Elementary Linear Algebra with Supplemental Applications / Howard Anton and Chris Rorres
Material type:
- 9788126562961
- 23rd 512.5 ANT
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Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | In transit from VIT-AP to School of Advanced Studies-Maths Section since 2025-02-28 | MATH | 019311 | ||||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | Checked out to KONDETI SAKETH RAM (24BEC7179) | MATH | 2025-05-13 | 019312 | |||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | Checked out to GURUGUBELLI LAASYA PRIYA (24MIS7227) | MATH | 2025-05-24 | 019313 | |||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | Checked out to MACHA SANJANA (24MIS7176) | MATH | 2025-05-24 | 018950 | |||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | In transit from VIT-AP to School of Advanced Studies-Maths Section since 2025-04-08 | MATH | 018951 | ||||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | In transit from VIT-AP to School of Advanced Studies-Maths Section since 2025-05-06 | MATH | 018952 | ||||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | In transit from VIT-AP to School of Advanced Studies-Maths Section since 2025-05-03 | MATH | 018953 | ||||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | Checked out to KONDAVEETI VENKATARAMANA (24MIS7304) | MATH | 2025-05-13 | 018954 | |||
Reference Book | VIT-AP General Stacks | Reference | 512.5 ANT (Browse shelf(Opens below)) | In transit from VIT-AP to School of Advanced Studies-Maths Section since 2024-05-06 Not for loan | MATH | 018948 | |||
Text Book | VIT-AP General Stacks | 512.5 ANT (Browse shelf(Opens below)) | In transit from VIT-AP to School of Advanced Studies-Maths Section since 2025-04-24 | MATH | 018949 |
It includes Appendix, Answers to Exercises and Index Pages
Elementary Linear Algebra 11th edition gives an elementary treatment of linear algebra that is suitable for a first course for undergraduate students. The aim is to present the fundamentals of linear algebra in the clearest possible way; pedagogy is the main consideration. Calculus is not a prerequisite, but there are clearly labeled exercises and examples (which can be omitted without loss of continuity) for students who have studied calculus.
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