Fall 2024
Math 233

Section Day/Time Location Instructor
1 MWF 9-10 McMillan G052 Prof Blake Thornton
2 MWF 10-11 McMillan G052 Prof Blake Thornton
3 MWF 12-1 Wilson 214 Prof Rachel Roberts
4 MWF 1-2 Wilson 214 Prof Rachel Roberts
5 MWF 3-4 Wilson 214 Prof Quo-Shin Chi
Instructors:
Prof Blake Thornton
Office: Cupples 1, Room 108A
Email: bthornton@wustl.edu
Office Hours: MWF 11:10-12:10
Prof Rachel Roberts
Office: Cupples 1, Room 106
Email: roberts@wustl.edu
Office Hours: MWF 2-3PM
Prof Quo-Shin Chi
Office: Cupples 1, Room 210
Email: chi@wustl.edu
Office Hours: MW 4-6PM
Assistant Office Hours: Math Help Room

Assistants to Instructors
NameEmailSections
Lucas Kerbs kerbs@wustl.edu P, T
Clare Cheng c.clare@wustl.edu A, D, O
Francesco D'Emilio demilio@wustl.edu B, C
Ching-Chia Hsu ching-chia@wustl.edu G, S, V
Amrita Kulkarni a.kulkarni@wustl.edu J
Lars Nilsen l.nilsen@wustl.edu F, L, W
Ljupcho Petrov petrov.l@wustl.edu E, K, N
Troy Roberts r.troy@wustl.edu I, M
Max Silverstein m.a.silverstein@wustl.edu Q
Hao Zhuang hzhuang@wustl.edu H, R, U

Lecture:
Lecture is MWF every week. You must attend this.

Communication: We will make announcements in canvas announcements. If you have questions about the material, please visit office hours or post in Piazza (linked in canvas). If you have administrative questions, please email and copy in all instructors (Prof Thornton, Prof Roberts, Prof Chi).

Help and Assistant Office Hours: Mathematics Help Room.
You are encouraged to attend at any open time--all available assistants should be able to help you with our course.

Text 1: Workbook and Lecture Notes. Strongly Recommended.
Calculus 3 Lecture Workbook
You will almost certainly want a physical copy of this to work through as it contains the problems that we will work through in lecture. You will do your work and take notes in this book. Solutions/answers will be posted in canvas as we work through the book.
Feedback from students: Most previous students generally reported this text as being useful to their learning. Many students have reported that every student should be required to have a physical copy of this workbook.
Old Editions Will Not Work: You will want the current edition, Orange Cover, Edition 5. Everything has been completely reworked and an old edition won't really work.
Buy Workbook at the Wash U Bookstore: There is a weblink to buy the book, but all the copies should be sent to the Wash U Bookstore, so just buy it there.

Text 2: Calculus Textbooks. NOT Recommended for most students:
In the past I have recommended traditional textbooks. I still like these books, but I have found that most students do not find these useful and more of a waste of money. That said, here are two recommendations:

Are you in the right class? We want you to succeed, without repeating a large amount of material.
Math 131 Calculus 1: Limits, Derivatives, maxima and minima, L'Hopital's Rule
Math 132 Calculus 2: Integration, area, volumes, surface area, infinite series, Taylor series
Math 233 Calculus 3: Three space, partial derivatives, multiple integration, Green's theorem and vector calculus

Discussion Sections
You will meet with your Assistant to Instructor (AI) every Tuesday (starting with the first Tuesday of classes). In these meetings, you will learn new material and topics as well as work on problem solving. Come to these meetings prepared by doing your homework. You will have group work to do that will be graded and will count toward your grade.

Where to go for Help:

Peer Led Team Learning (PLTL)
The PLTL program is voluntary but highly recommended. If you want to participate, you must sign up during the first week of class by completing an application.
Learning Center: PLTL Page

Residental Peer Mentors (RPMs)
Residential Peer Mentors (RPMs) offer drop-in help hours on the South 40 to provide support for Calculus students. Unlike PLTL, RPM hours are unstructured, so you can use them for just about anything: if you have a quick question about WebWork, if you want to review concepts or work on problems with classmates, or if you are just looking for a regular time and place to work on Calc. RPMs also can help with study strategies and provide advice on how to succeed both in Calc and at WashU. Schedules and links are posted at the Learning Center's mentoring calendar. The RPMs will also post announcements weekly with any updates or cancellations.
While sessions are typically held in residential colleges on the South 40, there will also be some sessions held remotely via Zoom this semester. There are currently four Calc III RPMs who will hold sessions spread throughout the week, and you are welcome to attend ANY RPM's hours, not just the ones held in your residential college!

Calculators:
While you are free to use any calculator for your homework, you will not be allowed to use a calculator for exams:
NO CALCULATOR ALLOWED AT EXAMS

Canvas
You can find your grades, access WeBWorK and more at Canvas. All the sections are merged into section 1, so log on to Math 233, section 1.

WeBWorK
Webwork is due every Thursday evening.
To log in, go to Canvas and click on "Assignments."
You will do weekly homework online. You are responsible for making sure this is done by the due date.
Important! There may be more than one set due each week!
Collaboration: Feel free to work together but remember, you have to be able to perform by yourself on exams!
Webwork Due Date Logistics: Whatever is covered by Wednesday's lecture is "fair game" for Webwork due on Thursday of the same week. We may postpone sets that appear due that week based on what happens in lecture that week.

Exams:
Exam Schedule
Exam Schedule
Exam 1 Tues Sept 17, 6:30-8:30PM
Exam 2 Tues Oct 15, 6:30-8:30PM
Exam 3 Tues Nov 12, 6:30-8:30PM
Final Thurs Dec 12, 3:30-5:30PM

Final Exam
The final exam will be as scheduled.

