﻿Plane Members        The Plane type exposes the following members.

# Constructors

NameDescription PlaneOverloaded.

# Methods

NameDescription AngleOverloaded. Bisector
Computes the bisecting plane of two intersecting planes. ContainsOverloaded. DeepCopy
A deep copy of this instance. DistanceToOverloaded. Equals
Tests if two planes are considered equal.
(Overrides Object..::.Equals(Object).) GetHashCode
A hash code for the plane.
(Overrides Object..::.GetHashCode()()().) GetType
Gets the Type of the current instance.
(Inherited from Object.) Intersect3dOverloaded. Intersects3dOverloaded. IsCoplanarToOverloaded. IsOrthogonalTo
An orthogonality test. IsParallelToOverloaded. MoveOverloaded. Normalize
Normalizes all internal parameters of the plane. RandomOrthogonalPlane
A random plane orthogonal to the plane.  RandomPlane
A random plane. RandomPointOnPlane
A random point on the plane ReflectInOverloaded. RotateOverloaded. ToString
Returns the properties of the plane in StringNumberFormat-format.
(Overrides Object..::.ToString()()().)  TransformCoordinatesOverloaded.  XY
The XY-plane (z=0).  XZ
The XZ-plane (y=0).  YZ
The YZ-plane (x=0).

# Operators

NameDescription  Equality
True if two planes are considered equal.  Inequality
False if two planes are considered equal.

# Properties

NameDescription Analytic
Gets a vector v = (A,B,C) containing the coefficients of the analytic form z=A*x+B*y+C of the plane. d
Gets or sets the right side of the coordinate form of the plane a*x + b*y + c*z = d. DirectionVector1
Gets or sets the first direction vector of the plane. DirectionVector2
Gets or sets the second direction vector of the plane. NCF_d
Gets the right side d of the normal coordinate form of the plane n1*x + n2*y + n3*z = d, |n|=1, d>0. NCF_normal
Gets the normal vector n=(n1,n2,n3) of the normal coordinate form of the plane n1*x + n2*y + n3*z = d, |n|=1, d>0. NormalVector
Gets or sets the normal vector n=(a,b,c) of the coordinate form of the plane a*x + b*y + c*z = d. Point
Gets or sets the defining point of the plane.