The Five Centers of a Triangle (Center of Gravity, Incenter, Circumcenter, Orthocenter, Excenter)
Author: tonagaiExecutions: 11618
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Enter the coordinates of the vertices of triangle ABC, and this calculator will compute the coordinates of the five centers of the triangle (centroid, incenter, circumcenter, orthocenter, and excenter).
Center of Gravity - The point where the three medians of a triangle (line segments connecting each vertex to the midpoint of its opposite side) intersect.
Incenter - The point where the angle bisectors intersect.
Circumcenter - The point where the perpendicular bisectors of the sides intersect.
Orthocenter - The point where the three altitudes (line segments drawn vertically from each vertex to the opposite side) intersect.
Incenter - The center of the incircle of the triangle.
Incenter - The point where the angle bisectors intersect.
Circumcenter - The point where the perpendicular bisectors of the sides intersect.
Orthocenter - The point where the three altitudes (line segments drawn vertically from each vertex to the opposite side) intersect.
Incenter - The center of the incircle of the triangle.
| Length of side BC | |
| Length of side CA | |
| Length of side AB | |
| Angle A | ° |
| Angle B | ° |
| Angle C | ° |
| Center of gravity: ( | , ) |
| Deep down;( | , ) |
| Circumcenter: ( | , ) |
| Orthocenter: ( | , ) |
| Side Center 1:( | , ) |
| Secondary center 2:( | , ) |
| Side Center 3:( | , ) |
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