3:5
The sides (linear dimensions) of the cubes are in the ratio of 0.6 .
153 = 3375 cubic units
Each side of the cube would be 15cm in length.
3375 cubic meters
The similarity ratio of the two spheres can be found by taking the cube root of the ratio of their volumes. The volume of the first sphere is 20pi m^3 and the volume of the second sphere is 160pi m^3. The cube root of the ratio of their volumes is (160pi/20pi)^(1/3) = (8)^(1/3) = 2. Therefore, the similarity ratio of the two spheres is 2:1.
The sides (linear dimensions) of the cubes are in the ratio of 0.6 .
63 = 216 and 143 = 2744 6:14 = 3:7
3375
15 cm
the side length is 15 inches.side length:= cube root of 3375 in3= 15check:volume of cube = s3 = 153 or 15 *15*15 = 3375
3375 in3
153 = 3375 cubic units
Each side of the cube would be 15cm in length.
Since 33751/3, the cube root of 3375, is equal to 15, each side of the cube is 15 inches.
The length is 15. The width and height are the same.
3375 cubic meters
The similarity ratio of the two spheres can be found by taking the cube root of the ratio of their volumes. The volume of the first sphere is 20pi m^3 and the volume of the second sphere is 160pi m^3. The cube root of the ratio of their volumes is (160pi/20pi)^(1/3) = (8)^(1/3) = 2. Therefore, the similarity ratio of the two spheres is 2:1.