Math 220: Linear Algebra
Winter 2016
- Math 220 Home
- Syllabi and Calendar
- Tests, Keys, and Review Materials
- Online Resources
- Student Math Conference
Topics of Study [Top Contents]
Topic | Handouts | Lectures Notes |
Linear Equations 1.1: Intro to Linear Systems (notebook) 1.2: Matrices, Vectors, and Gauss-Jordan Elimination 1.3: Matrix Algebra |
1.1 text 1.2 text 1.3 text |
1.1 notes 1.2 notes 1.3 notes |
Linear Transformations 2.1: Intro to Linear Transformations and their Inverses (notebook) 2.2: Linear Transformations in Geometry (notebook requiring the CDF player) 2.3: Matrix Products 2.4: The Inverse of a Linear Transformation |
2.1 text (Example) 2.2 text 2.3 text 2.4 text |
2.1 notes 2.2 notes 2.3 notes 2.4 notes |
Subspaces of Rn and Their
Dimension 3.1: Image and Kernel 3.2: Subspaces; Bases and LI 3.3: The Dimension of a Subspace 3.4: Coordinates |
3.1 notes 3.2 notes 3.3 notes 3.4 notes |
|
4.1: Intro
to Linear Spaces 4.2: Linear Transformations and Isomorphisms 4.3: Matrix of a Linear Transformation |
4.1 notes 4.2 notes 4.3 notes |
|
Orthogonality and Least Squares 5.1: Orthogonal Projections and Bases 5.2: Gram-Schmidt and QR Factorization 5.3: Orthogonal Transformations and Matrices 5.4: Least Squares and Data Fitting |
5.1 notes 5.2 notes 5.3 notes 5.4 notes |
|
Determinants 6.1: Intro to Determinants 6.2: Properties of Determinants 6.3: Geometrical Interpretations of the Determinant |
6.1 notes 6.2 notes 6.3 notes |
|
Eigenvalues and Eigenvectors 7.1: Diagonalization 7.2: Finding the Eigenvalues of a Matrix 7.3: Finding the Eigenvectors of a Matrix 7.4: Dynamical Systems 7.5: Complex Eigenvalues 7.6: Stability (notebook) |
7.1 notes 7.2 notes 7.3 notes 7.4 notes 7.5 notes 7.6 notes |