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Bird's Engineering Mathematics cover

Bird's Engineering Mathematics

by John Bird

9th Edition

Publisher: Routledge

(0 reviews)
Mathematics

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Book Details

Print ISBN9780367643782
eText ISBN9781000352009
PublisherRoutledge
Publishing Year2021
Edition9th Edition
LanguageEnglish
Pages544

Bird's Engineering Mathematics, 9th Edition, is a textbook by John Bird that explains mathematical theories through practical engineering examples. Published by Routledge in 2021, the volume connects mathematical concepts to technical practice across multiple engineering disciplines.

The text covers foundational arithmetic and algebra, trigonometry, coordinate systems, and graphs. It also introduces vector analysis, complex numbers, differential calculus, and introductory statistics.

To show that engineering relies on quantitative methods, the text flags approximately 1,300 engineering problems and situations. This instructional approach supports learners studying Level 2 and Level 3 engineering courses as well as related technical syllabuses.

Table of Contents

  1. Chapter 1: Revision of fractions, decimals and percentages

  2. Chapter 2: Indices, engineering notation and metric conversions

  3. Chapter 3: Binary, octal and hexadecimal numbers

  4. Chapter 4: Calculations and evaluation of formulae

  5. Chapter 5: Algebra

  6. Chapter 6: Further algebra

  7. Chapter 7: Partial fractions

  8. Chapter 8: Solving simple equations

  9. Chapter 9: Transposition of formulae

  10. Chapter 10: Solving simultaneous equations

  11. Chapter 11: Solving quadratic equations

  12. Chapter 12: Inequalities

  13. Chapter 13: Logarithms

  14. Chapter 14: Exponential functions

  15. Chapter 15: Number sequences

  16. Chapter 16: The binomial series

  17. Chapter 17: Introduction to trigonometry

  18. Chapter 18: Trigonometric waveforms

  19. Chapter 19: Cartesian and polar co-ordinates

  20. Chapter 20: Triangles and some practical applications

  21. Chapter 21: Trigonometric identities and equations

  22. Chapter 22: Compound angles

  23. Chapter 23: Areas of common shapes

  24. Chapter 24: The circle and its properties

  25. Chapter 25: Volumes and surface areas of common solids

  26. Chapter 26: Irregular areas and volumes and mean values of waveforms

  27. Chapter 27: Straight line graphs

  28. Chapter 28: Reduction of non-linear laws to linear form

  29. Chapter 29: Graphs with logarithmic scales

  30. Chapter 30: Graphical solution of equations

  31. Chapter 31: Functions and their curves

  32. Chapter 32: Complex numbers

  33. Chapter 33: De Moivre’s theorem

  34. Chapter 34: Vectors

  35. Chapter 35: Methods of adding alternating waveforms

  36. Chapter 36: Introduction to differentiation

  37. Chapter 37: Methods of differentiation

  38. Chapter 38: Some applications of differentiation

  39. Chapter 39: Solving equations by Newton's method

  40. Chapter 40: Maclaurin’s series

  41. Chapter 41: Differentiation of parametric equations

  42. Chapter 42: Differentiation of implicit functions

  43. Chapter 43: Logarithmic differentiation

  44. Chapter 44: Standard integration

  45. Chapter 45: Integration using algebraic substitutions

  46. Chapter 46: Integration using trigonometric substitutions

  47. Chapter 47: Integration using partial fractions

  48. Chapter 48: The t = tan θ/2 substitution

  49. Chapter 49: Integration by parts

  50. Chapter 50: Numerical integration

  51. Chapter 51: Areas under and between curves

  52. Chapter 52: Mean and root mean square values

  53. Chapter 53: Volumes of solids of revolution

  54. Chapter 54: Centroids of simple shapes

  55. Chapter 55: Second moments of area

  56. Chapter 56: Introduction to differential equations

  57. Chapter 57: Boolean algebra and logic circuits

  58. Chapter 58: The theory of matrices and determinants

  59. Chapter 59: The solution of simultaneous equations by matrices and determinants

  60. Chapter 60: Presentation of statistical data

  61. Chapter 61: Mean, median, mode and standard deviation

  62. Chapter 62: Probability

  63. Chapter 63: The binomial and Poisson distribution

  64. Chapter 64: The normal distribution

  65. Chapter 65: Linear correlation

  66. Chapter 66: Linear regression

  67. Chapter 67: Sampling and estimation theories

  68. Chapter List of essential formulae: List of essential formulae

  69. Chapter Answers to Practice Exercises: Answers to Practice Exercises

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