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### This section contains a complete set of video lectures on linear algebra along with transcripts and related resource files.

Linear algebra change of basis. The elements of a basis are called basis vectors. Name the course linear algebra but focus on things called matrices and vectors teach concepts like rowcolumn order with mnemonics instead. The first four axioms mean that v is an abelian group under addition. It parallels the combination of theory and applications in professor strangs textbook introduction to linear algebra. Linear algebra matrix algebra homogeneous systems and vector subspaces basic notions determinants and eigenvalues diagonalization the exponential of a matrix applicationsreal symmetric matrices classification of conics and quadrics conics and the method of lagrange multipliers normal modes.

Well lets try this course format. Included area a review of exponents radicals polynomials as well as indepth discussions of solving equations linear quadratic absolute value exponential logarithm and inqualities polynomial rational absolute value functions definition notation evaluation inverse functions graphing. To say that it was drastically different and more difficult from my first lin al textbook would be an understatement. This course covers matrix theory and linear algebra emphasizing topics useful in other disciplines such as physics economics and social sciences natural sciences and engineering. Despite two linear algebra classes my knowledge consisted of matrices determinants eigen something something.

Equivalently b is a basis if its elements are. A first course in linear algebra is an introductory textbook designed for university sophomores and juniors. The book begins with systems of linear equations then covers matrix algebra before taking up finite dimensional vector spaces in full generality. Here is a set of notes used by paul dawkins to teach his algebra course at lamar university. For example they can be sequences functions polynomials or matriceslinear algebra is concerned with properties common to all vector spaces.

This note covers the following topics. Typically such a student will have taken calculus but this is not a prerequisite. Elements of a vector space may have various nature. I used this book in a linear algebra ii course.

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