Lecturer:
Dr. Andrew D. Loveless
aloveles@math.washington.edu
Office: Padelford C-339
Office hours: Click Here
TAs:
Simon Spicer (EA, EB)
mlungu@math.washington.edu
Dake Wang (EC, ED)
dkpool@math.washington.edu
Exam dates:
Midterm 1: Thursday, April 22
Midterm 2: Tuesday, May 18
Midterms are given in your normal quiz section. Please read the syllabus for Midterm rules. Make-up midterm exams will not be given for any reason.
Final Exam Details
Final exam: Saturday, June 5
Time: 1:30-4:20pm
Location: PAA A102
Welcome!
Most course materials can be found at the right of the page. If you have a question, please contact me or your TA, directly or by e-mail.
Some documents here are PDF files which require
Acrobat
Reader
to read them.
There's a good chance you already have this software, but if you don't
you can download
it for free.
Announcements:
- Announced 6/9/2010: The grades submitted and posted.
- The final exam Median was 73.5 out of 90 (81.7 percent). There were two perfect exams. The quartiles were 80 out of 90 (88.9 percent), 73.5 out of 90 (81.7 percent), and 66 out of 90 (73.3 percent).
- The final gradescale has been curved in a leanient way to give a median of 2.9. Almost everyone had there grade go up significantly from their posted midterm grade.
- I will not debate grades, so don't email me about your grade.
- Announced 5/27/2010: Here are my review notes from class. So I broke them into three separate documents:
- Announced 5/23/2010: Here are the solutions for Exam 2. Grades and exam statistics will be given by the end of the week. Here are several other helpful postings:
- Here is a Long Example of Standard Taylor Series Questions. It contains 6 fundamental types of questions which thoroughly review what we have done. I spotted a typo (I am looking for the originals to fix it, but haven't found them yet). TYPO: The third, fourth and fifth derivatives have obvious errors in their computation. This does not change the process, but it does change the values of M and the errors at these steps. I encourage you to correctly compute the third, fourth, and fifth derivatives and find the resulting errors.
- Here is a detailed Overview of Taylor Notes 1, 2, and 3.
- Here is a detailed Overview of Taylor Notes 4 and 5.
- Announced 5/19/2010: We are starting on start Taylor Polynomials and using the Taylor Notes, here is what you need:
- Announced 5/6/2010: Here is a list of helpful resources for the current homework and the next exam:
- Announced 5/4/2010: Here is an overview of 15.1 and 15.2.
- Announced 4/31/2010: Here is an overview of 14.3 and an overview of 14.4 and 14.7. In addition, I have posted all the recent lecture overheads for you to look at and/or put with your lecture notes:
- Announced 4/26/2010: Here is an overview of 13.3, 13.4, and 14.1 (you can ignore the comments at the end about level surfaces for functions of three variables if you wish, there is no assigned homework problem of this type any more).
- Announced 4/14/2010: I have posted a recent exam archive at the right of this page. These are exams from the last year (since the ordering of material was changed), so they mostly match up with the coverage of our first exam. Please use this archive and your homework for studying. You are welcome to look at the general 126 course page for more exams to study, but you will need to look at both exam 1 and exam 2 from that page since the material coverage used to be different (2008 and before).
- Here is a overview of 10.2, 10.3, and 13.2. You are not required to know the formulas for Surface Area, so you can ignore these in the posted review. Also, note a small correction, the "Applied Project about Kepler's laws" that is referred to on the second page of this review can be found on pages 848 and 849 of the book (not 880 and 881). With this review material and the previous, I have now posted reviews for all the material up to Exam 1.
- Announced 4/10/2010: A few more documents for your perusal:
- Announced 4/7/2010: Here are a few more postings and extra examples to help you along the way:
- Announced 3/31/2010: Here are several review postings that I hope you find useful:
- Announced 3/20/2010: Welcome to Math 126. This webpage contains the course syllabus, the homework schedule, a course calendar and links to Math 126 material. Throughout the quarter I will also be posting review sheets and announcements. Please check back regularly.
For now, you should get the required texts which include:
- Multivariable Calculus, by James Stewart (this is a custom text for UW -- you may also use Calculus: Early Transcendentals, 6th Edition, by Stewart)
- Taylor Notes (available to print off from my website, or directly at http://www.math.washington.edu/~m126/TaylorNotes.pdf.)
Essential Resources:
Course Syllabus (pdf)
Homework Schedule
Course Calendar
Grades
Grading Scale
Supplemental Review Material
12.1-12.4 Overview
12.5-6, 10.1, 13.1 Overview
10.2, 10.3, and 13.2 Overview
Ignore surface area
13.3, 13.4, and 14.1 Overview
14.3 Overview
14.4 and 14.7 Overview
15.1 and 15.2 Overview
15.3 and 15.4 Overview
TN 1,2,3 Overview
TN 4,5 Overview
Final Review Lecture Notes for Ch. 13, 14 and 15
Final Review Lecture Notes for Ch. 10 and 12
Final Review Lecture Notes for the Taylor Notes
Old Exams and Course Material:
The archive below contains exams from the last year which cover the same material that our first exam covers:
Recent Exam Archive
WARNING!!! The ordering and coverage of material has changed in the last two years. So the older exams in the general exam archive below may contain material that has not been covered yet in class. I will discuss this as the exams approach.
Math 126 materials website (Contains Old Exams and Course Material)
A note to Math 126 Students (Please Read)
Dr. Loveless Math 125 Review and Reference Material Archive
This last link includes all the review material that I created and use when I teach Math 125. Several students have told me that they have found the various integral technique review sheets helpful. Please glance through them to see if there is anything you can use.
Miscellaneous/Challenge Material:
Sums of Powers (pdf)
Other UW resources:
Math Study Center
Center for Learning
and Undergraduate
Enrichment (CLUE)
Student Counseling Center
Information for Students
of International TAs