# 10th Class Mental Ability Cube and Dice Question Bank

### done Cubes and Dice

• A) 80

B) 87

C) 89

D) 90

• A) 48

B) 49

C) 50

D) 52

• A) 1

B) 6

C) 8

D) 12

• A) 24

B) 16

C) 8

D) 4

•  Directions: A cube is painted red on two adjacent faces and black on the faces opposite to the red faces and green on the remaining faces. It is now cut into sixty-four smaller cubes of equal size.
How many cubes have only one face painted red?

A) 8

B) 12

C) 16

D) 24

•  Directions: A cube is painted red on two adjacent faces and black on the faces opposite to the red faces and green on the remaining faces. It is now cut into sixty-four smaller cubes of equal size.
How many cubes have one face green and one of the adjacent faces black or red?

A) 8

B) 16

C) 24

D) 28

•  Directions: A cube is cut in two equal parts along a plane parallel to one of its faces. One piece is then colored red on the two larger faces and green on the remaining, while the other is colored green on two smaller adjacent faces and red on the remaining. Each is then cut into 32 cubes of same size and mixed up. Now answer the following questions based on the above statement.
How many cubes have one red face each?

A) 28

B) 32

C) 0

D) 50

•  Directions: A cube is cut in two equal parts along a plane parallel to one of its faces. One piece is then colored red on the two larger faces and green on the remaining, while the other is colored green on two smaller adjacent faces and red on the remaining. Each is then cut into 32 cubes of same size and mixed up. Now answer the following questions based on the above statement.
How many cubes have at least two faces colored red?

A) 0

B) 32

C) 80

D) 128

•  Directions: A cube is cut in two equal parts along a plane parallel to one of its faces. One piece is then colored red on the two larger faces and green on the remaining, while the other is colored green on two smaller adjacent faces and red on the remaining. Each is then cut into 32 cubes of same size and mixed up. Now answer the following questions based on the above statement.
What is the total number of red faces?

A) 0

B) 64

C) 80

D) 128

•  Directions: A cube is colored red on two opposite faces, blue on two adjacent faces and yellow on two remaining faces. It is then cut into two halves along the plane parallel to the red faces. One piece is then cut into four equal cubes and the other one into 32 equal cubes.
How many cubes do not have any colored face?

A) 0

B) 16

C) 4

D) 8

•  Directions: A cube is colored red on two opposite faces, blue on two adjacent faces and yellow on two remaining faces. It is then cut into two halves along the plane parallel to the red faces. One piece is then cut into four equal cubes and the other one into 32 equal cubes.
How many cubes have each a yellow face with other faces without colour?

A) 4

B) 14

C) 17

D) 20

•  Directions: A cube is colored red on two opposite faces, blue on two adjacent faces and yellow on two remaining faces. It is then cut into two halves along the plane parallel to the red faces. One piece is then cut into four equal cubes and the other one into 32 equal cubes.
How many cubes have at least one face painted blue?

A) 4

B) 14

C) 17

D) 20

•  Directions: All the six faces of a cube are colored with six different colours - black, brown, green, red, white and blue. (i) Red face is opposite to the black face. (ii) Green face is between red and black faces. (iii) Blue face is adjacent to white face. (iv) Brown face is adjacent to blue face. (v) Red face is in the bottom.
Which face is opposite to brown face?

A) Blue

B) White

C) Green

D) Red

•  Directions: All the six faces of a cube are colored with six different colours - black, brown, green, red, white and blue. (i) Red face is opposite to the black face. (ii) Green face is between red and black faces. (iii) Blue face is adjacent to white face. (iv) Brown face is adjacent to blue face. (v) Red face is in the bottom.
Which face is opposite to green face?

A) Red

B) White

C) Blue

D) Brown

•  Directions: All the six faces of a cube are colored with six different colours - black, brown, green, red, white and blue. (i) Red face is opposite to the black face. (ii) Green face is between red and black faces. (iii) Blue face is adjacent to white face. (iv) Brown face is adjacent to blue face. (v) Red face is in the bottom.
Which is the upper face?

A) White

B) Black

C) Brown

D) None

•  Directions: A painter is given a task to paint a cubical box with six different colours for different faces of the cube. The detailed account of it is given as: (i) Red face should lie between yellow and brown faces. (ii) Green face should be adjacent to the silver face. (iii) Pink face should lie adjacent to the green face. (iv) Yellow face should lie opposite to the brown one. (v) Brown face should have face down. (vi) Silver and pink faces should lie opposite to each other.
Find the upper face.

A) Red

B) Pink

C) Yellow

D) Silver

•  Directions: A painter is given a task to paint a cubical box with six different colours for different faces of the cube. The detailed account of it is given as: (i) Red face should lie between yellow and brown faces. (ii) Green face should be adjacent to the silver face. (iii) Pink face should lie adjacent to the green face. (iv) Yellow face should lie opposite to the brown one. (v) Brown face should have face down. (vi) Silver and pink faces should lie opposite to each other.
The faces adjacent to green are

A) Yellow, Pink, Red, Silver

B) Brown, Pink, Red, Silver

C) Red, Silver, Yellow, Brown

D) Pink, Silver, Yellow, Brown

•  Directions: A painter is given a task to paint a cubical box with six different colours for different faces of the cube. The detailed account of it is given as: (i) Red face should lie between yellow and brown faces. (ii) Green face should be adjacent to the silver face. (iii) Pink face should lie adjacent to the green face. (iv) Yellow face should lie opposite to the brown one. (v) Brown face should have face down. (vi) Silver and pink faces should lie opposite to each other.
Three of the faces adjacent to red face are

A) Silver, Green, Brown

B) Silver, Brown, Pink

C) Silver, Pink, Green

D) Yellow, Pink, Green

• A) 1

B) 2

C) 3

D) 4

• A) 1

B) 2

C) 3

D) 4

• A) $\square$

B) $\Delta$

C) 8

D) +

• A) A

B) B

C) E

D) F

• A) 2

B) 3

C) 5

D) 6

• A) 1

B) 2

C) 3

D) 6

• A) 2

B) 3

C) 5

D) 6

• A) 2

B) 3

C) 5

D) 6

• A) 1

B) 2

C) 4

D) 5

• A)

B)

C)

D)

• A) 1

B) 5

C) 4

D) 6

• A) 6, 6, 2

B) 5, 6, 1

C) 5, 5, 5

D) 6, 5, 2

• A) Yellow and Orange

B) Yellow and Blue

C) Violet and Yellow

D) Violet and Orange

• A) 1

B) 4

C) 5

D) 6