Home
Class 10
MATHS
The diameters of the top and the bottom ...

The diameters of the top and the bottom portions of a bucket are 42 cm and 28 cm. If the height of the bucket is 24 cm, then find the cost of painting its outer surface at the rate of 5 paise/`cm^(2)`.

Promotional Banner

Similar Questions

Explore conceptually related problems

The diameters of the top and the bottom portions of a bucket are 42cm and 28cm. If the height of the bucket is 24cm, then find the cost of painting its outer surface at the rate of 5( paise )/(cm^(2))

The diameters of the two circular ends of the bucket are 44 cm and 24 cm. The height of the bucket is 35cm. Find the volume of the bucket.

The diameters of the two circular ends of the bucket are 44 cm and 24 cm . The height of the bucket is 35 cm . The capacity of the bucket is

The diameters of the two circular ends of the bucket are 44 cm and 24 cm. The height of the bucket is 35 cm . The capacity of the bucket is

The diameters of two circular ends of a bucket are 44 cm and 24 cm and the height of the bucket is 35 cm . The capacity of the bucket is

The circular ends of a bucket are of radii 35cm and 14 cm and the height of the bucket is 40cm.Its volume is ___

An open metallic bucket is in the shape of the frustum of the cone. If the diameters of the two circular ends of the bucket are 45 cm and 25 cm and the vertical height of the bucket is 24cm, find the area of the metallic sheet used to make the bucket. Also find the volume of water it an hold. (Use pi=22/7 )

The radii of the ends of a bucket 16 cm high are 20 cm and 8 cm. Find the curved surface area of the bucket.

An open metallic bucket is in the shape of the frustum of the cone.If the diameters of the two circular ends of the bucket are 45cm and 25cm and the vertical height of the bucket is 24cm, find the area of the metallic sheet used to make the bucket.Also find the volume of water it an hold.(Use pi=(22)/(7))

If the radii of the conical frustum bucket are 14 cm and 7 cm. If its height is 30 cm, then find (i) Its total surface area