I will end up modifying assignments and timing as we go along so listen up when I announce homework in lecture.
The list below is merely an approximation to what will happen.

In the table entries below, the assigned problems are due for the next class meeting.

Monday Wednesday Friday
Aug 27
Sec 1: Vectors, algebraic ops
handout (2 ex)
Aug 29
Sec 1: Dot product, projection
Ex 1,2,3,5,6,7,8,9
Aug 31
Sec 2: 2 eq 2 unknowns: story of two lines
Ex 1,2
Sep 3
Labor Day
No classes
Sep 5
Sec 2: Gauss Elimination: 3 by 3
Quiz
Sep 7
Sec 2: Gauss Elimination: row echelon form
homogenous systems
Ex 3,4,5,6,7,8,9
Sep 10
Sec 3: Matrices, multiplication
Ex 1,2
Sep 12
Sec 3: 2x2 inverse
Sep 14
No class
Sep 17
Sec 3: nxn inverse
Ex 3,4,5,6,7,8,9
Sep 19
Sec 3: nxn determinant via Laplace
Ex 12,13,14,15,17
Sep 21
Sec 3: Cramer's rule
Quiz
Sep 24
Sec 1,2,3: review
Sep 26
First Exam
Sep 28
go over exam
Oct 1
Sec 4: row/column spaces
Oct 3
Sec 4: linear dependence
Oct 5
Sec 4: basis, dimension
Oct 8
Sec 4: null space, homogenous eq
Oct 10
Sec 4: mxn linear system, again
Oct 12
Sec 4: example
Oct 15
Sec 4: Dimension Theorem
Oct 17
Sec 4: example
Oct 19
Sec 4: orthogonal complement
Oct 22
Sec 4: subspace decomposition
Oct 24
Sec 4: Fredholm Alternative, example
Oct 26
Sec 4: Review
Oct 29
Second Exam
Oct 31
go over exam
Nov 2
Sec 5: eigenvalues and eigenvectors
Nov 5
Sec 5: examples
Nov 7
Sec 5: algebraic and geometric mult
Nov 9
Sec 5: basis of eigenvectors
Nov 12
Veterans Day
No classes
Nov 14
Sec 5: examples
Nov 16
Sec 5: orthogonal matrices
Nov 19
Sec 5: orthogonal diagonalization
Nov 21
Thanksgiving
No classes
Nov 23
Thanksgiving
No classes
Nov 26
Sec 5: hermitean product
Nov 28
Sec 5: hermitean and unitary matrices
Nov 30
Sec 5: hermitean diagonalization
Dec 3
Sec 5: Schur's Lemma
Dec 5
Sec 5: normal matrices
Dec 7
Sec 5: Review