Plane

Equation of the plane

Point–normal form of the equation of a plane

a x + b y + c z + d = 0

The normal vector of the plane

\vec{n} = (a, b, c)

Axial section form of the plane

\frac{x}{x_{0}} + \frac{y}{y_{0}} + \frac{z}{z_{0}} = 1

Distance of point $M (x_{M}, y_{M}, z_{M},)$ from the plane

D = \frac{a \cdot x_{M} + b \cdot y_{M} + c \cdot z_{M}}{\sqrt{a^{2} + b^{2} + c^{2}}}

Keywords: Plane

Trigonometry
Law of Sines
Law of Cosines
Trigonometric identities of double angles
Trygonometry Identities of same angle
Trigonometric identities of half angles
Identities for the sum and difference of two angles
Sum and difference of trigonometric functions
Trigonometric Values of Special Angles
Two-dimensional geometric shapes
Angle Bisector Theorem
Basic Proportionality Theorem - Intercept Theorem
The inscribed angle theorem
Convex - Concave polygons, functions
Triangle
Special Triangles - Right Triangle, Equilateral Triangles, Isosceles Triangles
Quadrilateral
Squere
Rectangle
Rhombus
Parallelogram
Kite
Trapezoid
Circle
Circular sector
Circular segment
Three-dimensional geometric shapes
Cube
Sphere
Cone
Prism
Pyramide
Platonic solids
Cylinder
Vectors
Scalar Product of Vectors
Vector Product of Vectors
Analytical Geometry 2D
Distance between two points
Circle
Hyperbole
Linear equation
Parabola
Ellipse
Analytical Geometry 3D
Plane