Steve Bell's Math 266 class

MA 26600 930 (CRN 35485)    MWF 1:30-2:20 pm   in BRNG 2280

Ordinary Differential Equations


[photo]

Professor Steve Bell
OFFICE: Math 750
OFFICE PHONE: (765)-494-1497
E-MAIL: bell AT purdue DOT you_know_where

OFFICE HOURS: T,Th 2:00-3:00 pm and
              via Piazza and
              by appointment


Grader: Sophia Sample
E-MAIL: smsample AT purdue DOT you_know_where

Textbook: Differential Equations and Boundary Value Problems: Computing
and Modeling 6e, Edwards, Penney, and Calvis
Plus MyLab with Pearson eText - 18-Week Access Card

bundled with online homework: Pearson MyLab,


Important links


Final Exam

The Final Exam will be on Wednesday, May 6, 8:00-10:00 am
in the Elliott Hall of Music.

It is a 20 question multiple choice exam covering the whole course.
It is closed books, no notes, no electronics or phones, etc. You
only need to bring no. 2 pencils and erasers. The last page
of the exam will be this Table of Laplace Transforms.
Pull it off for easy reference and keep it after the exam. Do not
turn it in with you exam book and scantron.

Practice problems are posted on the Main MA 266 Home Page at

http://www.math.purdue.edu/MA266

(Find answers on the last page.)

A seating chart for the Final Exam is also posted on the home page.
Here is direct link to the seating chart for the final

Here is direct link to the Practice problems


Exam 1 was on Tuesday, February 24 in the Elliott Hall of Music.
It covered Lessons 1-16. Doing practice problems 1-16 was a
good way to prepare.

Exam 2 was on Tuesday, April 7 in the Elliott Hall of Music.
It covered Lessons 17-29. Doing practice problems 17-27 was
a good way to prepare.

Reviewing all the Practice Problems, including the new problems,
28-35 on the Laplace transform, and going over the solutions to
Exams 1 and 2, which are posted in the AFTERMATH, is a good way to
prepare for the final exam.


Resources

Right click and save the m-file eul.m or click on this text file
and copy the text to a file named eul.m for use with MATLAB

... and here is a Matlab tutorial for using eul.m to implement Euler's method

Find more matlab tutorials at the Main MA 266 home page

A LaTeX tutorial for Piazza to be viewed in Adobe Reader in full screen mode a page at a time.

A quick MAPLE tutorial