Math 301 - Introduction to Mathematical Analysis I

Spring 2009 - Andrei Draganescu

Detailed Schedule


This schedule is tentative, and will continously suffer corrections.
The chapter numbers refer to the text, Bartle & Sherbert, Introduction to Real Analysis, third edition, John Wiley & Sons, 2000.
Class Date Topic Section(s)
1 Mo, Jan 26 Introduction. Mathematical logic and proofs. Appendix A.
2 We, Jan 28 Mathematical logic and proofs. Sets and functions. Appendix A, 1.1.
3 Mo, Feb 2 Sets and functions. 1.1.
4 We, Feb 4 Sets and functions. 1.1.
5 Mo, Feb 9 Mathematical induction. 1.2.
6 We, Feb 11 Algebraic and order properties of R. 2.1.
7 Mo, Feb 16 Absolute value and the real line. The completeness axiom. 2.2, 2.3.
8 We, Feb 18 Quiz. Applications of the completeness axiom. 2.4.
9 Mo, Feb 23 Applications of the completeness axiom. Review. 2.4.
10 We, Feb 25 First midterm exam.
11 Mo, Mar 2 Finite and infinite sets. The reals are uncountable. 1.3, 2.5.
12 We, Mar 4 Sequences and their limits. Limit theorems. 3.1, 3.2.
13 Mo, Mar 9 Monotonic sequences. 3.3.
14 We, Mar 11 TBA
15 Mo, Mar 23 TBA
16 We, Mar 25 TBA
17 Mo, Mar 30 TBA
18 We, Apr 1 TBA
19 Mo, Apr 6 TBA
20 We, Apr 8 Second midterm exam.
21 Mo, Apr 13 TBA
22 We, Apr 15 TBA
23 Mo, Apr 20 TBA
24 We, Apr 22 TBA
25 Mo, Apr 27 TBA
26 We, Apr 39 TBA
27 Mo, May 4 TBA
28 We, May 6 TBA
29 Mo, May 11 TBA
MO, MAY 18 (6 - 8 PM) FINAL EXAM note special date and time

page last modified 2/2/2009