Lessons
Derivatives
What are Derivatives
How to Differentiate
Power Rule
Exponentials/Logs
Trig Functions
Sum Rule
Product Rule
Quotient Rule
Chain Rule
Log Differentiation
More Derivatives
Implicit Differentiation
Increasing/Decreasing
2nd Derivative
Concavity
Maximums/Minimums
Optimization
Related Rates
Economics
Biology
Velocity
Tools
Derivative Calculator
Worksheets
Derivatives
Power Rule
Exponentials and Logs
Trigonometric Functions
Sum Rule
Product Rule
Quotient Rule
Chain Rule
All Types
Product Rule Worksheet
The Product Rule
Powers
$\frac{d}{dx}[x^{3}(e^x)]$
x^{3}(e^x)
x^3(e^x)
=
Submit Answer:
Logarithms
$\frac{d}{dx}[(6x^6+5x^3-x)\ln{(x)}]$
(6x^6+5x^3-x)\ln{(x)}
(6x^6+5x^3-x)ln(x)
=
Submit Answer:
Trigonometry
$\frac{d}{dx}[(5x^4+6x^2+1)\sin(x)]$
(5x^4+6x^2+1)\sin(x)
(5x^4+6x^2+1)sin(x)
=
Submit Answer:
Exponentials
$\frac{d}{dx}[e^x(-5x^2+x)]$
e^x(-5x^2+x)
e^x(-5x^2+x)
=
Submit Answer:
Advanced
Triple Product
$\frac{d}{dx}[x^3\cos(x)\ln(x)]$
x^3\cos(x)\ln(x)
x^3cos(x)ln(x)
=
Submit Answer:
Sum Rule
$\frac{d}{dx}[(\ln(x)+x^6)e^x]$
(\ln(x)+x^6)e^x
(ln(x)+x^6)e^x
=
Submit Answer:
Lightning Round
Easy
$\frac{d}{dx}[x\csc(x)]$
x\csc(x)
x(csc(x))
=
Submit Answer:
Medium
$\frac{d}{dx}[(-x^6+2)\sec(x)]$
(-x^6+2)\sec(x)
(-x^6+2)sec(x)
=
Submit Answer:
Hard
$\frac{d}{dx}[x^6(x^2+1)(-6x^2-x)]$
x^6(x^2+1)(-6x^2-x)
x^6(x^2+1)(-6x^2-x)
=
Submit Answer:
Printable Worksheet
Easy
Medium
Hard
Mixed
Get Worksheet
Related content
Product Rule Lesson
Quotient Rule Worksheet
Chain Rule Worksheet
Product Rule Video
Product Rule Explained
Legend
Still to start
In progress
Completed
Back to top