Three dimensions

Auteur :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.

Nouvelles ressources

bewijs stelling van Pythagoras
Slope and Road Signs
Model sferyczny - dwunastościan-dwudziestościan
Hyperbolic Paraboloid
Rose Curve

Découvrir des ressources

Triangle Proportionality Theorem
Rotation vs. Time - Sim to Sim - Sine 9
Zbroji do 100
QR4-02-CYU5 (Sketching compressions of parabolas)
Visualisation of enlargements

Découvrir des Thèmes

Géometrie
Vecteurs
Fractions
Translation
Sections Coniques