Three dimensions

Author:Christina Bulen, Simon Gregg1

Most of the points are just on a flat 2D surface. To come out of that, into three dimensions, you need a third number, like the point (3, 4, 5). Try putting in your own point with three small numbers.

New Resources

Congruent Sides & Angles in △s: Exploration
Midpoint Theorem (V2): Integer Solutions
GeoGebra 3D Modeling Workshop (March 8 2024)
Basic and Compound Inequality Illustrator
Perpendicular Lines: Quick Exploration

Discover Resources

Trapézio
Truncated Tetrahedron.
Pr6.7_c_d
Hexagon
Snowflakes with GeoGebra

Discover Topics

Confidence Interval
Upper and Lower Sum or Riemann Sum
Coordinates
Step Functions
Geometric Transformations