Each side of a square is of length 4. The center of of the square is (3,7) and are of its disgonals are parallel to y=x. Then coordinates of the vertices are?

Each sides of a square is of lemgth 4 units. The centre of the square is (3,7) and one of its diagonals is parallel to y=x . Find the co-ordinates of its vertices.

Each side of a square is of length 4 units. The centre of the square is at (3,7) and one of the diagonals is parallel to the line y=x. If the vertices of the square be (x_1,y_1),(x_2,x_2),(y_2,y_3) and (x_4,y_4), " then max " (y_1,y_2,y_3,y_4)-min(x_1,x_2,x_3,x_4) is

Each side of a square is of length 6 units and the centre of the square Is (-1,2). One of its diagonals is parallel to x+y=0. Find the co- ordinates of the vertices of the square.

Each side of a square is of length 6 units and the centre of the square Is ( - 1, 2). One of its diagonals is parallel to x+y= 0 . Find the co-ordinates of the vertices of the square.

A square has sides of length 4 units each with its centre at (3,4). If one of its diagonals is parallel to the line y=x, find its vertices.

ABCD is a square of side 2a. Taking the centre of the square as origin and axes parallel to the sides AB and AD. The coordinates of the vertices of the square are

Each side of a square has length 4 units and its center is at (3,4). If one of the diagonals is parallel to the line y=x , then anser the following questions. The radius of the circle inscribed in the triangle formed by any three vertices is