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

Graphing 1 + cos(θ) in Polar Coordinates
רישום חופשי
Special Right Triangles 30°-60°-90° and 45°-45°-90°
seo tool
立体几何-公理3及推论

Discover Resources

Verschiebbares Dreieck auf Gerade
P2分物
iufifif
Any Quadrilateral tiles the plane.
Distinguishing Volume and Surface Area: IM 7.7.15

Discover Topics

Similar Triangles
Quadratic Equations
Constructions
Correlation
Upper and Lower Sum or Riemann Sum