Volume + expression of a variable from the formula - practice problems - page 2 of 32
Number of problems found: 624
- Determine 4876
The rotating cone has a height of 72 cm and an angle at the top of 72 °. Determine the volume of the sphere. - Cube V2S
The volume of the cube is 27 dm cubic. Calculate the surface of the cube. - Volume of sphere
How many times does the volume of a sphere increase if its radius increases two times? - Cylinder and its circumference
The height of a cylinder is four times its circumference, c. What is the volume of the cylinder in terms of its circumference c? - Cube edges
If the edge length of the cube increases by 50%, how does the volume of this cube increase? - Cuboid enlargement
By how many percent increases the volume of the cuboid if every dimension increases by 30%? - Car consumption
The car has passed 988 kilometers and consumed 66 liters of petrol. What is the consumption per 100 kilometers? - Decimetres 72974
What is the diameter of a 1m³ sphere? Write in decimetres - Hundredfold 63144
The length of the radius of the rotating cylinder base is 5 m. You calculate the radius of an equally high cylinder, the volume of which is a hundredfold. - Dimension 62514
The cabinet has a volume of 5.4 m3, a height of 2 m, and a width of 1.5 m. What is the third dimension of the cabinet? - Surface 40621
The surface of the sphere is 535 m². What is its volume? - Cylinder 17971
The cylinder has a volume of 2000 liters and a height of 8 dm. What is its surface? - Length 6326
The cube has an area of 5400 cm². What are the length of its edge and the volume of the cube? - Surface 4588
What is the volume of a sphere with a surface area of 113.04 square meters? - Volume 3261
The volume of the square is 56l. The length is 10 dm, and the width is 2 dm. What is its height? - Kilometers 3029
The car consumed m liters of gasoline per s of kilometers. How many liters of gasoline does it consume per 100 km? - Equilateral cylinder
Find the radius and height (in centimeters) of an equilateral cylinder with a volume of 1 liter. - Hard cone problem
The cone's surface is 200 cm², and its height is 7 centimeters. Calculate the volume of this cone. - Quadrilateral pyramid
A regular quadrilateral pyramid has a volume of 24 dm³ and a base edge a = 4 dm. Calculate: a/height of the pyramid b/sidewall height c/surface of the pyramid - Hectoliters of water
There are 942 hectoliters of water in a cylindrical tank with an inner diameter of 6 m. The water reaches two-thirds of the depth of the tank. Calculate its depth.
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