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

Visualizing the Pythagorean Identity with Sine and Cosine
Select an object for a time to start a command. Light
random coprime pairs
函數的奇偶性
Slope Between 2 Points (Phase 2)

Découvrir des ressources

shmoop
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Systems of Equations - 3 x 3
Engkol Peluncur Analisis Posisi
Food Designer

Découvrir des Thèmes

Cube
Équations Linéaires
Histogramme
Mathématiques
Limites