. In the following figure, PQRS is square lawn with side PQ = 42 metres. Two circular flower beds are there on the sides PS and QR with centre at O, the intersections of its diagonals. Find the total area of the two flower beds (shaded parts).

In the given figure,PQRS is a square of side 4cm.PSR and QSR are two quadrants of circles. Find the area of the circle touching a side and both the quadrants.

There are two circular flower beds on two sides of a square lawn ABCD of side 56m .If the centre of each circular flower bed is the point of intersection of the diagonals of the square lawn,find the sum of the areas of the lawn and the flower beds.

In the given figure, two circular flower beds have been shown on two sides of a square lawn ABCD of side AB=42m . If the centre of each circular flower bed is the point of intersection O of the diagonals of the square lawn, find (i) the sum of the areas of the lawn and flower beds, (ii) the sum of the areas of two flower beds.

It is proposed to add to a square lawn measuring 58cm on a side,two circalar ends. The centre of each circle is the point of intersection of the diagonals of the square. Find the area of the whole lawn.

In Figure,two circular flower beds have been shown on two sides of a square lawn ABCD of side 56m. If the centre of each circular flower bed is the point of intersection of the diagonals of the square lawn,find the sum of the areas of the lawns and the flower beds.

Find the area of the flower bed (with semi-circular ends) shown in figure

In the given figure, PQRS is a square whose side is 8 cm. PQS and QPR are two quadrants. A circle is placed touching both the Quadrants and the square as shown in the figure. What is the area (in cm^(2) ) of the circle?

A square lawn with side 100 m long has a circular flower bed in the centre. If the area of the lawn, excluding the flower bed, is 8614 m2, the radius of the circular flower bed is (a) 21 m (b) 31 m (c) 41 m (d) None of these

The adjoining figure represents a rectangular lawn with a circular flower bed in the middle. Find: (i) the area of the whole land (ii) the area of the flower bed (iii) the area of the lawn excluding the area of the flower bed (iv) the circumference of the flower bed.

Find the area of the flower bed (with semi-circular ends) shown in figure.