Study Suggestions - What to do daily and weekly

Extra Credit:
Class extra credit will be awarded by participation in course evaluations. Participation rate will be checked on Thursday, Dec 14, at 3:00PM and points will be awarded to entire class course grade according to table. This is often enough to bump several people from one grade level to another.
Participation Percent Extra Credit
[0,80) 0.00%
[80,85) 0.50%
[85,90) 0.55%
[90,100] 0.60%

Grades: Your final grades will be computed according to the following formula and grading scale.
			Grade = 0.75*( E1 + E2 + E3 + 2*E4 - min(E1, E2, E3, E4))/4 + 0.15*(WeBWork) + 0.10*(GroupWork) + (Extra Credit)
		      
Basically this means that all exams are weighted equally and worth 75% of your grade. The final exam can replace your lowest semester exam. Webwork is worth 15% of your final grade, discussion sections are worth 10%.

In computing discussion grades, we will drop the lowest three discussion section grades. These dropped grades are for you being sick, at athletic events, etc. If you are sick more than three times, come see an instructor. For webwork average, we will drop your lowest five webworks.

A note on webwork grades: There may be multiple webwork assignments due every week. In computing your grade, we will scale these so they are all equally weighted and use these scaled scores for computations.

A note on rounding: For example, the A- interval is [90,93). This means that anything in this interval is an A- (i.e., no rounding). But, see the Extra Credit above which can help bump you over to the next grade.

A+ TBA
A [93,infinity)
A- [90,93)
B+ [85,90)
B [80,85)
B- [75,80)
C+ [72,75)
C [68,72)
C- [65,68)
D [55,65)
F [0,55)

Pass/Fail Policy: You must get at least a C- to earn a "Pass".

Other Wash U Policies and Resources:
Covid, Sexual Assault/Harassment, Disability Resources, Military Service, Preferred Name and Pronouns, Emergencies, Academic Integrity, Student Resources, Religious Holidays and more can be found at:
               Provost's Syllabus Policies

Links and Resources


Tentative Schedule:
The schedule is tentative and will be updated regularly.
We will do our best to follow this schedule but don't be surprised if topics are shifted from one week to another as the semester progresses.

Week Dates Sections Covered (TENTATIVE)
1 Mon Aug 26 1.1: R3 and Basic Graphs
Tues Aug 27 Discussion Sections
Wed Aug 28 1.2: Geometry and Topology
Fri Aug 30 1.3: Functions Limits
2 Mon Sept 2 No Class: Labor Day
Tues Sept 3 Discussion Sections
Wed Sept 4 1.4: Graphing and Slices
Fri Sept 6 1.5: Vectors and Lines
3 Mon Sept 9 1.6: Dot Products, Angles and Projections
Tues Sept 10 Discussion Sections
Wed Sept 11 1.7: Determinants and Cross Product
Fri Sept 13
4 Mon Sept 16 Exam Review
Tues Sept 17 Discussion Sections
Exam 1
Wed Sept 18 1.8: Planes
Fri Sept 20 2.1: Parametric Curves
5 Mon Sept 23 2.2 Calculus of Curves
Tues Sept 24 Discussion Sections
Wed Sept 25 2.3 Coordinates: Polar, Cylindrical, Spherical
Fri Sept 27 2.4 Parametric Surfaces
6 Mon Sept 30 3.1 The Derivative
3.2 Tangent Planes and Approximations
Tues Oct 1 Discussion Sections
Wed Oct 2 3.3 Chain Rule
Fri Oct 4 3.4 Directional Derivatives
7 Mon Oct 7 No Class: Fall Break
Tues Oct 8 No Discussions: Fall Break
Wed Oct 9 3.5 Local Extrema
Fri Oct 11 3.6 Global Extrema
3.7 Lagrange Multipliers
8 Mon Oct 14 Exam Review
Tues Oct 15 Discussion Sections
Exam 2
Wed Oct 16
Fri Oct 18 3.7 Lagrange Multipliers
9 Mon Oct 21 4.1 Double and Triple Integrals over Rectanglar Regions
Tues Oct 22 Discussion Sections
Wed Oct 23 4.2 Double Integrals over General Regions
Fri Oct 25 4.3 Triple Integrals over General Regions
10 Mon Oct 28 4.4 Change of Variables
Tues Oct 29 Discussion Sections
Wed Oct 30 4.5 Polar and Cylindrical Coordinates
Fri Nov 1 4.6 Spherical Coordinates
11 Mon Nov 4 4.7 Surface Area and Surface Integrals
Tues Nov 5 Discussion Sections
Wed Nov 6
Fri Nov 8 5.1 Vector Fields
12 Mon Nov 11 Exam Review
Tues Nov 12 Discussion Sections
Exam 3
Wed Nov 13
Fri Nov 15 5.2 Vector Line Integrals and Work
13 Mon Nov 18 5.3 Fundamental Theorem and Independence of Path
Tues Nov 19 Discussion Sections
Wed Nov 20 5.4 Surface Integrals of a Vector Field, Flux Integrals
Fri Nov 22 5.5 Stokes' Theorem
14 Mon Nov 25 5.6 Green's Theorem: Stokes' Theorem for the Plane
Tues Nov 26 Discussion Sections
Wed Nov 27 Thanksgiving Break: NO Class
Fri Nov 29 Thanksgiving Break: NO Class
15 Mon Dec 2 5.7 Divergence Theorem
Tues Dec 3 Discussion Sections
Wed Dec 4
Fri Dec 6 Exam Review
15 Dec 12
3:30-5:30PM
Final Exam