| Assignment | Due Date | Exercises | Material | Comments |
|---|---|---|---|---|
| 1 | Fri, Sep 30 | HW1 | 1.1-1.4 | |
| 2 | Fri, Oct 7 | HW2 | 1.5-1.6, 4.1A | Problem 6 was modified on Sep 29. Problem 11 in 4.1 is meant to be the one on page 183. |
| 3 | Fri, Oct 14 | HW3 | 4.1, 8.2 | Problems from 4.1 are meant to be the ones on pages 183-184. Removed problems from section 8.3 (Oct 7). |
| 4 | Fri, Oct 21 | HW4 | 8.3 | Added ex. 22 on page 183 (forgot to put it in the previous HW) and Problem 4 (Oct 13). It would be helpful to finish this homework before the midterm (except maybe for Problems 3 and 4). Removed Problem 3 (Oct 19). |
| 5 | Fri, Oct 28 | HW5 | The Two Body Problem, 4.2, 5.1.A |
Added what was Problem 3 in HW4 (Oct 19). |
| 6 | Mon, Nov 7 | HW6 | 5.1, 4.3 | Corrected a typo, exercise 53 in 4.3 doesn't exist, I meant 52 (Nov 1). |
| 7 | Mon, Nov 14 | HW7 | 5.2, 5.3 | In exercise 17 of 5.3, f should be assumed to be differentiable. |
| 8 | Mon, Nov 21 | HW8 | 5.4, 4.4 | Note that the due date is Monday, not Friday. |
| 9 | Mon, Nov 28 | HW9 | 6.2, 6.1 | |
| 10 | Tues, Dec 6 | HW10 | 6.3, 6.4A-C, Handout | In Ex. 39 of 6.4 on page 293, the hint of the book uses sequences, which you're not supposed to know. Instead, try to prove that the complement of that set is open (to do this use the fact that f is continuous, i.e. use the epsilon-delta definition with appropriately chosen epsilon). This is enough since by your previous homework problem the set is closed if and only if its complement is open. |