Apuntes
1.3 Complex Numbers
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Complex Number = a + bi a is the Real part
b is the Imaginary part
If b = 0, then a + bi = a
If a = 0, and b does not equal 0, the Complex Number is a Pure Imaginary Number, eg. 3i
If a does not equal 0 and b does not equal 0, it is a Non-real Complex Number, eg. 1 + 6i
A Complex Number written in the form a + bi or a + ib
Important Words
Complex Number
Real Part
Imaginary Part
Pure Imaginary Number
Nonreal Complex Number
Standard Form
Complex Conjugate
What is i?
i is an Imaginary Number
It represents the square root of -1
i squared = -1
Using i in operations Use square root of -a = i(square root of a) before anything else
Add or subtract Real Parts and add or subtract Imaginary Parts
FOIL when multiplying
(a + bi)(a - bi) are Complex Conjugates.
To divide 2 Complex Numbers multiply both the numerator and the denominator by the complex conjugate of the denominator
Información
- Descripción
- Bachelors Degree (Chapter 1: Equations & Inequalities) Pre Calculus Apunte sobre 1.3 Complex Numbers, creado por Rachel Osborne el 22/01/2016.
- Creado por
- Rachel Osborne · ene 2016
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- 18 ene 2017
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