|
Tentative Schedule and Suggested Homework Problems
Updated on February 19, 2015
Students will be expected to be able to solve all suggested problems.
These problems are representative of those given on class tests and the
final exam so that your performance in this course will generally reflect
the skill attained at solving problems. Additional homework problems may
also be distributed by the instructor. Homework will not be collected.
Unless stated otherwise, the listings below include odd-numbered problems only
(e.g., 1-7 stands for problems 1,3,5,7)
Date |
Section |
Suggested Homework Problems |
1/12 |
1.1 Vectors |
1-39, 51, 52 |
1.2 Matrices |
1-9, 15-25 |
1.3 Matrix Multiplication |
1-31 |
1/19 |
HOLIDAY - NO CLASS |
1/26 |
1.4 Introduction to Linear Transformations |
1-19, 31 |
2.1 Systems of Linear Equations |
1-37 |
2/2 |
2.2 Elementary Matrices and the Geometry of Linear
Systems |
1-9, 13, 15 |
2.3 Matrix Inverse |
1-17, 18, 19, 20, 23-29 |
2/9 |
3.1 Cofactor Expansions |
1-21 |
3.2 Applications of Determinants |
1-17 |
2/16 |
2.4 Applications of Linear Systems |
1-21, 29-35 |
4.1 Vector Spaces |
1-9 |
4.2 Subspaces |
1-33 |
2/23 |
4.3 Linear Independence |
1-15, 18, 19-23 |
4.4 Basis and Dimension |
1-37 |
3/2 |
4.5 Coordinates |
1-11 |
4.6 Rank and Nullity |
1-13, 16, 17, 18 |
3/9 |
SPRING BREAK - NO CLASS |
3/16 |
5.1 Linear Transformations in General Vector
Spaces |
1-23 |
5.2 Kernel and Range |
1-15 |
Review for Test 1 | |
3/23 |
Test 1 | |
3/30 |
5.3 Matrices of Linear Transformations |
1-15, 21-24 (all) |
6.1 Orthogonality |
1-15 |
6.2 Orthogonal Projection |
1-11 |
4/6 |
6.3 Gram-Schmidt Process and Orthogonal
Complements |
1-11 |
Review for Test 2 | |
4/13 |
Test 2 | |
4/20 |
7.1 Eigenvalues and Eigenvectors |
1, 2, 3, 4, 5-25 |
7.2 Diagonalization |
1-13, 14 |
4/27 |
7.3 Applications of Eigenvalues and Eigenvectors |
1-9 |
Review for Final Exam | |
5/4 |
8:30 - 11:30 a.m. - FINAL
EXAM | |