Orthocentre of the triangle is `(2, 1)` and the circumcentre is `(7/2,5/2)` then its nine point circle centre is

Centroid of the triangle is (3, 3) and orthocentre is (-3, 5). Then centre of the nine point circle is

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

If origin is the orthocentre of the triangle formed by the points (5,-1),(-2,3) and (-4,-7) then the nine point circle centre

Find the orthocentre of the triangle formed by (0,0), (2,-1) (-1,3) whose circumcentre is (5/2,5/2).

The circumcentre of the triangle formed by (0, 0), (2, -1) and (-1, 3) is (5/2, 5/2). Then the orthocentre is

Find the centroid of the triangle whose orthocentre is (-3,5) and circumcentre is (6,2).

Find the centroid of the triangle whose orthocentre is (-3,5) and circumcentre is (6,2).

Statement-1: If the circumcentre of a triangle lies at origin and centroid is the middle point of the line joining the points (2,3) and (4,7), then its orthocentre satisfies the relation 5x-3y=0 Statement-2: The circumcentre, centroid and the orthocentre of a triangle is on the same line and centroid divides the lines segment joining circumcentre in the ratio 1:2

Statement-1: If the circumcentre of a triangle lies at origin and centroid is the middle point of the line joining the points (2,3) and (4,7), then its orthocentre satisfies the relation 5x-3y=0 Statement-2: The circumcentre, centroid and the orthocentre of a triangle is on the same line and centroid divides the lines segment joining circumcentre in the ratio 1:2