| Solutions to the first midterm (posted on July 23). |
|---|
| Assignment 6 (Due July 27; Solutions posted on 8/3/09) |
| Set 4.1 (p. 125): 1. Set 4.2 (p. 131): 1, 7, 9. Set 4.3 (p. 139): 4, 6. Set 4.4 (p. 145): 2, 4. |
| Assignment 5 (Due July 15; Solutions posted on 7/16/09) |
| Set 3.3 (p. 101): 2 and deduce problem #1 from this problem,
3, 5 [this is an important fact in the theory of harmonic functions;
recall that the real part of an entire function is harmonic]. Set 3.4 (p. 108): 3, 4, 6, 13. Set 3.5 (p. 114): 1, 3, 5. |
| Assignment 4 (Due July 8; Solutions posted on 7/8/09) |
| Set 2.6 (p. 71): 2, 6, 12, 14. Set 3.1 (p. 87): 1, 6, 7, 15. Set 3.2 (p. 95): 9, 11. |
| Assignment 3 (Due June 17; Solutions posted on 6/19/09) |
| Set 2.3 (p. 50): 3, 10, 13. Set 2.4 (p. 57): 2 [note that the answer is not zero; why?], 6, 10. Set 2.5 (p. 64): 14, 15. |
| Assignment 2 (Due June 10; Solutions posted on 6/11/09) |
| Set 1.3 (p. 20): 4, 9. Set 1.4 (p. 27): 4, 10. Set 2.1 (p. 37): 14. Set 2.2 (p. 43): 7, 11, 12. |
| Assignment 1 (Due May 29; Solutions posted on 6/3/09) |
| Set 1.1 (p. 8): 4, 5, 13. Set 1.2 (p. 15): 10, 11, 12. |