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Mathematics in the Real World

  • W.D. Wallis

Table of contents

  1. Front Matter
    Pages i-xv
  2. W. D. Wallis
    Pages 1-17
  3. W. D. Wallis
    Pages 19-31
  4. W. D. Wallis
    Pages 33-44
  5. W. D. Wallis
    Pages 45-63
  6. W. D. Wallis
    Pages 65-79
  7. W. D. Wallis
    Pages 81-97
  8. W. D. Wallis
    Pages 99-111
  9. W. D. Wallis
    Pages 113-131
  10. W. D. Wallis
    Pages 133-141
  11. W. D. Wallis
    Pages 143-156
  12. W. D. Wallis
    Pages 157-167
  13. W. D. Wallis
    Pages 169-185
  14. W. D. Wallis
    Pages 187-203
  15. W. D. Wallis
    Pages 205-214
  16. W. D. Wallis
    Pages 215-224
  17. W. D. Wallis
    Pages 225-232
  18. Back Matter
    Pages 233-270

About this book

Introduction

Mathematics in the Real World is a self-contained, accessible introduction to the world of mathematics for non-technical majors. With a focus on everyday applications and context, the topics in this textbook build in difficulty and are presented sequentially, starting with a brief review of sets and numbers  followed by an introduction to elementary statistics, models, and graph theory. Data and identification numbers are then covered, providing the pathway to voting and finance. Each subject is covered in a concise and clear fashion through the use of real-world applications and the introduction of relevant terminology. Many sample problems – both writing exercises and multiple-choice questions – are included to help develop students’ level of understanding and to offer a variety of options to instructors.


Covering six major units and outlining a one-semester course, Mathematics in the Real World is aimed at undergraduate liberal art students fulfilling the mathematics requirement in their degree program. This introductory text will be an excellent resource for such courses, and will show students where mathematics arises in their everyday lives.

Keywords

Graph theory Instructional mathematics Mathematics for non-technical majors Sampling theory Voting theory

Authors and affiliations

  • W.D. Wallis
    • 1
  1. 1.Department of MathematicsSouthern Illinois UniversityCarbondaleUSA

Bibliographic information

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