| week | date | reading | daily topics / links to worksheets & demos |
|---|---|---|---|
| 1 | Jun 23 F | website, 1.1 | Systems of linear equations. |
| 24 Sa | - | (no lecture) | |
| 26 M | 1.2 | Row reduction, echelon forms. | |
| 27 Tu X-hr | 1.3 | (catch-up lecture) Vector equations. Span worksheet. | |
| 28 W | 1.4-1.5 | HW1 due. The matrix equation Ax=b, solution sets. | |
| 2 | 30 F | 1.6 (last 2 pp), 1.7 | App: network flow. Linear independence. |
| Jul 3 M | 1.8 | Intro to linear transformations Lin xform worksheet. | |
| 4 Tu X-hr | - | (holiday, no X-hr) | |
| 5 W | 1.9 | HW2 due. The matrix of a linear transformation. Onto worksheet. | |
| 3 | 7 F | 1.10 (last 2 pp), 2.1 | App: difference eqns. Matrix operations. |
| 10 M | 2.2 | (subst prof) The inverse of a matrix. | |
| 11 Tu X-hr | - | (no X-hr) | |
| 12 W | 2.3 | HW3 due. (subst prof) Characteristics of invertible matrices. | |
| 4 | 14 F | 2.5, 3.1 | LU factorization. Determinants Practise midterm 1 (answers). |
| 17 M | 3.2 | Properties of determinants. | |
| 18 Tu X-hr | - | practice problem session. Midterm 1: 6-8pm. | |
| 19 W | 4.1 | HW4 due. Vector spaces and subspaces. | |
| 5 | 21 F | 4.2 | Null and column spaces. |
| 24 M | 4.3 | Bases | |
| 25 Tu X-hr | Matlab resources | Workshop: getting started with Matlab (some code from class) | |
| 26 W | 4.4 | HW5 due. Coordinate systems. | |
| 6 | 28 F | 4.5 | Dimension of a vector space. |
| 31 M | 4.6 | The Rank Theorem. | |
| Aug 1 Tu X-hr | - | (no X-hr) | |
| 2 W | 5.1 | HW6 due. Eigenvectors and eigenvalues (Eigen worksheet) | |
| 7 | 4 F | 5.2 | The characteristic equation (Char eqn worksheet). Practise midterm 2 (answers). |
| 7 M | 5.3 | Diagonalization | |
| 8 Tu X-hr | - | practice problem session. Midterm 2: 6-8pm (solutions). | |
| 9 W | 4.9 | HW7 due. Markov chains (code to evolve chain). | |
| 8 | 11 F | 4.9 | App: Google PageRank (see links in Resources) |
| 14 M | 5.6, 6.1 | Discrete dynamical systems, inner product, orthogonality (applet (go to Use Homog...)) | |
| 15 Tu X-hr | - | Special lecture | |
| 16 W | 6.2, 6.3 | HW8 due. Orthogonal sets, orthogonal projections (worksheet). | |
| 9 | 18 F | 6.5 | Least-squares problems |
| 21 M | 7.1 | Symmetric diagonalization | |
| 22 Tu X-hr | - | (no X-hr) | |
| 23 W | HW9 due (last lecture). Review. worksheet (mainly orthogonal diagonalization). New topics list. Practise final (answers) | ||
| 26 Sa | Final Exam: August 26th, 8-11am, Bradley 104 (usual room). | ||