Mathematics for Engineers, 5th edition

Published by Pearson (January 13, 2020) © 2020

  • Anthony Croft Loughborough University, UK
  • Robert Davison
Products list

Access details

  • Instant access once purchased
  • Fulfilled by VitalSource
  • For titles accompanied by MyLab/Mastering, this eBook does NOT include access to the platform

Features

  • Add notes and highlights
  • Search by keyword or page
Products list

Details

  • A print text
  • Free shipping
Products list

Access details

  • Register via our MyLab page to complete your purchase
  • A Course ID link or VLE link from your instructor is required
  • Instant access once purchased (eText included)

Features

  • Interactive digital learning experience
  • Includes eText, Apps and study tools
  • Instant feedback on assignments
  • Help when and where you need it

Support students with a mathematics textbook that provides a fundamental source of knowledge for engineers.

Mathematics for Engineers, 5th edition is the ideal teaching support for first-year students in Engineering Maths courses and includes introductory material for even more advanced topics.

The latest edition combines theory with interactive examples, encouraging students to participate actively in the learning process and work through them.

Along with a plethora of examples and applications to cement their learning, this is the ultimate textbook that will offer your students the tools to develop vital mathematical skills for their profession.

This edition includes a Companion Website with additional learning resources for your students. Pair this text with MyLab®Math.

Brief contents

Contents

Publisher's acknowledgements

Preface

Using mathematical software packages

  1. Arithmetic
  2. Fractions
  3. Decimal numbers
  4. Percentage and ratio
  5. Basic algebra
  6. Functions and mathematical models
  7. Polynomial equations, inequalities, partial fractions and proportionality
  8. Logarithms and exponentials
  9. Trigonometry
  10. Further trigonometry
  11. Complex numbers
  12. Matrices and determinants
  13. Using matrices and determinants to solve equations
  14. Vectors
  15. Differentiation
  16. Techniques and applications of differentiation
  17. Integration
  18. Applications of integration
  19. Sequences and series
  20. Differential equations
  21. Functions of more than one variable and partial differentiation
  22. The Laplace transform
  23. Statistics and probability
  24. An introduction to Fourier series and the Fourier transform
  25. Typical examination papers

    Appendix 1: SI units and prefixes

    Index

Need help? Get in touch