Text: Robert G. Bartle, Donald R. Sherbert.
Introduction to Real Analysis,
John Wiley and Sons 2000, Third Edition.
Description:
A rigorous and comprehensive treatment of the theoretical concepts of calculus.
The real number system; sequences; series; continuity, differentiation
and integration of functions of one variable. Serves as an introduction to Real Analysis.
Prerequisites:
Prerequisite: MTH 211 (or 310) and 230. Not open to students with credit in MTH 533.
Homework: A list of problems will be provided
approximately every week. A few problems will be marked
by a star. This is your graded homework assignment, which will be
collected in class. Check this link for updates.
Exams:
Exam 1:
10/2
Exam 2: 11/13
Final: The final
includes all the material covered during the semester. Final exam schedule:
Friday 12/11 from 11:00-1:30
Grading
policy:
- The lowest score among the homework and the exams is dropped.
- The total score for the term will be the sum of the best three
scores from
homework (100), exams (100 each) and final (200) -
maximum 500 points.
- Your actual letter grade will be graded on a curve depending on
the overall performance of the class.
- You cannot pass the class without the final.
General rules / information:
- bookmark and check this page for updates.
- make sure that you have access to the UM listserv (email list
via Blackboard) for this class and read your email.
- the most updated information about homework, exams, labs and
schedule changes is given in class. It is your obligation to
attend class.
- all tests are closed book and closed notebook, but a one page
formula sheet is allowed.
- you must show your work in order to obtain credit.
- basic calculators are allowed but graphing calculators are not
allowed during the exams unless announced otherwise.
- the honor code is strictly enforced