The relation between circumcenter, centroid, and orthocenter of a triangle

Centroid of triangle

Circumcenter of a Triangle

Centroid of a Triangle

The distance between circum centre and orthocenter of the triangle whose vertices are (0,0),(6,8) and (-4,3) is

The distance between the circumcenter and the orthocentre of the triangle whose vertices are (0,0),(6,8), and (-4,3) is L. Then the value of (2)/(sqrt(5))L is

What is the Distance between circumcenter and orthocenter?

Prove that the distance between the circumcenter and the incenter of triangle ABC is sqrt(R^(2)-2Rr)

The distance between the circumcentre and orthocenter of a Delta ABC is R sqrt(1-lambda cos A*cos B*cos C), then lambda=

If the distance between centroid and orthocentre of a triangle is 12 cm then find the distance between its orthocentre and circumcentre.