The orthocentre of the `DeltaABC` is `B` and the circumcentre is `S(a, b)`. If `A` is the origin, then the coordinates of `C` are

The orthocentre of the triangle ABC is 'B' and the circumcentre is 'S' (a, b). If A is the origin, then th co-ordinates of C are

(1, -2) and (-2, 3) are the points A and B of the DeltaABC . If the centroid of the triangle be at the origin, then find the coordinates of C.

The vertices of DeltaABC are (2, 0, 0), B(0, 1, 0), C(0, 0, 2). Its orthocentre is H and circumcentre is S. P is a point equidistant from A, B, C and the origin O. Q. The y-coordinate of S is :

The vertices of DeltaABC are A(2, 0, 0), B(0, 1, 0), C(0, 0, 2). Its orthocentre is H and circumcentre is S. P is a point equidistant from A, B, C and the origin O. Q. The y-coordinate of S is :

The vertices of DeltaABC are (2, 0, 0), B(0, 1, 0), C(0, 0, 2). Its orthocentre is H and circumcentre is S. P is a point equidistant from A, B, C and the origin O. Q. The z-coordinate of H is :