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Math
Geometry
Points of Concurrency
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Terms in this set (16)
incenter
point of concurrency of the 3 angle bisector
incenter
point of concurrency equidistant from each side of the triangle
incenter
point of concurrency that is the center of the inscribed circle
inscribed circle
circle that is tangent to each side of the triangle
incenter & centroid
point of concurrency that is always in the triangle's interior
circumcenter
point of concurrency of the 3 perpendicular bisectors
circumcenter
point of concurrency equidistant from each vertex of the triangle
circumcenter
center of the circumscribed circle
circumscribed circle
circle passes thru all 3 vertices of the triangle
circumcenter & orthocenter
point of concurrency that can lie in the exterior, interior, or on the triangle
orthocenter
point of concurrency of the 3 altitudes
centroid
point of concurrency of the 3 medians
centroid
point of concurrency known as the center of mass/gravity
centroid
point of concurrency that divides each median into parts such that the smaller is half the larger
euler line
the orthocenter, the controid, and the circumcenter are always collinear
perpendicular bisector
a line perpendicular to a segment at it's midpoint
any point on the perpendicular bisector of a segment is equidistant from the segments endpoints
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