| Lecture |
Section |
Topic
|
Homework
Problems |
HW#, Due
Date |
| W-Aug 20 |
1.1 |
Vectors in R^2 and R^3 |
1.1 #1ac, 2ag, 3bc, 4, 8cd, 11,
17, 20 |
1. Aug 29 |
| F- Aug 22 |
1.2 |
Vector space of matrices |
1.2 #5cd, 9, 10, 14 |
1. Aug 29 |
| M-Aug 25 |
1.2 |
(continued) |
1.2 #12a-f, 18, 19cdf,
20 |
2. Sept 5 |
| W-Aug 27 |
1.3 |
Systems of linear equations |
1.3 #4a, 5abdg, 9 |
2. Sept 5 |
| F- Aug 29 |
1.4 |
Gaussian elimination |
1.4 #1a, 3b, 5a |
2. Sept 5 |
| M- Sept 1 |
Holiday |
|
|
|
| W- Sept 3 |
1.4.1 |
Networks |
1.4 # 5bc, 7ac, 8, 9, 11, 13;
1.4.1 # 1ab |
3. Sept 12 |
| F-Sept 5 |
Lab 1 |
Vectors on MATLAB, 1.2, pg 28 |
#1, 2, 3, 4 |
LR1: Sept 12 |
| M-Sept 8 |
1.5 |
Column and nullspace |
1.5 #1ab, 4ab, 10, 13, 25 |
3. Sept 12 |
| W-Sept 10 |
2.1 |
Linear independence |
1.5 #17, 22, 30, 31, 32; 2.1
#1ae, 5, 10 |
4. Sept 19 |
| F-Sept 12 |
2.2 |
Dimension |
2.2 #6b, 7, 8, 11, 12, 14a, 24,
25 |
4. Sept 19 |
| M-Sept 15 |
2.2.1 |
Differential Equations |
2.2.1 #3ac, 4ac, 7,8, 16 |
5. Oct 3 |
| W-Sept 17 |
2.3 |
Applications to systems |
2.3 #1, 2, 7, 8, 9, 14, 15 |
5. Oct 3 |
| F- Sept 19 |
Lab 2 |
Gaussian elimination, 1.4,
pg 53 |
#1, 2, 3 |
LR2: Sept 26 |
| M-Sept 22 |
2.3 |
(continued) |
|
|
| W-Sept 24 |
Review |
Review for test 1 |
|
|
| F-Sept 26 |
Exam 1 |
|
||
| M-Sept 29 |
3.1 |
Linear transformations |
3.1 #1ab, 5, 7 ,10, 13,
15, 19b, 23a-d |
6. Oct 10 |
| W-Oct 1 |
3.2 |
Matrix multiplication |
3.2 #10, 11, 12, 20, 22 |
6. Oct 10 |
| F-Oct 3 |
3.2 |
(continued) |
||
| M-Oct 6 |
3.3 |
Image of a transformation |
3.1 #24, 25; 3.2 #18,25; 3.3
#1acd, 7, 12 |
7. Oct 17 |
| W-Oct 8 |
3.4 |
Inverses of matrices |
3.4 #1,2abf, 3a, 12, 13, 15,
16, 21 |
8. Oct 24 |
| F- Oct 10 |
Lab 3 |
Spring-Mass Oscillations, 2.2, pg 118 |
#1,2,3,4 |
LR3: Oct 17 |
| M- Oct 13 |
Holiday |
|
|
|
| W- Oct 15 |
3.4 |
(continued) |
||
| F- Oct 17 |
3.4.1 |
Economic models |
3.4.1 # 1 |
8. Oct 24 |
| M- Oct 20 |
3.5 |
LU Factorization |
3.5 #1ab, 2 |
8. Oct 24 |
| W- Oct 22 |
4.1 |
Orthogonal bases |
4.1 #2abc, 5, 10b, 12 |
9. Oct 31 |
| F- Oct 24 |
4.2 |
Projection, Gram-Schmidt |
4.2 #1,3,5ab, 10, 11 |
9. Oct 31 |
| M-Oct 27 |
4.3 |
Fourier series |
4.3 # 1, 2g, 7, 9 |
9. Oct 31 |
| W-Oct 29 |
4.3 |
(continued) |
4.1 #13; 4.2 # 14; 4.3 #10, 13cd |
10. Nov 14 |
| F- Oct 31 |
Lab 4 |
Stick figures, 3.1, pg 148 |
#1,2,3,4,6,7 |
LR4: Nov 7 |
| M- Nov 3 |
4.4 |
Orthogonal matrices |
4.4 # 2, 3, 6, 7, 8, 10, 12 |
10. Nov 14 |
| W- Nov 5 |
Review |
Review for test 2 |
||
| F- Nov 7 | Exam 2 |
|
||
| M- Nov 10 |
4.5 |
Least squares |
4.5 #1, 5, 6, 7, 10 |
10. Nov 14 |
| W-Nov 12 |
5.1 |
Determinants |
5.1 #1achi, 7ab, 9 |
11. Nov 21 |
| F-Nov 14 |
5.2 |
Properties of determinants |
5.2 #1bc, 5, 6, 12, 13 |
11. Nov 21 |
| M-Nov 17 |
5.3 |
Formula for inverse |
5.3 # 1, 3 |
11. Nov 21 |
| W- Nov 19 |
6.1 |
Eigenvectors. |
6.1 #5, 8, 11bc, 12, 13 |
12. Dec 5 |
| F- Nov 21 |
Lab 5 |
Fourier approximations, 4.3,
pg 242 |
#1,2,3,4 |
LR5: Dec 5 |
| M- Nov 24 |
6.1.1 |
Markov processes |
6.1.1 #2b, 6abc, 7ab |
12. Dec 5 |
| W-Nov 26 |
Holiday |
|
|
|
| F- Nov 28 |
Holiday |
|
|
|
| M- Dec 1 |
6.2 |
Diagonalization |
6.2 # 5bc, 6a, 8 |
12. Dec 5 |
| W-Dec 3 |
6.3 |
Complex eigenvectors |
6.3 #2, 3, 6 |
12. Dec 5 |
| F- Dec 5 |
6.4 |
Matrix of a linear transformation |
||
| M-Dec 8 |
Review |
Review for final exam |
||
| W-Dec 10 |
Review |
Review for final exam |
||
| W- Dec 17 |
Final |
Final exam, 11:50- 1:40 Ackert 144 |