2 Dice MCQ Quiz - Objective Question with Answer for 2 Dice - Download Free PDF

The logic followed here is :-

From the given two different dices the adjacent sides are as shown below :

As 3 is common on both the dices, it is clear that 1, 4, 2, and 5 are adjacent to it, and the remaining i.e. 6 will be opposite to it.

Opposite pairs:

6 → 3

1 → 4

5 → 2

So, the opposite side of "6" will be side "3".

Hence, the correct answer is "Option 4".

The given dice:

As 2 symbol have common in dice then third symbol are opposite to each other.

* is opposite to !.

Hence, the correct answer is "Option 4". 

Given:

As, 3 is common in both the dice.

Moving clockwise from the Common number 3,

Opposite pairs.

1 ⇔ 5

2 ⇔ 6

3 ⇔ 4

Thus, opposite face of 3 is 4.

Hence, the correct answer is "Option 4".

Given dice:

As, 12 and 10 are common in both the dice.

Thus, 8 will be opposite face of 11.

Hence, the correct answer is "Option 2".

Given dice:

As, E is common in both the dice. moving clockwise direction from E.

Opposite pair

N ⇔ L

G ⇔ I

E ⇔ B

Thus, B is opposite to E.

Hence, the correct answer is "Option 2".

Logic : (Cube of 1st number + Cube of 3rd number) / 2 = 2nd number

Given :

• (3, 14, 1)

⇒\({(3)^3 + (1)^3 \over 2}\) = 14

⇒\({27 + 1 \over 2}\) = 14

⇒\({28 \over 2}\) = 14

⇒14 = 14 (LHS = RHS)

• (4, 36, 2)​

⇒\({(4)^3 + (2)^3 \over 2}\) = 36

⇒\({64 + 8 \over 2}\) = 36

⇒\({72 \over 2}\) = 36

⇒36 = 36 (LHS = RHS)

So,

• Option - (1) : (8, 12, 2)​

⇒\({(8)^3 + (2)^3 \over 2}\) = 12

⇒\({512 + 8 \over 2}\) = 12

⇒\({520 \over 2}\) = 12

⇒260 ≠ 12 (LHS ≠ RHS)

• Option - (2) : (5, 81, 4)

⇒\({(5)^3 + (4)^3 \over 2}\) = 81

⇒\({125 + 64 \over 2}\) = 81

⇒\({189 \over 2}\) = 81

⇒94.5 ≠ 81 (LHS ≠ RHS)

• Option - (3) : (7, 40, 3)

⇒\({(7)^3 + (3)^3 \over 2}\) = 40

⇒\({343 + 27 \over 2}\) = 40

⇒\({370 \over 2}\) = 40

⇒185 ≠ 40 (LHS ≠ RHS)

• Option - (4) : (8, 260, 2)

⇒\({(8)^3 + (2)^3 \over 2}\) = 260

⇒\({512 + 8 \over 2}\) = 260

⇒\({520 \over 2}\) = 260

⇒260 = 260 (LHS = RHS)

Hence, "Option - (4)" is the correct answer.

As Red and White are the common faces on both the dice, the remaining faces Black and Blue are opposite to each other.

Hence, ‘Black’ is the correct answer.

From the given two dices,

→ 3 and 2 are common surface in both Dice, therefore, '4' is the opposite surface of '1'.

Here, '4' is opposite to the face containing '1'.

Hence, the correct answer is "4".

As Q is the common face on both the dice, keeping it constant and then rotating in clockwise direction, we get the faces opposite to each other:

Clearly, R is the letter on the face opposite to the vowel O.

Hence, 'R' is the correct answer.

To find the face opposite the face showing 'X', we need to compare the common surface in the given dices,

Now, from the given dice,

'U' is the common surface in both the dice, S, T and X are the faces adjacent to it.

If we rotate Dice I, in anticlockwise direction it becomes Dice III

Then, if we compare the two adjacent faces of S, X and T, they are opposite to each other.

So, 'T' is the face opposite to 'X'.

Hence, the correct answer is 'Option 4'.

In first and second dice V and X are common in both dices.

First dice is rotated 900 clockwise vertically on the other adjacent side of V and X is 'Y'.

∴ Here, the opposite face of 'W' is 'Y'.

Hence, the correct answer is "Y".

The pattern followed here is:

Given:

Detailed Explanation:

= 4 commons in both the dice and rotate clockwise from number 4.

Opposite pairs:

⇒ 3 - 5

⇒ 1 - 2

⇒ 6 - 4

So, the number '6' is at the top when '4' is at the bottom.

Hence, the correct answer is "4".

The pattern followed here is:

Logic: Two opposite faces of the dice are never adjacent to each other.

⇒ In the given T is common in both the dice.

⇒ Figure is rotated in a clockwise direction from the common letter T.

Clearly, U is on the face opposite to K.

Hence, the correct answer is "U".

The given positions of the dies are: 

Consider the positions of the dice 1 and 2. Face 'A' is common for both the position, keep that face constant and moves in a clockwise direction, we get the faces opposite to each other.

So, the face opposite to K is A.

Hence, the correct answer is "Option (1)".

The logic followed here is :-

From the given two different cubes the adjacent sides are as shown below :

As F is common on both dice, it is clear that A, I, L and V are adjacent to it, and the remaining number i.e. O will be opposite to it.

Opposite pairs:

I → V

A → L

F → O

So, the opposite side of "O" will be side "F".

Hence, the correct answer is "F".