1331 cubed units
if a cube has a volume of 64 cubic units the edge will be 8because 8 times 8 = 64
To find the edge length of a cube with a volume of 1384 cubic units, you can use the formula for the volume of a cube, which is ( V = a^3 ), where ( a ) is the edge length. To find ( a ), you take the cube root of the volume: ( a = \sqrt[3]{1384} ). Calculating this gives approximately ( a \approx 11.1 ) units. Thus, the edge length of the cube is about 11.1 units.
A cube with a volume of 2 cubic units has sides measuring approximately 1.26 units each. This is calculated by taking the cube root of 2, which is about 1.26. Thus, each edge of the cube is equal in length, contributing to the overall volume of 2 cubic units.
If the length of an edge of a cube is s units then its volume is s*s*s or s3 cubic units.
. . . has edge lengths of 5 units.
Volume of a cube: edge*edge*edge measured in cubic units
You use cubic units when you describe volume because a cube is measuring 1 unit on each edge and the edge has a volume of one cubic unit.
The edge of a cube that has a volume 64 cubic units is: 4 units.
if a cube has a volume of 64 cubic units the edge will be 8because 8 times 8 = 64
To find the edge length of a cube with a volume of 1384 cubic units, you can use the formula for the volume of a cube, which is ( V = a^3 ), where ( a ) is the edge length. To find ( a ), you take the cube root of the volume: ( a = \sqrt[3]{1384} ). Calculating this gives approximately ( a \approx 11.1 ) units. Thus, the edge length of the cube is about 11.1 units.
If the length of an edge of a cube is s units then its volume is s*s*s or s3 cubic units.
. . . has edge lengths of 5 units.
The volume of a cube is the cube of the length of one edge. (9 inches)3 = 729 cubic inches.
A cube with volume 27cc (cm3) has edges measuring 3cm each.
In a cube, all edges have the same length. To find the cubic dimension (volume), cube the length of one edge: 4x4x4 = 64 cubic units
The edge length of a cube is the measurement of one of its sides, which are all equal in length. It is the distance between two adjacent vertices of the cube. If the volume of a cube is known, the edge length can be calculated using the formula ( a = \sqrt[3]{V} ), where ( a ) is the edge length and ( V ) is the volume. For example, if a cube has a volume of 27 cubic units, its edge length would be 3 units.
First cube's edge is 4 units, volume is 64 cunits. Second cube's edge is 12 units, volume is 1728 cunits, an increase of 27 times the original. This is to be expected as 3 cubed is 27.