COURSE INFO
SCHEDULE
SCHEDULE
HOMEWORK
OFFICE HOURS
|
MATH 225, SPRING 2017
Calculus 3
Daily Schedule
The course is scheduled to cover approximately 40 sections in 40 class meetings. Would that it were so easy as to do a section a day! With time figured for exams, quizzes, and review, our goal pace is about 4 sections per week.
This page will be updated weekly with the topics covered in each class meeting.
Note that the homework for this course will be assigned and collected through WebWork. There will generally be one assignment per section. Please log in there for assignments, due dates, etc.
Assignments
1 |
Friday, 1/20 |
§12.1: Introduction to Calculus 3, Polar Coordinates and Graphs, Quiz 0 |
2 |
Monday, 1/23 |
§12.2-3: Calculus with Polar Functions, Slopes and Areas |
3 |
Wednesday, 1/25 |
§12.4: Parametric Functions from \({\bf R}\to {\bf R^2} \), circles and ellipses |
4 |
Friday, 1/27 |
§12.5: Calculus with Parametric Functions, slopes and areas, Quiz 1 |
5 |
Monday, 1/30 |
§13.1: Intro to the coordinate space \({\bf R^3}\) |
4 |
Wednesday, 2/1 |
§12.2: Vectors in 2- and 3-space |
5 |
Friday, 2/3 |
§12.3: Dot Products, Quiz 2 |
6 |
Monday, 2/6 |
§12.4: Cross Products and Area |
7 |
Wednesday, 2/8 |
§12.5: Lines and Planes in \({\bf R^3}\) |
8 |
Friday, 2/10 |
§12.5: More on Lines and Planes Quiz 3 |
9 |
Monday, 2/13 |
§12.6: Quadric Surfaces, interactive website here |
10 |
Wednesday, 2/15 |
§14.1: Intro to Functions of two variables, Domains and Limits |
11 |
Friday, 2/17 |
§14.2-3: Limits, Level Curves, Basic Derivatives Quiz 4 |
12 |
Wednesday, 2/22 |
§14.3: More on Derivatives and Clairaut’s Theorem Review for Exam 1 , Key is here (after class on Wednesday) |
13 |
Friday, 2/24 |
Exam 1 |
14 |
Monday, 2/27 |
§14.4: Linearization and Tangent Planes, Directional Derivatives |
15 |
Wednesday, 3/1 |
§14.5: The Chain Rule and Implicit Differentation, |
16 |
Friday, 3/3 |
§14.6-7: More on the Gradient, Max/Min and Critical point Classifications
|
* |
The Week of 3-6 to 3-10 |
§14.7-8: Global max/min problems, constrained optimization. Quiz 5 |
17 |
Monday, 3/27 |
§15.1: Iterated Integration and the problem of Volumes |
18 |
Wednesday, 3/29 |
§15.2: Iterated integrals over general regions. |
19 |
Friday, 3/31 |
§15.2: More Integrals over General Regions Quiz 6 |
20 |
Monday, 4/3 |
§15.3: Iterated integrals over Polar Regions |
21 |
Wednesday, 4/5 |
§15.4: Moments and Centers of Mass, Surface Areas |
22 |
Friday, 4/7 |
§10.3: Introduction to Triple Integrals Quiz 7 |
23 |
Monday, 4/10 |
Review for Exam 2, practice exam is here , key is here |
24 |
Wednesday, 4/12 |
EXAM 2 |
25 |
Friday, 4/14 |
§15.5: Introduction to Spherical and Cylindrical Coordinates |
26 |
Monday, 4/17 |
§13.1: Introduction to Vector Valued Functions, Derivatives and Tangents |
28 |
Friday, 4/21 |
§13.2: Position, Velocity, Acceleration Quiz 8 |
29 |
Monday, 4/24 |
§13.3, 16.1: TNB-frames, Introduction to Line Integrals. |
30 |
Wednesday, 4/26 |
§16.2: Vector Fields, Line Integrals, Work, Conservancy |
31 |
Friday, 4/28 |
§16.3: Path Independence and the Fundamental Theorem of Line Integrals Quiz 9 |
32 |
Monday, 5/1 |
§16.4: Green’s Theorem and Line Integrals on Closed Paths |
33 |
Wednesday, 5/3 |
§16.5,6: Div, Grad, Curl, Stokes’ Theorem and the Divergence Theorem. |
34 |
Friday, 5/5 |
§16.5: Life on a Mobius Strip Quiz 10 |
38 |
Monday, 5/8 |
Course Recap, Practice Final, Key
|
-->
|