A Level Further Maths Revision
A Level Further Maths
For Students Studying AL Further Maths
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Gain Access to all AJMaths A Level Further Maths Revision Videos
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Gain Access to all AJMaths A Level Further Maths Worksheets
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Gain Access to all AJMaths A Level Further Maths Mock Papers
Edexcel A Level Further Mathematics - Core Pure
Volumes of Revolution
Argand diagrams in core pure are graphical representations of complex numbers in the complex plane, featuring real and imaginary axes. These diagrams provide geometric insight into complex arithmetic, aiding in the visualization of operations like addition, subtraction, multiplication, and division of complex numbers. Argand diagrams are instrumental in solving problems across physics, engineering, and mathematics involving complex numbers.
After watching the AJMaths revision videos on Argand Diagrams I will be able to:
- Understand how Argand Diagrams Can Represent Complex Numbers
- How to Find the Modulus and Argument of a Complex Number
- How to Represent Complex Numbers in Mod-Arg Form
- Work with Loci and Regions in the Argand Diagram
- Answer Exam Questions on Argand Diagrams for A Level Further Maths
Volumes of Revolution About the x-Axis
In this video we will take a look at more complicated examples for volumes of revolution about the x-axis.
Volumes of Revolution About the y-Axis
In this video we will take a look at more complicated examples for volumes of revolution about the y-axis.
Volumes of Revolution for Parametrically Defined Curves
In this video we will investigate how to find volumes of revolution for parametrically defined curves.
Modelling with Volumes of Revolution
In this video we will take a look at how we can model real life situations using volumes of revolution.
Exam Revision for Volumes of Revolution
In this video we will answer exam style questions on Volumes of Revolution.
Worksheets for Volumes of Revolution
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