Complex numbers consists of both real and imaginary numbers (which aren't real). So why do we learn them? Well, this is because complex numbers have numerous applications in real-life situations. As we go into advance engineering topics, application of complex numbers come into place. Here are some examples of the use of complex numbers in real life applications.
In this book on the introduction to complex numbers will provide you with a comprehensive introduction to the world of complex numbers, equipping you with the foundational knowledge to confidently solve equations and apply complex numbers in a wide range of fields, including mathematics, engineering, physics, and more.
This book covers everything from algebraic operations with complex numbers to the geometry of the complex plane, polar forms of complex numbers, and the roots of complex numbers.
Here's what you will learn:
- Complex numbers in different forms (cartesian, polar and exponential form)
- Modulus and Arguments of complex numbers
- Operations involving complex numbers
- Applying Euler's fomula
- Applying De Moivre's Formula
- Geometry of complex numbers
- Conjugates
- Loci of complex numbers
- Solving n root of complex numbers, and more
Practice questions are also included at the end of the book for you to apply what you have learned.
This book will give you the confidence and knowledge to apply complex numbers in your work and continue exploring the fascinating world of mathematics. Don't miss out on this opportunity to expand your horizons and enhance your skills.
About the author
RL Wong is a prolific tutor who had taught many students one-to- one or in group setting in Maths and Sciences. Being a Chemical Engineer for more than a decade, she's familiar with the practical side of Math and Science to the real world, as well, as the concepts behind.
