Learn How to Calculate Complex Conjugate - Tutorial

Calculate Complex Conjugate of Real / Imaginary Numbers - Tutorial, Definition, Formula and Example

Definition:

Complex conjugate in mathematics, is a pair of complex numbers, which has same real part. But, imaginary part differs in the sign, with same coefficient.

Formula:

z = a + bi = a - bi
Where
a - the real part of z b - imaginary part of zLet us learn this concept, through an example.
Example

Find the conjugate of the following complex numbers z = 6-2i

Given,

z = 6-2i

Solution

Conjugate complex of z = 6-2i is z = 6+2i, where the real part is same and the imaginary part differs in sign.

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