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General Info
General Info
Course title and number: Linear Algebra MATH 3083
 Term: Spring 2026
 Class time and location: M/W/F 2:00-3:15 PM, IESB 212
Instructor: Nathan Green
 Email: ngreen@latech.edu
 Office: NETH 221
 Office hours: M/W/F 11:00-12:00, T/Th 11-12 and 1-3:30.
Math308_Green_Spring_2026.pdfSyllabus
Syllabus
Blank Lecture Notes
Blank Lecture Notes
2.1 Linear Equations 2025.pdf2.2 Echelon Form 2025.pdf2.3 Span and Linear Independence 2025.pdf3.1 Matrix Operations 2025.pdf3.3 Invertible Matrices 2025.pdf3.4 LU Decomposition 2025.pdf3.5 Part 1 Vector Spaces 2025.pdf3.5 Part 2 Null and Column Space 2025.pdf3.5 Part 3 Basis 2025.pdf3.5 Part 4 Dimension and Rank 2025.pdf3.6 Linear Transformations 2025.pdf4.2 Determinant 2025.pdf4.3 Eigenvalues and Eigenvectors 2025.pdf4.4 Diagonalization 2025.pdf5.1-5.2 Orthogonal Sets and Projections 2025.pdf7.3 Least Squares Introduction 2025.pdfFilled Out Lecture Notes
Filled Out Lecture Notes
1.1 Vectors.pdf1.2 Length And Angle.pdf1.3 Lines And Planes.pdfOld Lecture Notes
Old Lecture Notes
IntroPP.pdf1.1 Vectors.pdf1.2 Length And Angle.pdf1.3 Lines And Planes.pdf2.1 Linear Equations 2025 completed.pdf2.2 Echelon Form 2025 completed.pdf2.3 Span and Linear Independence completed.pdf3.1 Matrix Operations 2025 completed.pdf3.3 Inverses completed.pdf3.4 LU Decomposition complete.pdfReview for Midterm 1.pdf3.5 Part 1 Vector Spaces completed.pdf3.5 Part 2 Null and Column Space completed.pdf3.5 Part 3 Basis completed.pdf3.5 Part 4 Dimension and Rank completed.pdf3.6 Linear Transformations completed.pdf3.1-3.2 Determinant completed.pdf4.1-4.3 Eigenvalues and Eigenvectors.pdfReview for Midterm 2 2025 completed.pdf4.4 Diagonalization completed.pdfMarkov Chains.pdf5.1-5.2 Orthogonal Sets and Projections completed.pdfReview for Final Exam 2025 completed.pdfOld Lecture Notes
Old Lecture Notes
1.1 Linear Equations.pdf1.2 Echelon Formpptx.pdf1.3 Vectors.pdf1.4 Matrix Equations.pdf1.5 Solution Sets.pdf1.7 Linear Independence.pdf1.8-1.9 Linear Transformations.pdf2.1 Matrix Operations.pdf2.2-2.3 Invertible Matrices.pdf3.1-3.2 Determinant.pdf3.3 Applications of Determinants.pdf4.1 Vector Spaces.pdf4.2 Null and Column Space.pdf4.3 Basis.pdf4.4 Coordinate Systems.pdf4.5-4.6 Dimension and Rank.pdf5.1 Eigenvalues.pdf5.3 Diagonalization.pdf6.1 and 6.7 Inner Products.pdf6.2 Orthogonal Sets.pdf6.3 Orthogonal Projections.pdf6.4 Gram Schmidt.pdf6.5 Least Squares Introduction.pdfPage updated
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