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Euclidean Geometry – Grade 12 Theorems


Course Intro

This course takes you through all the Euclidean Geometry theorems you learnt in Grade 12 and how you need to apply them in your Matric Final.

Your teacher-in-your-pocket will walk you through each key concept that you need to know, and then she will take you through example questions one by one. All questions are taken from old exam papers and they represent a specific type of question that you will face in your final exam. You will be shown exactly how to approach the different question types and you will be given all the key points that you need to remember when faced with that particular question type.

You will be given the full set of Concept Notes, the Questions that your teacher walks you through and the corresponding Memo.

We cover the South African National Curriculum and use example questions from past IEB papers – so whether you are at a GED or IEB school, this course will make it possible for you to reach your full potential!

This course can also be purchased alongside all of the Euclidean Geometry courses in the Euclidean Geometry Package.

So every time you buy a course from Cerebral, YOU are making the world a better place.

Who is this course for?
  • Matric students preparing for the final exams.
  • Homeschooling students wanting to test their knowledge and make sure they understand the material.
  • University students learning geometry and wanting a refresher on the basics

We have various packages, from our Complete Maths to course packages. Save now!

  • A desire to pass
  • A willingness to learn
  • A willingness to make hand-written notes and do the revision questions
  • An understanding of Grade8-11 Mathematics.
What do you learn?
  • Summary of all key concepts
  • The Proportional Theorem
  • Similar Triangles

This course is not a full lesson on Geometry, it is designed specifically for exam preparation. Your teacher will assume that you understand the basics of Geometry and although she will go through the important concepts, the explanations will be specific to the exam questions.