Complex Numbers 3: Modulus and Argument
MEI Online resources for FP1 provide a selection of materials for the modulus-argument form of complex numbers. These include thorough notes, study plans, additional exercises, multiple choice tests and an extension piece of work.
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Complex Numbers Hexagonal Jigsaw Puzzle
MEI Online Resources provide this hexagonal jigsaw activity on Complex Numbers. It is a matching activity in which triangles ultimately fit together to form a large hexagon and is designed as a group activity. Collaboration with others will help to highlight any misconceptions held by individual students.
Multiplication in the Argand Diagram
This MEI interactive resource for complex numbers demonstrates multiplication and division in the Argand diagram. It is an extension piece of work. Students are able to move two points and, from their new position, use the modulus argument form to multiply and divide complex numbers quickly and easily.
Study Plan, Notes and Exercises
This collection of resources from MEI for MEI FP1 provides a selection of materials for the modulus-argument form of complex numbers. Detailed notes explain the modulus argument form of complex numbers and its application to sets of points, as well as extension work involving multiplication or division of complex numbers. A study…
The Argand Diagram
This MEI online interactive resource for complex numbers demonstrates the Argand diagram. This flash file can be used to plot a point in the complex plane. In this plane on the horizontal axis are the real numbers and on the vertical axis are the imaginary numbers. The point can be picked up an moved into all four quadrants. Each…
Hints and Solutions
This collection of resources from MEI provides a series of hints, which are levelled, to prompt students through the questions in two exercises on using the Argand diagram for complex numbers. Worked solutions for each question are also available.
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Resource by: MEI
Collections
The collection is part of MEI
- MEI Online Resources
- MEI FP1
- Complex Numbers 3: Modulus and Argument
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