Description: Introduction to the theory of linear algebra with some applications; vectors, vector spaces, bases and dimension, applications to geometry, linear transformations and rank, eigenvalues and eigenvectors, determinants and inner products. May not be taken for credit in addition to AMS 210.

Prerequisite: C or higher in AMS 151 or MAT 131 or 141 or coregistration in MAT 126 or level 7 on the mathematics placement examination

SBC: STEM+

Systems of Linear Equations

Gauss Elimination and Row Echelon Form

Vectors and Matrices

Linear Transformations

Matrix Multiplication, Inverse Matrices

Image and Kernel of a Linear Transformation

Subspaces of $R^n$

Linear Independence, Basis, and Dimension

Coordinates

Inner Product Spaces

Projections

Orthonormal Bases and Gram-Schmidt Orthogonalization

Orthogonal Transformations Nad Matrices

Determinants

Eigenvalues and Eigenvectors

Diagonalization

Spring 2024 - Lecture 01
Fall 2023 - Lecture 03
Fall 2023 - Lecture 02
Summer I 2023
Spring 2023 - Lecture 04
Spring 2023 - Lecture 03
Spring 2023 - Lecture 02
Spring 2022 - Lecture 04
Spring 2022 - Lecture 03
Spring 2022 - Lecture 02
Spring 2022 - Lecture 01
Fall 2021 - Lecture 03
Fall 2021 - Lecture 02
Fall 2021 - Lecture 01
Summer I 2021
Fall 2020 - Lecture 04
Fall 2020 - Lecture 03
Fall 2020 - Lecture 02
Summer I 2020
Spring 2020 - Lecture 04
Spring 2020 - Lecture 03
Spring 2020 - Lecture 02
Fall 2019 - Lecture 03
Fall 2019 - Lecture 02
Spring 2019 - Lecture 04
Fall 2018 - Lecture 03
Fall 2018 - Lecture 02
Fall 2018 - Lecture 01
Spring 2018 - Lecture 04
Spring 2018 - Lecture 03
Spring 2018 - Lecture 02
Spring 2018 - Lecture 01
Fall 2017 - Lecture 02
Fall 2017 - Lecture 01
Spring 2017 - Lecture 03
Spring 2017 - Lecture 02
Spring 2017 - Lecture 01
Fall 2016 - Lecture 03
Fall 2016 - Lecture 02
Fall 2016 - Lecture 01
Summer I 2016
Spring 2016 - Lecture 02
Spring 2016 - Lecture 01
Spring 2015 - Lecture 04
Spring 2015 - Lecture 02
Fall 2014
Spring 2014
Fall 2013
Fall 2012
Fall 2009
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Spring 2008 - Lecture 03
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Fall 2006
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Spring 2005
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Fall 2003
Spring 2003
Fall 1999 - Lecture 02