27, whose cube is 19683
8
64
6859
To calculate the number of small cubes that can fit inside the largest cube, we need to find the volume of each cube. The formula for volume is side length cubed. So, the volume of the small cube is 1mm x 1mm x 1mm = 1mm³, and the volume of the largest cube is 4mm x 4mm x 4mm = 64mm³. Therefore, it would take 64 small cubes to fill the largest cube.
27, whose cube is 19683
8
6859. Cube root of 9999 is 21.54, so find the largest prime number less than that (19), then cube that number. 19^3=6,859
64
6859
32=25 So the larget cube of a whole number that divides 32 is 23 = 8
The largest cube is 23 = 8 which divides 72 with a remainder of 0.
To calculate the number of small cubes that can fit inside the largest cube, we need to find the volume of each cube. The formula for volume is side length cubed. So, the volume of the small cube is 1mm x 1mm x 1mm = 1mm³, and the volume of the largest cube is 4mm x 4mm x 4mm = 64mm³. Therefore, it would take 64 small cubes to fill the largest cube.
15,625 is the cube of 25.
It doesn't matter if you know that the largest three-digit prime number is 997 or that its cube root is 9.98998998. If you include zero in the whole numbers, the answer will be zero.
Let the radius of the largest sphere that can be carved out of the cube be r cm.The largest sphere which can be carved out of a cube touches all the faces of the cube.∴ Diameter of the largest sphere = Edge of the cube⇒ 2r = 7 cm∴ Volume of the largest sphere
cube