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Question

Two different positions of the same dice are shown having colours- Red, Blue, Pink, Green, white and black. Find the colour on the face opposite to the face showing 'Red'.

The correct answer is
White

To solve the problem of determining the color on the face opposite to 'Red' on a dice, we need to use the concept of opposite faces in dice configurations. Given two positions of the same dice, let's identify the pattern:

Dice positions showing different colors

From the first dice configuration:

  • Visible colors are: Red, Pink, Blue.

From the second dice configuration:

  • Visible colors are: Blue, Pink, White.

In both configurations, the common visible colors are Blue and Pink. This implies that Blue and Pink are adjacent to each other on the dice, and thus cannot be opposite to 'Red'.

Now, since Blue and Pink are adjacent to each other, and both configurations show different third colors (Red in the first and White in the second), it implies that:

  • White must be opposite to Red, as this is the only configuration where a third color appears in two different visible settings alongside consistent colors.

Therefore, the color opposite to 'Red' is White.

Conclusion: The correct answer is White.

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Important Questions from Cube and Dice

  1. A cube of side 80 cm is painted yellow on all the faces and then cut into smaller cubes of sides 8 cm each. Find the number of smaller cube having all the three faces painted.

  2. A cube of side 49 cm is painted purple on all the faces and then cut into smaller cubes of sides 7 cm each. Find the number of smaller cubes having only one face printed.

  3. A cube of side 18 cm is painted yellow on all the faces and then cut into smaller cubes of sides 3 cm each. Find the number of smaller cubes that have only two faces painted.

  4. A cube of side 12 cm is painted green on all the faces and then cut into smaller cubes of sides 2 cm each. Find the number of smaller cubes that have only one face painted.

  5. Four friends J, Q, B and Z rolled the dice in alphabetical order.

    The scores were:

    1st round: 3, 2, 5, 2

    2nd round: 1, 5, 1, 4

    3rd round: 4, 2, 1, 1

    If each point on the dice would get 10 points, who won the maximum points after 3 rounds?

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