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Artikal br.:
244887334
Elementary Linear Algebra
87% of respondents would recommend this to a friend
Artikal br.:
244887334
BAM 305
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This outstanding text starts off using vectors and the geometric approach, featuring a computational emphasis.
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What Stands Out
Comprehensive Coverage
Offers in-depth exploration of core concepts, including vectors, matrices, and transformations, ensuring a robust foundation for students in mathematics and engineering fields.
Engaging Examples
Utilizes real-world applications and practical examples that illustrate the relevance of linear algebra, motivating learners by connecting theory to practical scenarios.
Accessible Learning
Designed with a student-friendly approach, featuring clear explanations and step-by-step solutions that cater to diverse learning styles and enhance understanding.
Detalji o proizvodu
| Publisher | Brooks/Cole Pub Co |
| Publication date | January 1, 1995 |
| Edition | Subsequent |
| Language | English |
| Print length | 480 pages |
| ISBN-10 | 0534951902 |
| ISBN-13 | 978-0534951900 |
| Item Weight | 1.95 pounds (880 grams) |
| Dimensions | 7.75 x 1 x 9.5 inches (19.7 x 2.5 x 24.1 cm) |
Who Should Buy?
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Students Pursuing Math
Ideal for undergraduate students studying linear algebra as part of their mathematics or engineering courses.
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Self-Learners
Great for individuals seeking to understand linear algebra concepts independently with clear explanations and examples.
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Instructors and Tutors
Useful resource for educators looking for comprehensive teaching material and structured content on linear algebra topics.
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Advanced Researchers
Not suitable for experienced mathematicians or researchers needing deep theoretical discussions or advanced linear algebra techniques.
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Elementary Linear Algebra
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Karakteristike i prednosti
- Focuses on vectors and geometric approaches.
- Emphasizes computational methods.
- Easy-to-read explanations for students.
- Includes examples, proofs, and procedures.
- Versatile for both matrix-oriented and traditional courses.
- Ideal for students seeking a solid foundation in linear algebra.
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