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

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

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

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

If the vertices of a triangle ABC are A (-4, -1), B (1,2) and C (4, -3), then the coordinates of the circumcentre of the triangle are,

If coordinates of the circumcentre and the orthocentre of a triangle are respectively (5, 5) and (2, 2), then the coordinates of the centroid are

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

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

If the centroid and circumcentre of a triangle are (3, 3), (6, 2) then the orthocentre is