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Brenda Edmonds

Calculus 3: Multivariable Functions and Derivatives

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Last updated on Mar 19, 2020
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Graphing Level Curves
11:50
Graphing a Function of Two Variables
11:07
Using Level Curves to Understand the Graph of f(x,y)
10:16
Level Surfaces of f(x,y,z)
7:21
Open, Closed, Bounded, and Unbounded Sets
18:34
Examples of Open, Closed, Bounded and Unbounded Sets
14:35
Definition of Limit  for f(x,y)
10:28
Limit Example 1
8:50
Limit Example 2
11:45
Limit Example 3
9:57
Limit Example 4
9:30
Limit Example 5
11:17
Definition of Continuity for f(x,y)
2:06
Continuity Examples
6:36
Continuous Extension Example
8:54
Partial Derivative Definition and Interpretation
14:50
Partial Derivative Example 1
12:02
Partial Derivatives Example 2
8:54
First and Second Partial Derivatives
11:15
Clairaut's Theorem (Mixed Second Partial Derivative Theorem)
5:39
A Piecewise Function and Partial Derivative Example
4:26
Chain Rules for Multivariable Functions
5:55
Chain Rule for Multivariable Functions Example 1
12:20
Chain Rule For Multivariable Functions Example 2
7:37
Related Rates Example 1
6:32
Related Rates Example 2
4:07
Directional Derivative Definition
7:31
Directional Derivative Formula and Gradient Vectors
10:53
Directional Derivative Example
12:54
Properties of the Gradient Vector
5:27
Gradient Vector Applications Example 1
9:23
Gradient Vector Application Example 2
3:21
Tangent Plane and Normal Line to Surface
9:55
Local Extrema and Saddle Points Vocabulary and Theorems
15:42
Local Extrema and Saddle Points for f(x,y) Example 1
20:33
Local Extrema and Saddle Points of f(x,y) Example 2
14:24
Lagrange Multipliers Theorem and Tips
10:16
Lagrange Multipliers Example 1
20:02
Lagrange Multipliers Example 2
18:37
Lagrange Multipliers Example 3
9:13
Absolute Extrema Vocabulary and Theorems for Multivariable Functions
5:59
Absolute Extrema Example for Multivariable Functions
11:08