Taking AB, AD as axes, the coordiantes of the point C when ABCD is a square of side a is

Taking AB, AD as axes, the coordinates of the point C when ABCD is a rectangle of sides a and b is

ABCD is a square 2a unit. Taking AB and AD as axes of coordinates, the equation to the circle which touches the sides of the square is

ABCD is a square whose side is a. Taking AB and AD as axes, find the equation of the circle circumscribing the square.

ABCD is a square, the length of whose side is a. Taking AB and AD as the coordinate axes, the equation of the circel passing through the ceteices of the square is

ABCD is a square, the length of whose side is a. Taking AB and AD as the coordinate axes, the equation of the circel passing through the ceteices of the square is

ABCD is a square in first quadrant whose side is a,taking AB and AD as axes,prove that the equation to the circle circumscribing the square is x^(2)+y^(2)=a(x+y)

ABCD is a square in first quadrant whose side is a, taking AB and AD as axes, prove that the equation to the circle circumscribing the square is x^2+ y^2= a(x + y) .

Let ABCD be a square of side 2a. Find the coordinates of the vertices of this square when (i) A coincides with the origin and AB and AD are along OX and OY respectively. (ii) The centre of the square is at the origin and coordinate axes are parallel to the sides AB and AD respectively

Let ABCD be a square of side 2 a.Find the coordinates of the vertices of this square when (i) A coincides with the origin and AB and AD are along OX and OY respectively.(ii) The centre of the square is at the origin and coordinate axes are parallel to the sides AB and AD respectively

The x-coordiante of the incentre of the triangle that has the coordiantes of mid points of its sides as (0,1),(1,1) and (1,0) is: