Study the following case and answer the questions based on it.
A cube with dimensions 5x5x5 is painted on all faces using a single colour. The cube is then cut into smaller sized cubes with dimensions 1x1x1.

Q. How many cubes have 2 painted faces?

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Solution

The correct option is D 36
n = number of cubes in a row or column
total number of cubes on the edge = (n-2) x 12
= 3 x 12
= 36

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Similar questions

Q. Study the following case and answer the questions based on it.
A cube with dimensions 5x5x5 is painted on all faces using a single colour. The cube is then cut into smaller sized cubes with dimensions 1x1x1.

Q. How many cubes have only one painted face?

Q. The following Questions are based on the following information:How many small cubes have only one face coloured?

Q. A large cube is painted on all six faces and then divided into maximum number of smaller cubes, by making 9 cuts. How many smaller cubes will have no painted faces?

A cube of side $5 c m$ is painted on all its faces. If it is sliced into $1$ cubic centimetre cubes, then how many $1$ cubic centimetre cubes will have exactly one of their faces painted?

(a) $27$

(b) $42$

(d) $142$

Question 1

A cube of side 5 cm is painted on all its faces. If it is sliced into 1 cubic centimetre cubes, then how many 1 cubic centimetre cubes will have exactly one of their faces painted?
(a) 27 (b) 42 (c) 54 (d) 142

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Study the following case and answer the questions based on it. A cube with dimensions 5x5x5 is painted on all faces using a single colour. The cube is then cut into smaller sized cubes with dimensions 1x1x1. Q. How many cubes have 2 painted faces?

The correct option is D 36n = number of cubes in a row or column total number of cubes on the edge = (n-2) x 12 = 3 x 12 = 36

Study the following case and answer the questions based on it.
A cube with dimensions 5x5x5 is painted on all faces using a single colour. The cube is then cut into smaller sized cubes with dimensions 1x1x1.

Q. How many cubes have 2 painted faces?

The correct option is D 36
n = number of cubes in a row or column
total number of cubes on the edge = (n-2) x 12
= 3 x 12
= 36