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Instructor: Jianqiang Zhao Fri. |
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CLASSES |
MWF |
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LOCATION: |
SHA 103. |
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Texts:
Principles of Mathematical Analysis, by W.
Rudin,
Real and Complex Analysis, 3rd Edition, by W. Rudin
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This is the second half of a two-course sequence which will cover derivatives,
Riemann-Stieltjes integrals, sequence and series
functions, and if time permits, some special functions. Prerequisite: MA 433.
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We will have weekly homework. The homework problems associated with material discussed in class should be completed as soon as possible. Students should spend two hours out of class for every hour in class. This amounts to one hour per day (on average) for this course. Use this time to review class notes, work carefully through the text, and prepare solutions to the problems.
Mathematics is easiest to learn when studied in small, frequent chunks of time. The unconscious mind requires time to organize material presented by the conscious mind. Feed the unconscious mind regularly to keep it working! Try to do at least one hour of math every day.
I encourage you to work in groups but prepare your writing
in your own words. No late homework will be accepted.
Assignments
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There will be three midterms
and one final exam during the semester.
Examination
Schedule
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Date of Exam |
Material Covered |
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Friday, Mar. 3 |
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Friday, April. 7 |
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Wednesday, May ? |
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All exams will be take-home exams.
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Your final grade in the course will be based on the following:
quizzes 10%, homework 25%, first midterm: 15%, second midterm: 15%, third midterm 15%, final exam: 20%.
You
can check your grades here.
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Hand in ones. However, you should be able to do all the homework problems including the red ones in the brackets.
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Week of |
Assignment |
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Feb. 01 |
1.
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Feb. 06 |
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Feb. 13 |
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Feb. 20 |
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Feb. 27 |
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Mar. 3 |
First Midterm |
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Mar. 06 |
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Mar. 13 |
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Mar. 20 |
Spring Break |
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Mar. 29 |
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Apr. 3 |
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Apr. 7 |
Second Midterm |
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Apr. 10 |
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Apr. 17 |
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Apr. 24 |
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May 01 |
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May 08 |
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May 12 |
Last day of
classes. |
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May ? |
Final Exam |