Surface area + third power - practice problems
Number of problems found: 41
- Calculate 3
Calculate the cube volume whose edge is 3x-1,3x-1,3x-1 - Cylinder - area
The diameter of the cylinder is one-third the length of the height of the cylinder. Calculate the surface of the cylinder if its volume is 2 m³. - Special cube
Calculate the cube's edge if its surface and volume are numerically equal numbers. - Surface of the cylinder
Calculate the surface area of the cylinder when its volume is 45 l, and the base's perimeter is three times the height. - Calculate 8327
Calculate the surface area of a cube with a volume of 262,144 cm³. - Cube V2S
The volume of the cube is 27 dm cubic. Calculate the surface of the cube. - Big cube
Calculate the cube's surface, which is composed of 64 small cubes with an edge 1 cm long. - Sphere A2V
The surface of the sphere is 241 mm². What is its volume? - Area of a cube
Calculate the surface area of a cube if its volume is equal to 729 cubic meters. - The cube
The cube has a surface area of 486 m². Calculate its volume. - Cube-shaped box
The cube-shaped box is filled to the brim with 2 liters of milk. Calculate the edge and surface of the box. - Cuboid to cube
A cuboid with dimensions of 9 cm, 6 cm, and 4 cm has the same volume as a cube. Calculate the surface of this cube. - Ball-shaped 28481
How many square meters of material is needed to make a ball-shaped balloon with a volume of 950 m³? - Cube
One cube has an edge increased five times. How many times will larger its surface area and volume? - Volume and area
What is a cube's volume with an area of 361 cm²? - Cube surfce2volume
Calculate the volume of the cube if its surface is 150 cm². - Length of the edge
Find the length of the edge of a cube with a cm² surface and a volume in cm³ expressed by the same number. - Sphere
The sphere's surface is 12100 cm², and the weight is 136 kg. What is its density? - Increases 14471
How many percent will it increase a) surface b) cube volume if the edge of the cube increases by 25%? - Eight
Eight small Christmas balls with a radius of 1 cm have the same volume as one large Christmas ball. What has a bigger surface: eight small balls or one big ball?
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