Linear Algebra by Wikibooks
About this book :-
"Linear Algebra" by Wikibooks" is a free and openly licensed textbook designed to help students and self-learners understand the basics of linear algebra. Written in a clear and simple style, the book is created collaboratively by educators and contributors from around the world. Its open-source nature makes it accessible to anyone who wants to learn "linear algebra" without cost.
The book covers essential topics such as "vectors", "matrices", "systems of linear equations", "determinants", "eigenvalues", and "linear transformations". Each chapter explains concepts step by step and includes examples and exercises to support learning. The material is organized in a logical sequence, making it suitable for beginners as well as learners reviewing core ideas.
One of the main strengths of this book is its flexibility and openness. Because it is freely available and regularly updated, it is often used as a primary or supplementary resource in classrooms, online courses, and independent study. Overall, "Linear Algebra by Wikibooks" is a practical and reliable guide for building a solid foundation in the subject.
Book Detail :-
Title:
Linear Algebra by Wikibooks
Publisher:
Wikibooks
Year:
2009
Pages:
630
Type:
PDF
Language:
English
ISBN-10 #:
N\A
ISBN-13 #:
N\A
License:
CC BY-SA 4.0
Amazon:
Amazon
About Author :-
The author
Wikibooks
's "Linear Algebra" is not written by a single author but by a global community of educators, mathematicians, and volunteers. This collaborative model ensures clear explanations and broad coverage of "Linear Algebra", shaped by multiple teaching perspectives. Because it is an open and shared project, contributors regularly improve sections on "Vectors", "Matrices", and core concepts. The book remains freely available and continuously updated, making it a reliable learning resource for students and self-learners worldwide.
Book Contents :-
1. Linear Systems
2. Vector Spaces
3. Maps Between Spaces
4. Determinants
5. Similarity
6. Unitary Transformations
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