2)^3
4(8x+2)^3
=
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Hard
Level 5
$\frac{d}{dx}[(-2\ln(x))\sin(-2x-4)]$
(-2\ln(x))\sin(-2x-4)
(-2ln(x))(5sin(-2x-4))
=
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Level 6
$\frac{d}{dx}[\frac{4x}{\sin(x)}\arcsin(x)]$
\frac{4x}{\sin(x)}\arcsin(x)
4x/(sin(x))arcsin(x)
=
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Level 7
$\frac{d}{dx}[9(9\ln(-3x+5))^2]$
9(9\ln(-3x+5))^2
9(9ln(-3x+5))^2
=
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Diabolical
Level 8
$\frac{d}{dx}[(-2\ln(x))\cot(x^2+3)+\frac{2x}{\cot(x)}(5x^2+2x)]$
(-2\ln(x))\cot(x^2+3)+\frac{2x}{\cot(x)}(5x^2+2x)
(-2ln(x))(9cot(x^2+3))+2x/(cot(x))(5x^2+2x)
=
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Level 9
$\frac{d}{dx}[\arccos(\ln(x))]$
\arccos(\ln(x))
arccos(ln(x))
=
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Level 10
$\frac{d}{dx}[(\sin(5\cot(-2x-3)))^3]$
(\sin(5\cot(-2x-3)))^3
(sin(5cot(-2x-3)))^3
=
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Related content
How to take Derivatives Lesson
Product Rule Worksheet
Chain Rule Worksheet
Chain Rule Video
Chain Rule Explained
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