Assigned |
Due |
Read |
Exercises |
---|---|---|---|
9/4 | 1.A | No exercises yet | |
9/7 | 9/14 | 1.A | 1.A.1, 6-9. Full justification is expected. Don't forget about uniqueness in 1.A.7 and 8. |
9/17 | 9/21 | 1.B | 1.A.11-14 |
9/21 | 9/28 | 1.C | 1.B.1-3, 5, 6 Turn in 1.A.1, 6-9, 11-14 for a grade |
9/28 | 10/5 | 1.C | 1.C.2, 7, 8, 10, 11 |
10/5 | 2.A | Homework holiday. Review for the upcoming exam. | |
10/12 | 10/19 | 2.A in LADR and Ch. 1.1 in LADW | 2.A.1, 5, 6, 10, 11 |
10/19 | 10/26 | Example 2.2.1 in 2.1 of LADW (pp. 43-44) | 2.A.15 Turn in 1.B.1-3, 5, 6 for a grade |
10/26 | 11/2 | No new reading | 2.A.3, 14, 16, 17 Turn in 1.C.2, 7, 8, 10, 11 and 2.A.1, 5, 6, 10, 11 for a grade |
11/2 | 11/9 | Read the handout (Section 1.3) from Anton | Complete HW1 in Webwork |
11/9 | Handouts from Anton | Homework holiday. Review for the upcoming exam. | |
11/16 | 11/20 | 2.B in LADR | Webwork: complete HW2 Offline: Prove that matrix multiplication is associative. That is if A is a j by k matrix, B is a k by m matrix, and C is an m by n matrix, then (AB)C = A(BC). Hint: Use summation notation and find a good system of indexing the entries of the matrices. |
11/20 | 11/30 | 2.B and 2.C in LADR | Webwork: HW3 Offline: 2.B.5,7,8 |
11/30 | 12/7 | 3.A-C in LADR | 2.C.1, 4, 9, 16, 17 Turn in 2.A.3, 14-17 and the proof that matrix multiplication is associative for a grade. |
12/7 | 12/13 (notice it's Thursday) | 3.B, C in LADR | 3.A.3, 4 and 3.B.20 Turn in 2.B.5,7,8 for a grade. |