Home
Class 14
MATHS
A cylindrical can of internal diameter 2...

A cylindrical can of internal diameter 24 cm contains water. A solid sphere of radius 6 cm is completely immersed in water in the cylinder. The water level increases by

A

0.25 cm

B

0.5 cm

C

2 cm

D

3 cm

Text Solution

AI Generated Solution

Promotional Banner

Similar Questions

Explore conceptually related problems

A cylindrical vessel of radius 4 cm contains water. A solid sphere of radius 3 cm is lowered into the water until it is completely immersed. The water level in the vessel will rise by

A cylindrical vessel of radius 4 cm. contains water. A solid sphere of radius 3 cm is dipped into the water until it is completely immersed. The water level in the vessel will rise by

A cylindrical vessel of radius 4cm contains water.A solid sphere of radius 3cm is lowered into the water until it is completely immersed. The water level in the vessel will rise by: (2)/(9)cm (b) (4)/(9)cm(c)(9)/(4)cm(d)(9)/(2)cm

A cylindrical vessel of radius 8 cm contains water. A solid sphere of radius 6 cm is lowered into the water until it is completely immersed. What is the rise in the water level in the vessel?

In a cylindrical vessel of diameter 24 cm, filled up with sufficient quantity of water, a solid spherical ball of radius 6 cm is completely immersed. Find the increase in height of water level.

In a cylindrical vessel of diameter 24 cm filled up with sufficient quantity of water, a solid spherical ball of raidus 6 cm is completely immersed. Then the increase in height of water level is :

In a cylindrical vessel of radius 10 cm, containing some water, 9000 small spherical balls are dropped which are completely immersed in water which raises the water level. If wach spherical ball is radius 0.5 cm , then find the rise in the level of water in the vessel.

A sphere of radius 2 cm is put into water contained in a cyclinder of base-radius 4 cm. If the sphere is completely immersed in the water, the water level in the cylinder rises by

A cylindrical vessel with internal diameter 10 cm and height 10.5 cm is full of water. A solid cone of base diameter 7 cm and height 6 cm is completely immersed in water. Find the value of water (i) displaced out of the cylinder. (ii) left in the cylinder. (Take pi=22//7 )