Complex CUBEROOTs of UNITY.

Level 2

We Know that solutions of " z 3 z^{3} = 1" are commonly called the cube roots of unity.

This equation has one real solution, z = 1, but it also has two complex solutions.

The complex number (x + iy) can be represented by a vector in the complex plane, as shown in Figure.

The Cube Roots of Unity when represented on Argand Diagram form the vertices of ..............

Image Credit Wikipedia

An Obtuse Angled Triangle A Right Angled Triangle An Isosceles Triangle An Equilateral Triangle

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Raj Error
Jan 22, 2014

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