`(0,0) and ( 6 , -8 )` are the diagonals of a square then other co-ordinate of vertex may be

Show that A (3, 2), B (6, -2) and C (2, -5) can be the vertices of a square. Without using the co-ordinates of vertex D, find the equation of side AD of the square and also the equation of diagonal BD.

If A(0, 0) and C(6, -8) are end points of diagonal of a square then sum of square of abscissa of other vertex is

Show that A (3, 2), B (6, -2) and C (2, -5) can be the vertices of a square. Find the co-ordinates of its fourth vertex D, if ABCD is a square.

A (-1, 0), B (1, 3) and D (3, 5) are the vertices of a parallelogram ABCD. Find the co-ordinates of vertex C.

The co-ordinates of two vertices of Delta ABC are A(-5,7,3) and B(7,-6,-1). The co-ordinates of its centroid are (1,1,1). Find the co-ordinates of vertex C.

The slope of a median, drawn from the vertex A of the triangle ABC is -2. The co-ordinates of vertices B and C are respectively (-1, 3) and (3, 5). If the area of the triangle be 5 square units, then possible distance of vertex A from the origin is/are.

What is the area of a square with diagonal of 6?

In square ABCD, A=(3,4),B=(-2,4) and C=(-2,-1). By plotting these point on a graph paper, find the co-ordinates of vertex D. Also find the area of the square.

The co-ordinates of the extremities of one diagonal of a square are (1, 1) and (1,-1) Find the co-ordinates of its other vertices and the equation of the other diagonal

The co-ordinates of the extremities of one diagonal of a square are (1, 1) and (-1,-1) Find the co-ordinates of its other vertices and the equation of the other diagonal