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Geometry: Unit Three
| Question | Answer |
|---|---|
| Starts at a vertex and bisects the opposite side | Median of a Triangle |
| Point of concurrency where medians intersect (Theorum) | Centroid Theorum |
| Point of concurrency where altitudes intersect (Theorum) | Orthocenter Theorum |
| Starts at a vertex and is perpendicular to the opposite side | Altitude of a Triangle |
| Location where special segments intersect | Point of Concurrency |
| When a side of a triangle is split in half with a right angle | Perpendicular Bisector |
| The point of concurrency for perpendicular bisectors; Equidistant from each vertex (Theorum) | Circumcenter Theorum |
| Divides an angle into two equal halves | Angle Bisector |
| Point of concurrency for angle bisectors; Equidisntant from the sides. Look for angles with two equal halves. (Theorum) | Incenter Theorum |
| Connects midpoints from two sides of a traingle. | Midsegment of a Triangle |
| A midsegment is parallel to the base side (Theorum) | Triangle Midsegment Theorum |
| Any point on an angle bisector is equidistant from the sides of the angle | Angle Bisector Theorum |
| Any point on a perpendicular bisector is equidistant from the endpoint of the segment (Theorum) | Perpendicular Bisector Theorum |