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IB maths AI Complex Number (HL)

This course will be discontinued soon
Free tutorial
Rating: 5.0 out of 5 (5 ratings)
867 students
1hr 11min of on-demand video
English
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IB AI maths Complex Number
The definition of Complex Number
Polar form and DeMovire's Theorem
Deriving Trigonometric Identities from Complex number

Requirements

  • Basic Algebra
  • Simple Trigonometry

Description

please search up Kidd math channel on youtube to find the new home of my courses.


A free course on the topic of Complex Number, designed according to the latest syllabus of IB Math AI HL, under topic 1: Algebra

Designed to the need of an HL student. It also included exam question demonstrations to show IB exam skills.

This course is meant to be quick but covers all the essentials of the topic Complex Number. 


Disclaimer: If you are under 18 please ask a parent or guardian to open your account, handles any enrollments, and manages your account usage. As a rule of Udemy, your parents or guardians should be supervising your learning.


Content includes:


Definition of Complex Number

Use of complex Plane

Polar form and De Moivres's Theorem

Roots of Complex numbers

Trigonometric Identities from De Moivres's Theorem


Detail Content:

Complex Number

Complex plane

Polar Form

Euler Form

Sums, products and quotients in Cartesian, polar or Euler forms and their geometric interpretation

Complex conjugate roots

De Moivres's theorem

Powers and roots of complex numbers

Bonus content: Trigonometric Identities from De Moivres' Theorem


You are also welcomed to message me if you have any trouble.


Description from IB Syllabus:

AHL content

Recommended teaching hours: 20

The aim of the AHL content in the number and algebra topic is to extend and build upon the aims, concepts

and skills from the SL content. It introduces students to some important techniques for expansion,

simplification and solution of equations. Complex numbers are introduced and students will extend their

knowledge of formal proof to proof by mathematical induction, proof by contradiction and proof by

counterexample.

Who this course is for:

  • IB maths AI students over 18
  • Parents of students doing IB maths AI

Instructor

Math, teaching and exam enthusiast
Kidd Cheung
  • 5.0 Instructor Rating
  • 5 Reviews
  • 1,644 Students
  • 1 Course

Kidd is a full time math tutor located in Hong Kong. He has been teaching IB Math for more than 7 years now and He obtained his math degree from the University of Hong Kong. He is also an IB examiner.


Kidd hopes he can help you with your exam and math journey.


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