If a triangle has it's orthocenter at (1,1) and circumcentre (3/2,3/4) then centroid is:

If a triangle has its orthocentre at (1,1) and circumcentre at (3/2,3/4) then the coordinate of the centroid of triangle is

If the orthocenter and circumcenter of a triangle are (2,-3),(5,6) then the centroid is

(1,-3,1),(2,-1,3),(0,1,2) are vertices of a triangle then its orthocentre and circumcentre are situated at a distance of

(1,-3,1),(2,-1,3),(0,1,2) are vertices of a triangle then its orthocentre and circumcentre are situated at a distance of

In a triangle, if orthocentre, circumcentre, incentre and centroid coincide, then the triangle must be

A triangle has side lengths 18, 24 and 30. Find the area of the triangle whose vertices are the incentre, circumcentre and centroid of the triangle.

The centroid of a triangle is (2,4) and circumcentre is (1,7), then find the orthocentre .

Statement 1: If in a triangle, orthocentre, circumcentre and centroid are rational points, then its vertices must also be rational points. Statement : 2 If the vertices of a triangle are rational points, then the centroid, circumcentre and orthocentre are also rational points.