| Math 499 | Math 599 |
| Chapter 1 assignment due Tuesday, 1/22 1.2 #1, 4 - notice that the commutative, associative, and distributive axioms automatically hold in any subset S of a field. 1.3 #4, 7, 8 - solve #4 by hand and record your row operations using the notation e_r^c, e_{rs}^c, e_{rs} from class 1.4 #7, 9, 10 - use Maple for #7 and 9 (use the command with(linalg); to access the linear algebra commands) 1.5 #3, 6, 8 1.6 #2, 7, 8, 10 You may use Maple to help you with any problems except for 1.3 #4 which I'd like you to show me by hand. Print any work done in Maple for at least 1.4 #7 and 9 and any others you would like to include. (Please print double-sided and use the Zoom Factor option in the View menu and the Print Preview command to save paper.) You are encouraged to redo #1.3.8, 1.4.10, 1.5.8, 1.6.7, 1.6.10 and optionally #1.3.7, 1.4.9, 1.5.6, 1.6.8 to turn in on Thursday, 1/31. |
Do the 499 assignment plus 1.2 #7 and: (A) Formulate a conjecture that generalizes the result in 1.5 #8 and prove at least the easy direction of your conjecture. (B) Do you believe the result in 1.4 #10 is true for m x n matrices? Why or why not? |
| Chapter 2 assignment due Tuesday, 2/5 2.1 #5 2.2 #1d,e, 2a,b, 8 2.3 #1, 7, 11 2.4 #4 2.6 #3, 4 |
Do the 499 assignment and: 2.2 #7 2.4 #6 |
| 3.1-3.3 assignment due Tuesday, 2/19 3.1 #1, 4, 5 3.2 #1, 3, 5 3.3 #2, 7 |
3.1-3.3 assignment due Tuesday, 2/19 3.1 #9, 12, 13 3.2 #3, 5, 8, 11 3.3 #2, 5, 7 |
| 3.4, 3.5, 3.7 assignment due Thursday, 3/13 3.4 #1 (show two ways to get the matrix for part (c)), 8, 10 3.5 #1, 2 3.7 #1, 5, 7 |
3.4, 3.5, 3.7 assignment due Thursday, 3/13 3.4 #6 (show two ways to get the matrix for part (b)), 8, 12 3.5 #15, 16 3.7 #5, 7, 8 |
| 6.2, 6.3 assignment due Thursday, 4/3 6.2 #5, 7, 10 6.3 #2, 3 |
6.2, 6.3 assignment due Thursday, 4/3 6.2 #7, 10, 15 6.3 #2, 9 |
| 6.4-6.8 assignment due Tuesday, 4/15 6.4 #1, 4 6.6 #1, 3 6.7 #2 (should reference 6.6 #1) 6.8 #1 |
6.4-6.8 assignment due Tuesday, 4/15 6.4 #4, 13 6.6 #1, 4 6.7 #2 (should reference 6.6 #1) 6.8 #1 |
| Exam 3 Due Tuesday, April 29 (10 points each) 6.2 #4 6.3 #6 6.4 #9 (give a proof or counterexample in each case) 6.6 #5 6.8 #2 |
Exam 3 Due Tuesday, April 29 (10 points each except 6.6 #5 only 5 points and 6.7 #4 15 points) 6.3 #7 6.4 #9 (give a proof or counterexample in each case) 6.6 #5 6.7 #4 (note typo in part b - change f to T 6.8 #2 |