Calendar CubesLogic puzzles require you to think. You will have to be logical in your reasoning.
My grandmother has a pair of calendar cubes; each cube has six digits on it, one on each face.
Every morning, she re-arranges them to show the day of the month as a two-digit number (01 to 31).
Even though some numbers appear on both cubes, you can easily tell them apart because one cube is ivory and the other is brown.
I noticed that it was possible to use the ivory cube in the tens place and the brown cube in the ones place for SEVEN days in a row (within one month)!
Can you figure out what digits are on each cube?
HintBoth cubes need a 1 (to form 11) and a 2 (to form 22).
The 0 must be paired with every other digit, so it must be on both cubes too.
This leaves six spaces (three on each die) to fit seven digits (3, 4, 5, 6, 7, 8, 9).
One digit can be re-used in an interesting way!
AnswerThe ivory cube has 012345; the brown cube has 012678.
The 6 on the brown cube is also a 9, just turn it upside-down!
There are two times each month where it is possible to keep the ivory cube in the tens place for seven days in a row:
06 07 08 09 10 11 12 and 16 17 18 19 20 21 22.
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