You need to provide more information. For example, If you were told you had a cube with a volume of 1 cubic ft then you know each side is 1 ft because a cube defines equal sides. If the volume was in a rectangular shape there would be many answers.
Each side has 2 cm of length = 2x2x2= 8cm3
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 have to know that [ Volume = (length) x (width) x (height) ]. Then, you can divide each side of that equation by (length x height), and you wind up with Width = Volume/(length x height)
Volume = s3
Each side has 2 cm of length = 2x2x2= 8cm3
Find the cube root of the volume. Volume of a cube = length of side^3 therefore length of side = volume^(1/3)
To find the side length of a cube with a volume of 8cm^3, you can use the formula for the volume of a cube, which is side length cubed. Therefore, you would take the cube root of the volume to find the side length. In this case, the cube root of 8cm^3 is 2cm, so the side length of the cube is 2cm.
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 have to know that [ Volume = (length) x (width) x (height) ]. Then, you can divide each side of that equation by (length x height), and you wind up with Width = Volume/(length x height)
Volume = s3
If you have the length of a side, you cube it, to get the volume. For instance, if the length of the side is 10 cm, the volume is 10 cm x 10 cm x 10 cm = 1000 cubic cm.
Not enough information. If you know ONE side of the box, you have many different combinations for the OTHER TWO sides, to have a certain volume - and each of these will give you different areas.
The volume of a cube is a side cubed. V=S3 So, to find the length of a side, solve for S, to find that the side equals the cube root of the volume. Ex: Volume=8 cubic meters Then 8=S3, therefore s=2 meters.
Vol(cube) = length(diameter)^(3) Volume(sphere) = (4/3) pi* radius^(3) Now the radius is '1/2 ' the diameter/length , assuming as 'perfect' fit. So substituting Vol(cube) = (2radii)^(3) = (2r)^(3) To find the 'Ullage' unused space, subtract one from the other. Vol(cube) - Vol(sph). (2r)^(3) - (4/3 pi*r^(3) Factor r^(3) [ 2^(3) - (4/3 pi ] => 4r^(3) [ 2 - pi/3] NB ' pi = 3.141592..... So all you need is to find the length of one side of the cube and halve it. So if the cube is 64 units^(3) Then the side length is the cube root of 64 units^(3) , which is 4units. Half of this side length is 2 units ( 4/2) , this is the radius(r). Substituting Ullage space is 4(2)^(3) [ 2 - 3.14 / 3] ==> 4(8)[ 2 - 1.047...] 32[ 2 - 1.047...] 32[ 0.9529...] == > 30.9438.... units^(3) is the volume of the Ullage space.
Find the cube root of the volume. You'll probably need a calculator.
From the surface area, calculate the length of each side: area = 6 x side2.Once you know this side, you can get the cube of it, to obtain the volume.