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    Engineering Mathematics (Paperback) By (author) K.A. Stroud, By (author) Dexter J. Booth

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    DescriptionEngineering Mathematics is the best-selling introductory mathematics text for students on science and engineering degree and pre-degree courses. Sales of previous editions stand at more than half a million copies. It is suitable for classroom use and self-study. Its unique programmed approach takes students through the mathematics they need in a step-by-step fashion with a wealth of examples and exercises. The book is divided into two sections with the Foundation section starting at Level 0 of the IEng syllabus and the main section extending over all elements of a first year undergraduate course and into many second year courses. The book therefore suits a full range of abilities and levels of access. The Online Personal Tutor guides students through exercises in the same step-by-step fashion as the book, with hundreds of full workings to questions.


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  • Full bibliographic data for Engineering Mathematics

    Title
    Engineering Mathematics
    Authors and contributors
    By (author) K.A. Stroud, By (author) Dexter J. Booth
    Physical properties
    Format: Paperback
    Number of pages: 1184
    Width: 215 mm
    Height: 275 mm
    Thickness: 44 mm
    Weight: 2,869 g
    Language
    English
    ISBN
    ISBN 13: 9781137031204
    ISBN 10: 1137031204
    Classifications

    BIC E4L: TEC
    Nielsen BookScan Product Class 3: S9.9T
    BIC subject category V2: PDE
    Warengruppen-Systematik des deutschen Buchhandels: 16100
    BIC subject category V2: TBJ
    BISAC V2.8: MAT000000, SCI040000
    DC23: 510.2462
    Thema V1.0: TBJ, PDE
    Edition
    7, New edition
    Edition statement
    7th New edition
    Illustrations note
    100
    Publisher
    Palgrave MacMillan
    Imprint name
    Palgrave MacMillan
    Publication date
    01 April 2013
    Publication City/Country
    Basingstoke
    Author Information
    K. A.Stroud was formerly Principal Lecturer in the Department of Mathematics at Coventry University, UK. He is also the author of Foundation Mathematics and Advanced Engineering Mathematics, companion volumes to this book. Dexter J. Booth was formerly Principal Lecturer in the School of Computing and Engineering at the University of Huddersfield, UK. He is the author of several mathematics textbooks and is co-author of Foundation Mathematics and Advanced Engineering Mathematics.
    Review quote
    Praise for the seventh edition: 'This is an excellent self-learning text. In a matter of hours the reader can go from almost no knowledge of a topic to a reasonable level of competence. I have seen no other text that gives the reader a basic knowledge in a topic so quickly, efficiently and painlessly.' - Pete Peterson, John Tyler Community College, Virginia, USA 'This is the most comprehensive self-help maths text available that is suitable for access level and first year undergraduate science and engineering students.' - Hazel Shute, University of Plymouth, UK 'This book offers a thorough grounding in mathematics and is a must for any student serious about studying engineering at a higher level.' - Robert Jenkins, Learning Enhancement Team, University of East Anglia, UK
    Table of contents
    PART I: FOUNDATION TOPICS Arithmetic Introduction to Algebra Expressions and Equations Graphs Linear Equations Polynomial Equations Binomials Partial Fractions Trigonometry Functions Trigonometric and Exponential Functions Differentiation Integration PART II Complex Numbers 1 Complex Numbers 2 Hyperbolic Functions Determinants Matrices Vectors Differentiation Differentiation Applications Tangents, Normals and Curvature Sequences Series 1 Series 2 Curves and Curve Fitting Partial Differentiation 1 Partial Differentiation 2 Integration 1 Integration 2 Reduction Formulas Integration Applications 1 Integration Applications 2 Integration Applications 3 Approximate Integration Polar Coordinate Systems Multiple Integrals First-Order Differential Equations Second-Order Differential Equations Introduction to Laplace Transforms Statistics Probability Answers