# Cube edges

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

S =  73.5 cm2

### Step-by-step explanation: Did you find an error or inaccuracy? Feel free to write us. Thank you! ## 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 cm2 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 dm2. 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.
• Cube The sum of all cube edges is 30cm. Find the surface area of the cube.
• Surface of cuboid Find the surface of the cuboid if its volume is 52.8 cm3 and the length of its two edges is 2 cm and 6 cm.
• 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 The sum of lengths of cube edges is 57 cm. What is its surface and volume?
• The cube The cube has a surface of 600 cm2. What is its volume?
• 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 cm2. Side a = 6 cm and b = 12 cm. How long is the side c =?
• Cube walls Find the volume and the surface area of the cube if the area of one of its walls is 40 cm2.
• The surface The cuboid's surface area is 1714 cm2, the edges of the base are 25 cm and 14 cm long. Find the area of the surface.