Elementary linear algebra: a matrix approach
โ Scribed by Friedberg, S.; Insel, Arnold J.; Spence, Lawrence E
- Publisher
- Pearson Education Ltd
- Year
- 2013;2014
- Tongue
- English
- Leaves
- 632
- Series
- Pearson custom library; Pearson custom library
- Edition
- 2nd ed. Pearson international edition
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
For a sophomore-level course in Linear Algebra. Based on the recommendations of the Linear Algebra Curriculum Study Group, this introduction to linear algebra offers a matrix-oriented approach with more emphasis on problem solving and applications. Throughout the text, use of technology is encouraged. The focus is on matrix arithmetic, systems of linear equations, properties of Euclidean n-space, eigenvalues and eigenvectors, and orthogonality. Although matrix-oriented, the text provides a solid coverage of vector spaces.
โฆ Table of Contents
Cover......Page 1
Table of Contents......Page 4
Chapter 1. Matrices, Vectors, and Systems of Linear Equations......Page 6
Chapter 2. Matrices and Linear Transformations......Page 98
Chapter 3. Determinants......Page 202
Chapter 4. Subspaces and Their Properties......Page 230
Chapter 5. Eigenvalues, Eigenvectors, and Diagonalization......Page 296
Chapter 7. Vector Spaces......Page 364
Chapter 6. Orthogonality......Page 428
Appendices......Page 556
Bibliography......Page 584
Answers to Selected Exercises......Page 586
List of Frequently Used Symbols......Page 626
E......Page 628
M......Page 629
R......Page 630
X......Page 631
Z......Page 632
๐ SIMILAR VOLUMES
Embracing the recommendations of the Linear Algebra Curriculum Study Group, the authors have written a text that students will find both accessible and enlightening. Written for a matrix-oriented course, students from a variety of disciplines can expect a greater understanding of the concepts of li
Ideal as a reference or quick review of the fundamentals of linear algebra, this book offers a matrix-oriented approach--with more emphasis on Euclidean n-space, problem solving, and applications, and less emphasis on abstract vector spaces. It features a variety of applications, boxed statements o
<DIV>Fully rigorous treatment starts with basics and progresses to sweepout process for obtaining complete solution of any given system of linear equations and role of matrix algebra in presentation of useful geometric ideas, techniques, and terminology. Also, commonly used properties of determinant