Complex Numbers and De Moivre’s Theorem
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"Title" Tutorial Summary : 
This tutorial is all about complex numbers, their operations and their properties. Complex numbers are visually introduced with the use of examples and relations to rectangular coordinates. The simplification of roots of negative numbers is shown with the use of theorems such as De Moivre’s Theorem.
The trigonometric and exponential formulation is made possible with an introduction of the complex number definition in standard form. The simplification division of complex numbers is performed with the use of exponential forms.

Tutorial Features: 
Specific Tutorial Features:
• Step by step examples of the different aspects of complex numbers and examples of them.
• Concept based questions are given to ensure that the most important ideals have been learned.
Series Features:
• Concept map showing interconnections of new concepts in this tutorial and those previously introduced.
• Definition slides introduce terms as they are needed.
• Visual representation of concepts
• Animated examples—worked out step by step
• A concise summary is given at the conclusion of the tutorial.

"Title" Topic List: 
Complex Numbers Definition of complex numbers The imaginary part of a complex number The complex conjugate and its definition Addition of complex numbers Subtraction of complex numbers Multiplying complex numbers Multiplying a complex number and its conjugate Dividing complex numbers Trigonometric formulation of complex numbers De Moivre’s Formula Exponential form of a complex number 
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