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Date

Section

Topics

1

1/7

 

Introduction

 

1/9

13.1

Vectors in the Plane

 

1/11

13.2

Vectors in 3 Dimensions

2

1/14

13.3

Dot Product, Angle Between Two Vectors

 

1/16

13.4

Cross Product

 

1/18

13.5

Planes in Three-Space

3

1/21

 

Martin Luther King Day 

 

1/23

13.6

Quadric Surfaces

 

1/25

12.1

Parametric Equations

4

1/28

14.1

Vector-Valued Functions

 

1/30

14.2

Calculus of Vector-Valued Functions

Exam I  5:00 – 6:30 PM on 13.1-13.6 and 12.1

 

2/1

14.3

Arc Length and Speed

5

2/4

14.4

Curvature

 

2/6

14.5

Motion in Three-Space

 

2/8

14.6

Kepler’s Laws

6

2/11

 

Cont’d

 

2/13

15.1

Functions of Two or More Variables

 

2/15

15.2

Limits and Continuity in Several Variables

7

2/18

 

President’s Day

 

2/20

 

Leeway 

Exam II  5:00 – 6:30 PM on 14.2-14.6, 15.1-15.2 

 

2/22

 15.3

Partial Derivatives

8

2/25

 15.4

Differentiability, Linear Approximation, Tangent Plane

 

2/27

15.5

Gradient, Chain Rule for Paths

 

2/29

 

Directional Derivatives

9

3/3

15.6

General Chain Rule, Implicit Differentiation

 

3/5

15.7

 Optimization in Several Variables

 

3/7

 

Cont’d

10

3/10

15.8

Lagrange Multipliers

 

3/12

 

Lagrange Multipliers with Two Constraints

 

3/14

 

Leeway

 

3/17

Monday

Final Exam  3:00 – 6:00 PM