Professional Course

Introduction to Geometry

edX, Online
Length
14 weeks
Price
50 USD
Next course start
Start anytime See details
Delivery
Self-paced Online
Length
14 weeks
Price
50 USD
Next course start
Start anytime See details
Delivery
Self-paced Online
Visit this course's homepage on the provider's site to learn more or book!

Course description

Introduction to Geometry

More than 2000 years ago, long before rockets were launched into orbit or explorers sailed around the globe, a Greek mathematician measured the size of the Earth using nothing more than a few facts about lines, angles, and circles. This course will start at the very beginnings of geometry, answering questions like "How big is an angle?" and "What are parallel lines?" and proceed up through advanced theorems and proofs about 2D and 3D shapes. Along the way, you'll learn a few different ways to find the area of a triangle, you'll discover a shortcut for counting the number of stones in the Great Pyramid of Giza, and you'll even come up with your own estimate for the size of the Earth.

In this course, you'll be able to choose your own path within each lesson, and you can jump between lessons to quickly review earlier material. GeometryX covers a standard curriculum in high school geometry, and CCSS (common core) alignment is indicated where applicable.

Upcoming start dates

1 start date available

Start anytime

  • Self-paced Online
  • Online
  • English

Who should attend?

Prerequisites

Basic algebra (solving an equation for an unknown value).

Course delivery details

This course is offered through SchoolYourself, a partner institute of EdX.

4-6 hours per week

Costs

  • Verified Track -$50
  • Audit Track - Free

Certification / Credits

What you'll learn

  • How to measure angles, and rules for determining when angles are congruent
  • How to prove and apply properties of triangles, quadrilaterals, and other polygons
  • How to calculate the areas of polygons, circles, ellipses, and other complex shapes
  • How to prove and apply the Pythagorean theorem
  • How line segments and angles in circles are related
  • How to calculate the volumes and surface areas of three-dimensional solids

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