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 processes continued indefinitely. If the side of the square is `10 c m` , find the sum of the areas of all the squares so formed.

A square is drawn by joining mid pint of the sides of a square. Another square is drawn inside the second square in the same way and the process is continued in definitely. If the side of the first square is 16 cm, then what is the sum of the areas of all the squares ?

If the sides of a square are halved, then its area

The perimeter of a square is 60x m. Find the side of the square.

The side of a square is 4 cm. Find its area.

The figure formed by joining the mid-points of the sides of a quadrilateral ABCD, taken in order, is a square only, if

The side of a given square is equal to a. The mid-points of its sides are joined to form a new square. Again, the mid-points of the sides of this new square are joined to form another square. This process is continued indefinitely. Find the sum of the areas of the squares and the sum of the perimeters of the squares.

Find the rule for finding the area of a square with side m.

Find the length of the side of a square whose area is 441m^2.

Find the area of a square of side 8 m.

Find the area of a square plot of side 8 m.