A cow is tied with a rope of length 14m at the corner of a rectangular field of dimensions `20mxx16m` . Find the area of the field in which the cow can graze.

A cow is tied with a rope of length 14 m at the corner of a rectangular field of dimensions 20m xx 16 m . Find the area of the field in which the cow can graze.

A cow is tied with a rope of length 12m at a comer of rectangular field of dimensions 25mx45m. If the length of the rope is increased to 23m, then the additional grassy area in which the cow can grazs is (take

A cow is tied with a rope of length 7 cm at the corncr of a triangular field with cach side 15 an. If the length of the rope is increased by 4.5 m, find increase in area of the field in which the cow can graze.

Three horses are tethered with 7 metre long ropes at the corners of a triangular field having sides 20m, 34m and 42m. Find the area of the plot which can be grazed by the horses. Also, find the area of the plot which remains ungrazed.

A horse is tethered to one corner of a rectangular field of dimensions 70 m xx 52 m, by a rope of length 21 m. How much area of the field can it graze?

A goat is tied to one corner of a field of dimensions 16 m xx 10m with a rope 7 m long. Find the area of the field that the goat can graze. The following are the steps involved in solving the above problem. Arrange them in sequential order. (A) Required area = 38.5 m^(2) (B) Area of the field that the goat can graze = Area of the sector of radius 7 m and a sector angle of 90^(@) (C ) (90^(@))/(360)xx(22)/(7)xx(7)^(2)

A cow is tied on the corner of a rectangular field of size 30m xx 20 m by a 14m long rope. The area of the region, that she can graze is (use pi = (22)/(7) ) :

A horse is thethered to one corner of a rectangular field of dimensions 70 m by 52 m with a rope of length 28 m. Find out the area grazed by the horse.