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Angular Normal of a Line in 2D

  1. The Angular Normal of a Line in \(2\)-Dimensional Cartesian Coordinate System is the Counter-Clockwise Angle that the Normal to the Line from Origin makes with the Positive Direction of \(X\)-Axis.
  2. Angular Normal of a Line is calculated using the following steps
    1. Find the Coordinates of Point Projection of the Origin on the Line. For a Line given by equation \(Ax + By + C=0\) the Coordinates are given as \((\frac{-CA}{A^2+B^2},\frac{-CB}{A^2+B^2})\).
    2. Calculate the Angle sutained by the Coordinates of Point Projection of the Origin on Line using the Modified Arctangent Function used to calculate Equatorial Angles.
Related Topics and Calculators
Introduction to Lines,    Derivation/Representation of Equation of Lines,    Finding Points on Line/Intercepts of Line,    Types of Lines in 2D,    Types of Lines in 3D,    Condition for Collinearity of 3 Points,    Angular Slope of a Line in 2D,    Angle Between 2 Lines,    Relation Between 2 Lines,    Condition for Concurrency of Lines,    Family of Lines in 2D
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