Volume
Practice Volume MCQs from Mensuration — Mathematics.
If the side of a cube is doubled, its volume becomes how many times the original volume?
The volume of a sphere is 4.5π cm³. What is its radius?
A rectangular tank 5 m long, 4 m wide, and 3 m deep is half full of water. What is the volume of water?
The volume of a cylinder is 308 cm³ and its height is 8 cm. Find its base radius. (Use π = 22/7)
What is the volume of a right prism with a height of 15 cm and a base that is a square of side 4 cm?
A cylindrical pillar has a radius of 21 cm and height of 4 m. Find its volume.
Find the volume of a cone if its base diameter is 10 cm and height is 12 cm.
The volume of a hemisphere is 18π cm³. Find its radius.
What is the volume of a pyramid with a rectangular base of 10 cm by 6 cm and height 5 cm?
A cube has a total surface area of 96 cm². What is its volume?
The capacity of a cylindrical vessel is 15.4 liters. If its height is 10 cm, find the base area in cm².
Find the volume of a sphere whose surface area is 154 cm².
If the volume of a cuboid is 3000 cm³ and its base area is 150 cm², what is its height?
A sphere is inscribed in a cube of side 10 cm. What is the volume of the sphere?
Three metal cubes of sides 3 cm, 4 cm, and 5 cm are melted to form a single cube. Find the side of the new cube.
A cylindrical tank of radius 7 m and height 10 m is full of water. If this water is poured into a rectangular tank of length 22 m and width 10 m, what will be the height of water?
Find the volume of a hollow cylinder with external radius 5 cm, internal radius 4 cm, and height 10 cm.
If the radius of a cylinder is doubled and the height is halved, what is the ratio of the new volume to the original volume?
A solid cone of height 24 cm and radius of base 6 cm is melted and reshaped into a sphere. Find the radius of the sphere.
The sum of length, breadth, and height of a cuboid is 19 cm and its diagonal is 11 cm. Find its volume if the surface area is not needed but related? (Wait, let's use a standard volume problem). A cuboid has dimensions in the ratio 3:2:1 and volume 1296 cm³. Find the length.