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Angle Bisectors & Medians
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Angle Bisector A segment that cuts an angle in half
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A 1 2 D B C
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F I G H
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The Incenter Always lies Inside the Triangle
Point of Concurrency Incenter - The point of concurrency formed by the intersection of the three bisectors of a triangle. The Incenter Always lies Inside the Triangle
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Incenter It is the same distance from each side of the triangle to the incenter.
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The angle bisectors of the triangle meet at point P. Find PF.
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The angle bisectors of triangle TUV meet at point W.
Find the value of d U 2d + 7 Y W F T V E 4d - 1
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Median Median Vertex A segment from the vertex of a triangle to the midpoint of the opposite side.
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The centroid always lies
Point of Concurrency Centroid – The point of concurrency formed by the intersection of the three medians of a triangle The centroid always lies inside the triangle
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Centroid The centroid is two-thirds of the distance from each vertex to the midpoint of the opposite side.
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In ABC, AN, BP, and CM are medians.
If AN = 12, find AE. A B M P E C N
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In ABC, AN, BP, and CM are medians.
If CE = 16, find EM. A B M P E C N
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In ABC, AN, BP, and CM are medians.
If EP = 3, find EB and BP. A B M P E C N
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Special Segments in the Coordinate Plane
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