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An overview of various geometric constructions related to triangles, including the incenter, circumcenter, centroid, and orthocenter. It explains how to find these points and describes the properties of their respective bisectors and altitudes. Additionally, the document introduces the concept of concurrent lines and the point of concurrency.
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Point of Concurrency Formed by Used to Contains Triangle Vertex Pt. inside/outside of triangle Sketch
Inscribe a circle in a triangle Find a point equidistant from all 3 sides
Circumscribe a circle about a triangle Find point equidistant from all 3 vertices
Acute - Inside Right - On Obtuse - Outside
Acute - Inside Right - On Obtuse - Outside
Page 2 of 2 Angle Bisector of a triangle – A segment from the vertex of the triangle that bisects that angle. Perpendicular Bisector of a triangle – A segment that is perpendicular to a side of that triangle at its midpoint. Median of a triangle – A segment that connects the vertex of the triangle to the midpoint of the opposite side. Altitude of a triangle – A segment from the vertex of a triangle that is perpendicular to the opposite side. Concurrent Lines – Three of more coplanar lines that intersect at the same point. Point of concurrency – The point where the concurrent lines intersect.