If the Let ABC be a triangle having orthocentre and circumcentre at (9, 5) and (0, 0) respectively. equation of side BC is `2x-y = 10`, then find the possible coordinates of vertex A .

Let ABC be a triangle having orthocentre and circumcentre at (9,5) and (0,0) respectively. If the equation of side BC is 2x – y = 10 , then find the possible co- ordinate of vertex A: O (1,9) O (9, 1) O (9,5) O (7,6)

Orthocenter and circumcenter of a Delta ABC are (a,b) and (c,d) ,respectively.If the coordinates of the vertex A are(x_(1),y_(1)), then find the coordinates of the middle point of BC.

Consider a triangle ABC with sides AB and AC having the equations L_1 = 0 and L_2 = 0 . Let the centroid, orthocentre and circumcentre of the Delta ABC are G, H and S respectively. L = 0 denotes the equation of side BC. If L_1 : 2x – y = 0 and L_2 : x + y = 3 and G (2, 3) then find the slope of the line L = 0.

If in a Delta ABC ,B is orthocentre and if circumcentre of Delta ABC is (2,4) and vertex A is (0,0) then co-ordinates of vertex C is

In Delta ABC equation of the right bisectors of the sides Ab and AC are x+y = 0 and x - y = 0 respectively .If A = (5,7) then equation of side BC is

In a Delta ABC the equation of the side BC is 2x-y =3 and its circumcentre and orthocentre are (2,4) and (1,2) respectively . Circumradius of Delta ABC is

In a Delta ABC the equation of the side BC is 2x-y =3 and its circumcentre and orthocentre are (2,4) and (1,2) respectively . Circumradius of Delta ABC is

If in a Delta ABC, B is orthocentre and if circumcentre of Delta ABC is (2,4) and vertex A is (0,0) then co-ordinates of vertex 'C' is