A solid cube is cut into two cuboids of equal volumes. Find the ratio of the total surface area of the given cube and that of one of the cuboids.

A solid cube with edge 'I' was divided exactly into two equal halves. Find the ratio of the total surface area of the given cube and that of the cuboid formed.

A soild cube is divided into two objects of equal volumes, then what will be the ratio of the total surface area of the cube and the surface area of each cuboidal object?

A cube of edge 5 cm is cut into cubes each of edge of 1 cm. The ratio of the total surface area of one of the small cubes to that of the large cube is equal to :

A cube of edge 5 cm is cut into cubes each of edge of 1 cm. The ratio of the total surface area of one of the small cubes to that of the large cube is equal to :

If a cuboid of dimensions 32 cm xx 12 cm xx 9 cm is cut into two cubes of same size, what will be the ratio of the surface area of the cuboid to the total surface area of the two cubes?

A solid metallic cuboid of dimensions 18cmxx36cmxx72cm is melted and recast into 8 cubes of the same volume. What is the ratio of the total surface area of the cuboid to the sum of the lateral surface areas of all 8 cubes?

Two cubes of edge 10 m each joined together to form a single cuboid. The ratio of the total surface area of one of the cubes and that of the single cuboid formed is ______.