This document: http://www.math.ucla.edu/~jason/31b.6.08w/index.html

Math 31B -- Integration and Infinite Serires
Winter 2008

Time: MWF 2 - 2:50pm
Place: Franz 1260
Textbook: Jon Rogawski, Single Variabe Calculus, W.H. Freeman and Company
Instructor: Jason DeVita
Office: MS 7354
Email: jason@math.ucla.edu
Office Hours:   M 3pm-4:30pm, W 12:30pm-2pm, or by appointment
Course description:
You can read about course info, prerequisites, and list of topics to be covered here: http://www.math.ucla.edu/ugrad/courses/math31ab/index.shtml .

Course syllabus:
http://www.math.ucla.edu/~jason/31b.6.08w/syllabus.html

Homework
Homework will be assigned approximately weekly. Each homework will be due one week after it is assigned. Students are encouraged to work together on the homeworks, but each student must submit his/her own work.

Late homework will not be accepted. The lowest homework grade for the term will be dropped.

When you submit your homework, please make sure to include: your name, your student ID number, and your discussion section number.
Assignments

Exams
There will be one midterm exam and several in-class quizzes. The total grade of the quizzes will count as much as the midterm. Dates: The midterm will be either Monday 2/11 or Wednesday 2/13 (TBD soon!) I will announce the quizzes as they come up.
Final: Monday, March 17, 2008 11:30 AM - 2:30 PM
Exams will be closed book, closed notes. Calculators will not be permitted. Please bring a photo ID to the exam.

Mark these dates on your calendar. There will be no make-up exams. The final exam is mandatory. If you do not take the final, you will not pass the class.



Grades:
Your grade for the course will be based on the maximum of the two schemes:
(1) 20% Homework; 20% Midterm; 20% Quizzes; 40% Final
(2) 20% Homework; 20% Best of either midterm or quizzes; 60% Final

Academic Honesty
See http://www.deanofstudents.ucla.edu/conduct.html
Cheating is a serious offense. A random selection of examination papers will be photocopied. If you request a re-grade, make sure you are clear about what was present when the exam was graded.

Course calendar: