Volume of a Hemisphere
Trending Questions
Q. Question 3
The diameter of a sphere is decreased by 25%. By what percent does its curved surface area decrease?
The diameter of a sphere is decreased by 25%. By what percent does its curved surface area decrease?
Q. If the volume of a sphere is equal to the volume of the hemisphere, then the ratio of the radius of the sphere to the radius of the hemisphere is .
- 1:3√2
- 2:3√2
- 1:3√7
- 1:3√3
Q.
16 hemispheres of radius 2 cm are melted to make a single sphere. Find radius of the sphere.
- 8 cm
- 16 cm
- 4 cm
- 32 cm
Q.
What is the volume of water that can be filled in a hemispherical bowl of radius 10 cm? [1 MARK]
Q. If the volume of a sphere is equal to the volume of the hemisphere, then find the ratio of the radius of the sphere to the radius of the hemisphere.
- 1:3√2
- 2:3√2
- 1:3√7
- 1:3√3
Q. If the volume of a sphere is equal to the volume of the hemisphere, then find the ratio of the radius of the sphere to the radius of the hemisphere.
- 2:3√2
- 1:3√2
- 1:3√3
- 1:3√7
Q. If the volume of a sphere is equal to the volume of the hemisphere, the ratio of the radius of the sphere to the radius of the hemisphere is .
- 1:3√2
- 1:3√3
- 2:3√2
Q. What is the volume of the aluminium used to make a hemisphere of inner radius 7 cm and thickness 1 cm?
[use π=227]
[use π=227]
- 353.773 cm3
- 228.67 cm3
- 257.14 cm3
- 341.34 cm3
Q. The volume of the aluminium used to make a hemisphere of inner radius 7 cm and thickness 1 cm is
[use π=227]
[use π=227]
- 257.14 cm3
- 353.773 cm3
- 341.34 cm3
Q.
How many litres of milk can a hemispherical bowl of diameter 10.5 cm hold?
[Assume π=227]
0.307 litres
0.903 litres
0.303 litres
0.363 litres
Q. If the volume of a sphere is equal to the volume of the hemisphere, then find the ratio of the radius of the sphere to the radius of the hemisphere.
- 1:3√3
- 1:3√2
- 2:3√2
- 1:3√7
Q. If the volume of a sphere is equal to the volume of the hemisphere, the ratio of the radius of the sphere to the radius of the hemisphere is .
- 1:3√2
- 1:3√3
- 2:3√2