Instructor:

Dr. Matthew Conroy

Office hours and email

TA:

Sarah Gilles


Exam Dates

Midterm 1: April 24
Midterm 2: May 22

Final Exam: Saturday, June 7

May 11, 2008

The worksheet for this Tuesday is this one. Please bring a copy to class.

May 3, 2008

Here is an applet I just wrote to illustrate the equiangular spiral concept.

April 29, 2008

Here are a couple of examples of the kinds of problems involving lines and planes.

April 28, 2008

Here are the scores from the first midterm exam:

28,33,43,44,46,47,48,49,49,51,51,53,53,55,56,57,58,58,61,64,65,66,66,66,72,73,76,80,80

As you can see, there's quite a range. Certainly if you scored under 50 you should be concerned.

April 27, 2008

For Tuesday, the worksheet is this one.

April 21, 2008

I removed a few problems from the current homework assignment since we didn't get to talk about vector projections today.

April 20, 2008

Here is a set of review problems (taken from old exams). Here are some solutions.

April 19, 2008

I've added a link to my 126 exam archive in the right-hand column. The 2002 exams are probably not worth looking at, and the other exams were based on a different syllabus than the one we're using. Primarily use the 2006-2007 exams for examples of Taylor series/polynomial questions.

April 18, 2008

Here is a study guide for the first midterm.

April 16, 2008

Here is a brief discussion of that "tangent spiral" idea from today's lecture.

April 13, 2008

Here is a little bit on that strange Taylor series behavior of e^(-1/x^2).

April 13, 2008

No worksheet for this Tuesday. The homework problems should make for a plenty busy quiz section.

April 9, 2008

I have updated the homework assignment for Friday. I removed several problems at the end of it. Those problems will be due next week.

Here is a complete statement of the first writing problem. It looks like a lot of steps, but some are very quick.

Writing Problem #1: Suppose that f(x) and all of its derivatives are defined for all x.

UPDATE: You may find it easier to do steps 3 and 4, and then steps 1 and 2. If you want to do it that way, that is okay.

  1. Show that if f is an even function, then f'(0)=0.
  2. Show that if f is odd, then f'(0) could be anything (that is, show that for any k, there exists an odd function f(x) such that f'(0)=k.)
  3. Show that if f is odd, then f' is even.
  4. Show that if f is even, then f' is odd.
  5. Show that if f is odd, then f's Taylor series based at x=0 has only odd terms.
  6. Show that if f is even, then f's Taylor series based at x=0 has only even terms.

April 6, 2008

Here is the worksheet for this Tuesday.

April 3, 2008

This year's Honors Research Colloquium will be May 8th, 6-8 pm in MGH 211 (Honors Office).

Abstracts are due 4/7 for presenters, see here for an application.

March 31, 2008

Please print this worksheet for tomorrow's quiz section.

Also, here is an applet giving a bit of a hands-on kind of feel to this whole Taylor polynomial idea.

March 30, 2008

For the first two weeks, we'll be working on the material covered in the Taylor Notes, instead of the text. This material is actually in out text, but it treats the subject much more generally than we have time for. You might like to read about in the text anyway, to get another perspective.

March 27, 2008

Welcome to Math 126 C, Spring quarter 2008.

Announcements and other useful things will be posted here during the quarter, so check this site frequently.

Resources:

Homework Schedule

Course Syllabus (pdf)

Course Discussion Board

Dr. Conroy's 126 exam archive

Math 126 Materials Website

Other UW resources:

Math Study Center

Student Counseling Center

Information for Students of International TAs

Center for Learning
and Undergraduate
Enrichment (CLUE)