Changes

2 bytes removed ,  02:43, December 27, 2009
no edit summary
Line 5: Line 5:     
When the principle of a plane is extended into higher dimensions, it is known as a [[hyperplane]].
 
When the principle of a plane is extended into higher dimensions, it is known as a [[hyperplane]].
−
      
== How to find the equation of a plane from three points ==
 
== How to find the equation of a plane from three points ==
Line 18: Line 17:  
The equation of the plane is then D(x - x<sub>A</sub>) + E(y - y<sub>A</sub>) + F(z - z<sub>A</sub>) = 0
 
The equation of the plane is then D(x - x<sub>A</sub>) + E(y - y<sub>A</sub>) + F(z - z<sub>A</sub>) = 0
 
(The coordinates of points B and C could have been used instead.)
 
(The coordinates of points B and C could have been used instead.)
−
         
[[Category:Geometry]]
 
[[Category:Geometry]]