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10

The Chain Rule

Lecture no. 10 from the course: Understanding Calculus: Problems, Solutions and Tips

The Chain Rule

Taught by Professor Bruce H. Edwards | 30 min | Categories: The Great Courses Plus Online Mathematics Courses

Discover one of the most useful of the differentiation rules, the chain rule, which allows you to find the derivative of a composite of two functions. Explore different examples of this technique, including a problem from physics that involves the motion of a pendulum.

36 Lectures

1
Image of A Preview of Calculus
A Preview of Calculus
0 of 33 min
2
Image of Review—Graphs, Models, and Functions
Review—Graphs, Models, and Functions
0 of 30 min
3
Image of Review—Functions and Trigonometry
Review—Functions and Trigonometry
0 of 30 min
4
Image of Finding Limits
Finding Limits
0 of 30 min
5
Image of An Introduction to Continuity
An Introduction to Continuity
0 of 30 min
6
Image of Infinite Limits and Limits at Infinity
Infinite Limits and Limits at Infinity
0 of 30 min
7
Image of The Derivative and the Tangent Line Problem
The Derivative and the Tangent Line Problem
0 of 30 min
8
Image of Basic Differentiation Rules
Basic Differentiation Rules
0 of 30 min
9
Image of Product and Quotient Rules
Product and Quotient Rules
0 of 30 min
10
Image of The Chain Rule
The Chain Rule
0 of 30 min
11
Image of Implicit Differentiation and Related Rates
Implicit Differentiation and Related Rates
0 of 31 min
12
Image of Extrema on an Interval
Extrema on an Interval
0 of 30 min
13
Image of Increasing and Decreasing Functions
Increasing and Decreasing Functions
0 of 30 min
14
Image of Concavity and Points of Inflection
Concavity and Points of Inflection
0 of 30 min
15
Image of Curve Sketching and Linear Approximations
Curve Sketching and Linear Approximations
0 of 31 min
16
Image of Applications—Optimization Problems, Part 1
Applications—Optimization Problems, Part 1
0 of 30 min
17
Image of Applications—Optimization Problems, Part 2
Applications—Optimization Problems, Part 2
0 of 31 min
18
Image of Antiderivatives and Basic Integration Rules
Antiderivatives and Basic Integration Rules
0 of 31 min
19
Image of The Area Problem and the Definite Integral
The Area Problem and the Definite Integral
0 of 30 min
20
Image of The Fundamental Theorem of Calculus, Part 1
The Fundamental Theorem of Calculus, Part 1
0 of 29 min
21
Image of The Fundamental Theorem of Calculus, Part 2
The Fundamental Theorem of Calculus, Part 2
0 of 30 min
22
Image of Integration by Substitution
Integration by Substitution
0 of 31 min
23
Image of Numerical Integration
Numerical Integration
0 of 30 min
24
Image of Natural Logarithmic Function—Differentiation
Natural Logarithmic Function—Differentiation
0 of 31 min
25
Image of Natural Logarithmic Function—Integration
Natural Logarithmic Function—Integration
0 of 31 min
26
Image of Exponential Function
Exponential Function
0 of 31 min
27
Image of Bases other than e
Bases other than e
0 of 31 min
28
Image of Inverse Trigonometric Functions
Inverse Trigonometric Functions
0 of 31 min
29
Image of Area of a Region between 2 Curves
Area of a Region between 2 Curves
0 of 29 min
30
Image of Volume—The Disk Method
Volume—The Disk Method
0 of 30 min
31
Image of Volume—The Shell Method
Volume—The Shell Method
0 of 31 min
32
Image of Applications—Arc Length and Surface Area
Applications—Arc Length and Surface Area
0 of 31 min
33
Image of Basic Integration Rules
Basic Integration Rules
0 of 30 min
34
Image of Other Techniques of Integration
Other Techniques of Integration
0 of 31 min
35
Image of Differential Equations and Slope Fields
Differential Equations and Slope Fields
0 of 30 min
36
Image of Applications of Differential Equations
Applications of Differential Equations
0 of 31 min

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November 19, 2016

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