# Cube edges

The sum of the lengths of the cube edges is 42 cm. Calculate the surface of the cube.

**Correct result:****Showing 0 comments:**

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

## Related math problems and questions:

- Sum of the edges

The sum of the lengths of all edges of the cube is 72 cm. How many cm^{2}of colored paper are we going to use for sticking? - Edges or sides

Calculate the cube volume, if the sum of the lengths of all sides is 276 cm. - Cube edge

Determine the edges of the cube when the surface is equal to 37.5 cm square. - Cube 5

The surface of the cube is 15.36 dm^{2}. How will change the surface area of this cube if the length of the edges is reduced by 2 cm? - Cuboid surface

Determine surface area of cuboid if its volume is 52.8 cm cubic and length of the two edges are 2 cm and 6 cm. - Cube 7

Calculate the volume of a cube, whose sum of the lengths of all edges is 276 cm. - Surface of cuboid

Find the surface of the cuboid if its volume is 52.8 cm^{3}and the length of its two edges is 2 cm and 6 cm. - Cube

The sum of all cube edges is 30cm. Find the surface area of the cube. - The cube

The cube has a surface of 600 cm^{2}, what is its volume? - Cube

The sum of lengths of cube edges is 57 cm. What is its surface and volume? - Cube 1-2-3

Calculate the volume and surface area of the cube ABCDEFGH if: a) /AB/ = 4 cm b) perimeter of wall ABCD is 22 cm c) the sum of the lengths of all edges of the cube is 30 cm. - Cube V2S

The volume of the cube is 27 dm cubic. Calculate the surface of the cube. - Cube 5

The content area of one cube wall is 32 square centimeters. Determine the length of its edges, its surface and volume. - The cube

The cube has a surface area of 486 m ^ 2. Calculate its volume. - Cuboid

Cuboid has a surface of 516 cm^{2}. Side a = 6 cm and b = 12 cm. How long is the side c =? - 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. - The surface

The surface area of the cuboid is 1714 cm^{2}, the edges of the base are 25 cm and 14 cm long. Find the area of the surface.