This schedule is very tentative, and it will be adjusted as necessary.

 Week 1 (1/51/9)
 [1/5 Preliminary study list deadline]
 [1/5 First lecture; 1/6 first section]
LA 1: Vectors in R^{n}
LA 2: Linear Combinations, Span
LA 3: Linear Independence
LA 4: Dot Product, Cross Product (see also projections, p923)

 Week 2 (1/121/16)
LA 5: Systems of Linear Equations
LA 6: Matrices, Rref
LA 7: MatrixVector Products (see also matrix multiplication, p99101)
LA 8: Null Space
LA 9: Column Space

 Week 3 (1/191/23)
 [1/19 Martin Luther King Day, no classes]
 [1/23 Final study list deadline]
LA 10: Subspaces of R^{n}
LA 11: Basis (see also coordinates, p1457)
LA 12: Dimension

 Week 4 (1/261/30)
 [1/29 Exam 1, 7:309:30pm; covers thru end of Week 3 topics listed above]
LA 13: Linear Transformations
LA 14: Examples of Linear Transformations
LA 15: Composition and Matrix Multiplication
LA 16: Inverses

 Week 5 (2/22/6)
LA 17: Determinants
LA 21: Systems of Coordinates (p1459 only)
LA 23: Eigenvectors and Eigenvalues

 Week 6 (2/92/13)
 LA 25: Symmetric Matrices

 Reference for matrix transpose: p1245
 Reference for orthonormal basis: p162
 Reference for orthogonal matrix: p1645
 LA 26: Quadratic Forms
 DVC 1: Multivariable Functions, Graphs, Level Sets

 Week 7 (2/162/20)
 [2/16 Presidents' Day, no classes]
 [2/19 Exam 2, 7:309:30pm; roughly covers thru end of Week 6 topics listed above]
DVC 4: Parametric Curves
DVC 7: Partial and Higher Order Derivatives; Differentiability and Total Derivative
DVC 10.3; 11: Applications of Differentiation  Tangent Planes to Graphs; Linearization and Quadratic Approximation

 Week 8 (2/232/27)
 [2/27 Course withdrawal and change of grading basis deadline]
DVC 10.3; 11: Applications of Differentiation (ctd)
DVC 8: Chain Rule
DVC 9; 10.2: Directional Derivatives and Gradient; Application  Tangent Planes to Implicit Surfaces

 Week 9 (3/23/6)
DVC 12: Extrema of Multivariable Functions (I)
DVC 13: Extrema of Multivariable Functions (II)
DVC 14: Lagrange Multipliers

 Week 1011 (3/93/16)
 [3/12 Last section; 3/13 last lecture]
 [3/16 Final Exam, 710pm; comprehensive but more heavily emphasizes topics since Exam 2]
DVC 14: Lagrange Multipliers (ctd)
Google Lecture (optional) [notes]

