# Distance betweeen the circumcenter and the orthocenter of a triangle

## Description

A circumscribed circle or circumcircle of a triangle is a circle which passes through all the vertices of the triangle.The center of this circle is called the circumcenter and its radius is called the circumradius. The circumcenter of a triangle can be found as the intersection of any two of the three perpendicular bisectors. The three altitudes intersect in a single point, called the orthocenter of the triangle. The orthocenter lies inside the triangle if and only if the triangle is acute.The distance between the circumcenter and the orthocenter of a triangle can be calculated by the circumradius and the angles of the triangle.

Related formulas## Variables

OH | The distance between circumcenter O and orthocenter H (m) |

R | Radius of the circle (m) |

A | Angle of the triangle (degree) |

B | Angle of the triangle (degree) |

C | Angle of the triangle (degree) |