AngleBisector

Available

Interior-angle bisector at a vertex as an InfiniteLine

Forms

AngleBisector[{q1, p, q2}]

AngleBisector[{q1, p, q2}, "type"]

Verified examplesbisector = AngleBisector[{{1, 0}, {0, 0}, {1, Sqrt[3]}}] → InfiniteLine[{0, 0}, {3/2, Sqrt[3]/2}]AngleBisector[{{1, 0}, {0, 0}, {1, Sqrt[3]}}] → InfiniteLine[{0, 0}, {3/2, Sqrt[3]/2}]AngleBisector[{{1, 0}, {0, 0}, {Sqrt[3], 1}}] → InfiniteLine[{0, 0}, {(2 + Sqrt[3])/2, 1/2}]

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Topics

Angles And Polar Coordinates - Geometric Constructions »
New In120 Alphabetical Listing - A
Plane Geometry - Geometric Constructions »
Synthetic Geometry - Objects Created by Geometric Constructions

Related

PlanarAngle TriangleConstruct PerpendicularBisector InfiniteLine GeometricScene CircleThrough Midpoint AASTriangle ASATriangle AllowedHeads AnnotationDelete Around

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