Complex Numbers and the Theory of Equations

Rajendra Kumar Sharma, Sudesh Kumari Shah and Asha Gauri Shankar
 

Complex Numbers and the Theory of Equations

‘Complex Numbers and the Theory of Equations’ presents a comprehensive understanding of the subject of equations at undergraduate level.

Imprint: Anthem Press India
Paperback
ISBN 9789380601311
January 2012 | 272 Pages | 216 x 140mm / 8.5 x 5.5
 
PRICE:  Rs 295.00
 
 

About This Book

‘Complex Numbers and the Theory of Equations’ presents a comprehensive understanding of the subject of equations at undergraduate level. Using a large number of solved examples and an equally ample stock of exercises with hints and answers, this book will lead students smoothly from an introductory to an advanced stage. A copious number of figures and applications are included, and have been designed to guide students toward a comprehension of the theory of equations and to aid in solving related problems.

Readership: Beneficial for undergraduate students, for those preparing for competitive examinations (engineering entrances, NET, IAS, MCA, MSc etc.), and also for students looking to brush up on the basics.

Author Information

Dr Rajendra Kumar Sharma has been a professor of mathematics for the past twenty years, first at the Indian Institute of Technology, Kharagpur, and currently at the Indian Institute of Technology, Delhi.

Dr Sudesh Kumari Shah has more than thirty years of experience of teaching mathematics at undergraduate and postgraduate level. She has a PhD degree from the Indian Institute of Technology, Delhi. Currently she is an associate professor at Sri Venkateshwara College, University of Delhi.

Dr Asha Gauri Shankar has more than thirty-five years of experience of teaching mathematics at undergraduate and postgraduate level. With a double PhD to her credit, from the University of London and Chaudhry Charan Singh University, India, she is currently an associate professor at Lakshmibai College, University of Delhi.

Table of Contents

Chapter 1 Complex Numbers; Chapter 2 De Moivre’s Theorem; Chapter 3 Applications of Complex Numbers; Chapter 4 Application to Geometry; Chapter 5 The Theory of Equations