There is a rectangular field of size `94\ mxx32\ mdot` Three roads each of 2 m width pass through the field such that two roads are parallel to the breadth of the field and the third is parallel to the length. Calculate: (a) Area of the field covered by the three roads (b) Area of the field not covered by the roads.

A rectangular field is 30 m in length and 22 m in width. Two mutually perpendicular roads, each 2.5 m wide, are drawn inside the field so that one road is parallel to the length of the field and the other road is parallel to its width. Calculate the area of the crossroads.

A rectangular lawn is 30 m by 20 m. It has two roads each 2 m wide running in the middle of it one parallel to the length and the other parallel to the breadth. Find the area of the roads.

Through a rectangular field of sides 90 m xx 60 m , two roads are constructed which are parallel to the sides and cut each other at right angles through the centre of the field. If the width of the roads is 3 m, find the total area covered by the two roads.

A rectangular field is of length 60 m and breadth 35 m. Find the area of the field.

The perimeter of a rectangular field is 82 cm and its area is 400 cm^2 . Find the breadth of the rectangle.

A rectangular grassy plot measures 90 m by 65 m. Two pathways, each 1.5 m wide are running through the middle of the plot, parallel to its length and breadth. Find the area of the grassy portion.

Through a rectangular field of length 90 m and breadth 60 m , two roads are constructed which are parallel to the sides and cut each other at right angles through the centre of the fields. If the width of each road is 3 m , find (i) the area covered by the roads. (ii) the cost of constructing the roads at the rate of Rs 110 per m^2 .

The length and the breadth of a rectangular field are in the ratio 5:3. If the width of the field is 36 m, then its length is

The perimeter of a rectangular field is 92m. If its length is 26 m , find its breadth and area.

Sides of a triangular field are 15 m, 16m and 17m. With the three corners of the field a cow, a buffalo and a horse are tied separately with ropes of length 7m each to graze in the field. Find the area of the field which cannot be grazed by the three animals.