

Chain Rule Practice
Flashcard
•
Mathematics
•
12th Grade
•
Hard
Wayground Content
FREE Resource
Student preview

4 questions
Show all answers
1.
FLASHCARD QUESTION
Front
What is the Chain Rule in calculus?
Back
The Chain Rule is a formula for computing the derivative of the composition of two or more functions. It states that if you have two functions f and g, the derivative of their composition f(g(x)) is given by f'(g(x)) * g'(x).
2.
FLASHCARD QUESTION
Front
Differentiate using the Chain Rule.
Back
The derivative is .
3.
FLASHCARD QUESTION
Front
Differentiate using the Chain Rule.
Back
The derivative is .
4.
FLASHCARD QUESTION
Front
Differentiate where and .
Back
The derivative is @@rac{rac{d}{dx}g(x)}{g(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d}{dx}sin(x)}{sin(x)} = rac{rac{d
Access all questions and much more by creating a free account
Create resources
Host any resource
Get auto-graded reports

Continue with Google

Continue with Email

Continue with Microsoft
or continue with
%20(1).png)
Apple
Others
By signing up, you agree to our Terms of Service & Privacy Policy
Already have an account?