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Angular Normal of a Plane

  1. The Angular Normal of a Plane are the Polar and Equitorial Angles that the Normal to the Plane from Origin makes with the Positive Direction of Polar and Equitorial Axes.
  2. Angular Normal of a Plane is calculated using the following steps
    1. Find the Coordinates of Point Projection of the Origin on the Plane. For a Plane given by equation \(Ax + By + Cz + D=0\) the Coordinates are given as \((\frac{-DA}{A^2+B^2+C^2},\frac{-DB}{A^2+B^2+C^2},\frac{-DC}{A^2+B^2+C^2})\).
    2. Calculate the Polar and Equaitorial Angles sutained by the Coordinates of Point Projection of the Origin on Plane using the Angle Measurement Formula.
Related Topics and Calculators
Intorduction to Planes,    Derivation/Representation of Equation of Planes,    Finding Points on Plane/Intercepts of Plane,    Types of Planes,    Condition for Coplanarity of 4 Points,    Projection of Vector on a Plane,    Angle Between 2 Planes,    Angle Between a Line and a Plane,    Relation Between a Line and a Plane,    Relation Between 2 Planes,    Relation Between 3 Planes,    Condition for Collinearity and Concurrency of Planes,    Family of Planes
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