You have a single six sided die with one integer on each side. The integers are random positive numbers and do not repeat.
When the die is rolled, it is placed against a wall, which means 4 sides are visible, the front, the top and the two sides, and the bottom and back are hidden from view.
The die is rolled 3 times, and the person rolling the die calls out 2 values for each roll, the sum of the front and top numbers, and then the sum of all 4 visible sides.
After the following 3 rolls, what numbers are on the die in what possible arrangement?
Roll #1 = 18, 28
Roll #2 = 7, 18
Roll #3 = 6, 22