# Three cubes

The body was created by gluing three identical cubes. Its volume is 192 cm

^{3}. What is its surface in dm^{2}?**Correct result:****Showing 0 comments:**

Tips to related online calculators

Do you know the volume and unit volume, and want to convert volume units?

#### You need to know the following knowledge to solve this word math problem:

## Next similar math problems:

- Volume from surface area

What is the volume of the cube whose surface area is 96 cm^{2}? - Rotary cylinder

In the rotary cylinder it is given: surface S = 96 cm^{2}and volume V = 192 cm cubic. Calculate its radius and height. - The cylinder

In a rotating cylinder it is given: the surface of the shell (without bases) S = 96 cm^{2}and the volume V = 192 cm cubic. Calculate the radius and height of this cylinder. - Three cubes

Two cube-shaped boxes with edges a = 70 cm; b = 90 cm must be replaced by one cube-shaped box. What will be its edge? - Cuboids in cube

How many cuboids with dimensions of 6 cm, 8 cm and 12 cm can fit into a cube with side 96 centimeters? - Cubes

Most how many cubes with an edge length of 5 cm may fit in the cube with the inner edge of 0.4 m? - Cube 6

Volume of the cube is 216 cm^{3}, calculate its surface area. - Cube surface and volume

The surface of the cube is 500 cm^{2}, how much cm^{3}will be its volume? - Equilateral cylinder

Equilateral cylinder (height = base diameter; h = 2r) has a volume of V = 199 cm^{3}. Calculate the surface area of the cylinder. - Cube surfce2volume

Calculate the volume of the cube if its surface is 150 cm^{2}. - Cube volume

The cube has a surface of 384 cm^{2}. Calculate its volume. - Two rectangular boxes

Two rectangular boxes with dimensions of 5 cm, 8 cm, 10 cm, and 5 cm, 12 cm, 1 dm are to be replaced by a single cube box of the same cubic volume. Calculate its surface. - Cuboid walls

Calculate the cuboid volume if its different walls have an area of 195cm², 135cm², and 117cm². - The body

The body on the figure consists of cubes with an edge length 10 cm. What surface has this body? - Surface of cubes

Peter molded a cuboid 2 cm, 4cm, 9cm of plasticine. Then the plasticine split into two parts in a ratio 1:8. From each piece made a cube. In what ratio are the surfaces of these cubes? - Cubes - diff

Second cubes edge is 2 cm longer than the edge of the first cube. Volume difference blocks is 728 cm^{3}. Calculate the sizes of the edges of the two dice. - Cube diagonals

Determine the volume and surface area of the cube if you know the length of the body diagonal u = 216 cm.