| Assigned |
Due date | Read |
Exercises |
|---|---|---|---|
| 1/30 |
2/6 |
pp. 1-13 |
1.1-3 Turn in on 2/6: Prove that the set of complex numbers is a vector space over the real numbers with addition and scalar multiplication defined as ordinary addition and multiplication of complex numbers. |
| 2/6 |
2/13 |
pp. 14-18 |
1.4-7, 8 (The collection may not be finite, or even
countable!) Turn in on 2/13: 1.9 |
| 2/13 |
2/20 |
pp. 21-27 |
1.10-13, 15 No exercise to turn in this time. But use the problems above to get in shape for the upcoming exam. |
| 2/25 |
2/27 |
pp. 27-31 |
2.1 Turn in on 2/27: 2.2 |
| 2/27 |
3/6 |
pp. 31-41 |
2.3, 5 (look at exercise 7), 6 (look at exercise 7), 8, 9 Turn in on 3/6: 2.7 |
| 3/6 |
3/13 |
pp. 41-45 |
2.10-12, 16, 17 Turn in on 3/13: 2.15 |
| 3/13 |
3/20 |
pp. 46-56 |
3.1, 2, 5-7 Turn in on 3/20: 3.3 |
| 3/20 |
pp. 57-72 |
Homework holiday. Prepare for the upcoming exam. |
|
| 3/27 |
4/10 |
pp. 67-72 |
3.8-10, 17-19 Turn in on 4/10: 3.11 |
| 4/10 |
4/17 |
pp. 75-85 |
4.2, 3 5.1-3 Turn in on 4/17: 4.4 |
| 4/17 |
4/24 |
pp. 85-90 |
5.4, 6, 7, 9 (Hint: recall Thm 5.6), 11, 12 Turn in on 4/24: 5.8 |
| 4/24 |
5/1 |
pp. 91-96 |
5.13, 15-17, 23 Turn in on 5/1: 5.20 |
| 5/1 |
5/14 |
5.10, 14, 21, 22, 24 No more homework to turn in. |