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Cards In This Set
| Front | Back |
 Medians |
Segments that contain endpoints at the vertex of a triangle and at the midpoint of an opposite side
|
 Altitudes |
Segments that contain endpoints at the vertex of a triangle and at the perpendicular of an opposite side
|
 Centroid |
The point of concurrency of all the Median(s); the segment attached to the triangle vertex is two-thirds the length of the entire line
|
 Orthrocenter |
The point of concurrency of all the Altitude(s)
|
 Angle Bisector |
Segments that contain endpoints at the bisector of a triangle vertex and at an opposite side
|
 Incenter |
The point of concurrency of all the Angle Bisector(s); it can be represented as the center of an inscribed circle Equidistant from all sides
|
 Perpendicular Biectors |
Segments that contain endpoints at any position and is at the perpendicular midpoint of an opposite side
|
 Circumcenter |
The point of concurrency of all the Perpendicular Bisector(s); it can be represented as the center of an inscribed circle Equidistant from all sides
|
 Midsegment |
Segment that contains endpoints at the midpoint of one side and at the midpoint of another side
|
 Equidistant |
To be the same distance away from a point
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