HOMEWORKS:
| HOMEWORKS | ||
|---|---|---|
| Chapter | HAND-IN (due date) | Solve only, do not hand-in |
| 6 | 3 (Jan. 24)
7, 8 (Jan. 31) |
1, 2, 4
5, 9, 10, 11, 12, 17, 18, 19 |
| 7 | 1, 2 (Feb. 7)
4, 10 (Feb. 14; extended to Feb. 19) 18, 20 (Feb. 28; extended to March 5) 21, 24 (Mar. 7; extended to March 19) |
3-7 (<= Thm. 7.10)
8-11, 12*, 14, 24 (<= Thm. 7.16) 15 (<= Defn. 7.22) 13, 16, 17, 18, 19* (<= Thm. 7.25) 20, 21, 22, 25*, 26* (<= Thm. 7.33) 23 (not related to any Thm.) |
| 8.1-8.5, 8.15 | 1, 2, 3, 22(a) (Thm's 8.1-8.5)
19 (Thm. 8.15) 4, 5 (use power series for c, d), 6, 7, 8, 9 (compare to the Integral Test), 10, 11 |
|
| 9 |
4, 5, 6 (March 21)
17, 21 (April 11) |
1-5 (<= Thm. 9.9)
8 (see 9.16-9.18) 7, 9-15 (<= Thm 9.21) 16-24 (Thm's 9.24, 9.28) 26-29 (see 9.39-9.42) 30,31: Taylor's polynomial |
| 11 | 1, 2 (April 25; extended to April 30) |
15, 3*, 4-6, 8, 9, 10, 12, 14 (<= Thm. 11.33)
10, 18 (Thm. 11.35) 11 (similar to Thm. 11.42) 13, 16, 17 (>= 11.34) |
The book we will be using this year is
In Spring 2001 we will discuss
Some of the topics are: integration on the real line, partial differentiation, the basic theorems of analysis (local inversion, implicit functions) and either integration on "surfaces" and Stokes' theorem, or Lebesgue integration.
There will be weekly homeworks (the lowest two grades will be dropped), and the exams (open book; some might be "take home", or oral).