Complex Numbers Made Simple
eBook - PDF

Complex Numbers Made Simple

  1. 128 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Complex Numbers Made Simple

About this book

Complex Numbers lie at the heart of most technical and scientific subjects. This book can be used to teach complex numbers as a course text, a revision or remedial guide, or as a self-teaching work. The author has designed the book to be a flexiblelearning tool, suitable for A-Level students as well as other students in higher and further education whose courses include a substantial maths component (e.g. BTEC or GNVQ science and engineering courses). Verity Carr has accumulated nearly thirty years of experience teaching mathematics at all levels and has a rare gift for making mathematics simple and enjoyable. At Brooklands College, she has taken a leading role in the development of a highly successful Mathematics Workshop. This series of Made Simple Maths books widens her audience but continues to provide the kind of straightforward and logical approach she has developed over her years of teaching.

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Yes, you can access Complex Numbers Made Simple by Verity Carr in PDF and/or ePUB format, as well as other popular books in Business & Business General. We have over one million books available in our catalogue for you to explore.

Information

Publisher
Made Simple
Year
1996
Print ISBN
9780750625593
eBook ISBN
9780080938448
Topic
Business
Subtopic
Business General
Index
Business

Table of contents

  1. Front Cover
  2. Complex Numbers Made Simple
  3. Copyright Page
  4. Table of Contents
  5. Foreword
  6. Author's note
  7. What you must already knovv before starting this book
  8. Chapter 1. The quadratic formula
  9. Chapter 2. The algebra of complex numbers
  10. Chapter 3. The Argand diagram
  11. Chapter 4. The modulus, argument form for a complex number
  12. Chapter 5. Products and quotients, using the r(cosθ +isinθ) form
  13. Chapter 6. The four operations on the Argand diagram
  14. Chapter 7. Useful facts
  15. Chapter 8. A sample question
  16. Chapter 9. Further questions
  17. Chapter 10. De Moivre's theorem
  18. Chapter 11. Use of De Moivre's theorem I
  19. Chapter 12. Use of De Moivre's theorem II
  20. Chapter 13. The cube roots of unity
  21. Chapter 14. The nth roots of unity, where n is a positive integer
  22. Chapter 15. The nth roots of any complex number
  23. Chapter 16. The exponential form for a complex number
  24. Chapter 17. Locus questions (plural is loci)
  25. Chapter 18. Transformations of the Argand diagram
  26. Chapter 19. A sample question
  27. Chapter 20. Further questions