Each side of the square OPQR given in the diagram is 6 unit. Write the coordinates of the vertices of the square.

In this figure ABCD is a square. The axes are drawn through the mid points of its sides. The length of its side is 6 units. Write the coordinates of its vertices. .

Write the sequence of perfect squares.

In the figure, coordinates of two vertices of a rhombus are A(-1,2) and C(7,2) .If the length of the diagonal BD is 6, write the coordinates of other two vertices. .

In the figure,ABCD is a square.Its diagonals are parallelto the coordinate axes.AC=6 and the coordinates ofA is(3, 2) write the coordinates of the vertices C, B and D.

Consider a rhombus ABCD w hose diagonals meet at origin. The length of diagonal sare 8 units and 6 units.Find the coordinates of the vertices.

A square is drawn by joining the mid points of the sides of a square. A third square is drawn inside the second square in the same way and the process is continued infinitely. If the side of the square is 10 cms, find the sum of the areas of all the squares so formed.

A 50 centimetre long rod is to be cut into two pieces, one of which is to be bent to form a square and other is to be bent to form an equilateral triangle. The length of a side of the equilateral is twice the length of the side of a square. Find the length of the side of a square and equilateral triangle.

When 4 is subtracted from the sides of a square its area is 256 cm^2 . Find the length side of the largest square?

The length of a diagonal of square is 4 cm . a) What is its area? b) The length of a diagonal of a square is d units and its area is A sq.units. Write the relation between them? c) Which is the proportionality constant?