87,528,384 units cubed, given side length of 444
87,528,384 units cubed, given side length of 444
The volume of a cube is given by side3, so given the volume take its cube root; thus: volume = 1280 = side3 ⇒ side = 3√1280 units.
The side length is the cube root of the volume.
No, it is not possible to construct a cube of twice teh volume of a given cube using only a straightedge and a compass.
No, it is not possible to construct a cube of twice teh volume of a given cube using only a straightedge and a compass.
Find the cube root of the volume. Volume of a cube = length of side^3 therefore length of side = volume^(1/3)
Cube root the volume as for example if its volume was 27 then the cube root of 27 is 3 which is its side length
You cube the edge length.
A cube, with a side of 7 units, would have a volume of 343 cubic units
cube root the volume because each dimension is the same measurement
If you were given the size of the cube (the length of one side), the volume would be the side length cubed. Example, a 3-inch cube has a volume of 3 cubed or 27 cubic inches.
Cube root the volume and square it multiplying it by 6 As for example if its volume was 27 then its cube root is 3 and 32*6 = 54 which is the cube's total surface area