General Information | Assignments | Home |
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Date | Sections(s) | Topics covered |
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Mathematical Induction. An introduction to prooves. How many prime numbers are there? | ||
1.2 | Fields and vector spaces | |
1.2, 1.3 | Vector spaces and subspaces | |
1.3, 1.4 | Subspaces and linear combinations | |
Linear Combinations | ||
1.5, 1.6 | Linear dependence and indendence, bases | |
1.6 | Bases and dimension | |
1.6 | Bases and dimension | |
2.1 | Linear Transformations | |
2.1 | Nullspace and Range | |
Exam 1 | In class portion of first exam Take Home Exam given out |
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2.1 | Rank and Nullity | |
2.1, 2.2 | Matrix representation of a linear map
Take Home Exam Due |
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2.2, 2.3 | Matrix representation of linear transformations | |
2.3, 2.4 | Matrix repensentations, compositions | |
2.4 | Invertibility and Isomorphism | |
2.4 | Invertibility and Isomorphism | |
3.1, 3.2 | Elementary matrices and rank of matrices | |
3.1 - 3.4 | Systems of equations, Elementary matrices | |
3.1 - 3.4 | Systems of equations, Elementary matrices | |
Exam 2 | In class portion of second exam Take Home Exam given out |
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2.5 | Change of Basis | |
4.2 - 4.4 | An overview of determinants | |
5.1 | Eigenvalues and eigenvectors | |
5.2 | Diagonalizability | |
5.2 | Diagonalizability | |
5.2 | Diagonalizability | |
Chapter 6 | Inner Product Spaces | |
Chapter 6 | Inner Product Spaces |
Last modified by
G. La Nave on 22 Sept 1999
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