Question

The number which occurs at the bottom face in the three positions of the same die is:

• A. 6, 6, 2
• B. 5, 6, 1
• C. 5, 5, 5
• D. 6, 5, 2

Hint:

For any standard die, the opposite faces always add up to 7.

Answer 1

The Correct Option is C

To solve the problem of determining which number appears on the bottom face of the die in each chart, analyze the images provided. A die, when rolled, will have a bottom number that is opposite to the top number. Let's assume each die face is unique, with numbers 1 to 6.

Analyze each position:

• First Position: If we assume the top number in the first image of the die to be any value, check the adjacent visible side numbers. The bottom face will be the number not present on any of the visible sides.
• Second Position: Repeat the same process; the top number changes, observe visible side numbers, and determine the bottom number.
• Third Position: Again, similar logic applies, observe and deduce.

After analyzing all three die positions, if the only consistent number that does not appear on any observable face from these orientations is '5', the solution must be 5, 5, 5. Therefore, the number at the bottom in each die position is always '5'.

Configuration	Bottom Number
First Position	5
Second Position	5
Third Position	5