DateSessionTopicWeBWorK
1/2911.2 Systems of Equations, Algebraic Procedures (Gaussian Elimination)Systems of Linear Equations
1/3121.2 Systems of Equations, Algebraic Procedures (continued)Gaussian Elimination
2/532.1 Matrix Addition and Scalar Multiplication
2.2 Matrix Multiplication
2.3 The Transpose		Matrix Operations
2/742.4 The Identity Matrix and Matrix Inverses
2.5 Finding the Inverse of a Matrix		The Inverse of a Matrix
2/1452.5 Finding the Inverse of a Matrix (continued)Characterizations of Invertible Matrices
2/2162.6 Elementary MatricesElementary Matrices
2/2273.1 Basic Techniques and Properties of DeterminantsIntroduction to Determinants
2/2683.1 Basic Techniques and Properties of Determinants (continue)Properties of Determinants
2/289Exam 1 (sessions 1-7)
3/4103.2 Applications of the Determinant (Cramer’s Rule)Cramer’s Rule
3/6114.1-4.2 Vectors in Rn
4.3 Length of a Vector		Vectors in Space
Norm and Distance
3/11124.4 Dot Product, ProjectionsDot Product
Projections
3/13134.5 Cross ProductCross Product
3/18144.6 Parametric Lines
4.7 Planes in R^3		Parametric Lines
Planes in R^3
3/20154.8 Spanning and Linear Independence in R^nSpanning Sets
3/25164.8 Spanning and Linear Independence in R^n (continued)Linear Independence
3/2717Review
4/118Midterm (1-16)
4/3194.9 Subspaces, Bases and DimensionSubspaces of R^n
Coordinates and Basis
4/8204.10 Row Space, Column Space and Null Space of a MatrixRow Column and Null Spaces
4/10214.11 Orthogonal and Orthonormal Sets and MatricesOrthogonal Sets
4/15225.1 Linear TransformationsIntroduction to Linear Transformations
4/17237.1 Eigenvalues and Eigenvectors of a MatrixEigenvectors and Eigenvalues
The Characteristic Equation
5/1247.2 DiagonalizationDiagonalization
5/625Exam 3 (19-23)
5/8267.3 Raising a Matrix to a Higher Power
5/13277.4 Orthogonal Diagonalization
5/15287.4 Quadratic Forms
5/2029Review
5/2230Final Examination
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