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If you have a cube and a sphere that weigh the same but only the cube will float what does that tell you about the volume?
The cube has a larger volume.
What is the cube root of volume of cube?
The volume of a cube is determined by cubing the length of one edge, so the cube root of the volume will give you the length of an edge. (In a cube, all of the edges are the same length)
If you cut a cube in half will the combined volume of the 2 halves be more less or the same?
The volume will stay the same, because you are not taking any volume away, nor adding any. Therefore the volume will stay the same.
What is the side length of a cube that has the same volume of a sphere with the radius of 1?
The side length of a cube that has the same volume of a sphere with the radius of 1 is: 1.61 units.
Do 2 solids that have the same volume have the same shape?
not nessaserily a 1x8x8 rectangle has the same volume as a 4x4x4 cube
Why is the number cube called cube?
The volume of a cube is length times width times height. As it is a cube these three numbers are the same, so x^3 is the volume of a cube, hence the name 'cubed'.
What is the density of a 270g cube if twenty-seven 1g marbles are added to the inside of the cube?
271
Determine the ratio of the volume of a cube to that of a sphere which will exactly fit inside the cube?
let edge of the cube be {x} radius of the sphere inside the cube= x/2 volume of the cube=x^3 volume the sphere=4pi/3*r^3 =4/3*22/7*r^3/8 ratio of the volume=x^3/11x^3/21 =21/11 ans.= 21:11
How do you find the length width and height on a cube when the volume is given?
cube root the volume because each dimension is the same measurement
Why is a cube smaller than a prism with the same volume?
A cube is not necessarily smaller than a prism with the same volume; rather, it is a specific type of prism. The volume of both shapes can be equal, but their surface areas can differ significantly. A cube, by virtue of its equal dimensions, generally has a smaller surface area compared to a prism with the same volume but varying dimensions. This difference means that the cube is more compact, but both shapes can occupy the same volume in space.
How would the densities of the sphere and cube have compared if the masses of the cube and sphere had been the same but the volume of the cube had been greater?
Density = Mass/Volume, whatever the shape. So, if the masses are the same, the density is greater when the volume id smaller. Thus the sphere, with the smaller volume has the greater density.
Can you use r square to find the volume of sphere inside of r cube?
No. For a volume you must have a cubic function.
