Engineering Mathematics: Geometry, Theory of Equations, Vectors and Their Applications to Geometry, Matrices and Determinants, Convergence of Infinite Series, and Advanced Calculus - Ram Bilas Misra - Książki - LAP LAMBERT Academic Publishing - 9783843389310 - 7 stycznia 2011
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Engineering Mathematics: Geometry, Theory of Equations, Vectors and Their Applications to Geometry, Matrices and Determinants, Convergence of Infinite Series, and Advanced Calculus

Ram Bilas Misra

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zł 275,90

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Przewidywana dostawa 28 paź - 6 lis
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Engineering Mathematics: Geometry, Theory of Equations, Vectors and Their Applications to Geometry, Matrices and Determinants, Convergence of Infinite Series, and Advanced Calculus

The book, having eight chapters, offers one semester course (with four credit hours per week) on diverse topics usually included in the mathematics syllabus of the first year Engineering class of most Universities. The first chapter deals with the introductory topics in 2-dimensional coordinate geometry: straight lines and conic sections. A brief discussion of theory of equations is given in the second chapter. Vectors (mostly in 3-dimensional space) are introduced in the third chapter. Vector algebra and products of vectors are included. The next chapter deals with the matrices and determinants. Matrix algebra including multiplication of matrices is given. Further concepts such as rank of a matrix etc. are avoided. A comprehensive course on convergence of infinite series forms the subject mater of Chapter 5. Presuming that the students already had a first course on calculus only main concepts and results of differentiation and integration of functions of single variable have been given in the chapter 6. Power series, Maclaurin's and Taylor's expansions are explained in detail in the same chapter.

Media Książki     Paperback Book   (Książka z miękką okładką i klejonym grzbietem)
Wydane 7 stycznia 2011
ISBN13 9783843389310
Wydawcy LAP LAMBERT Academic Publishing
Strony 140
Wymiary 226 × 8 × 150 mm   ·   213 g
Język English  

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