Find the number of ways of arranging the numbers 1, 2, 3, 9 in a circle, so that the sum of any three adjacent numbers is divisible by 3. (Two arrangements are considered the same if one arrangement can be rotated to obtain the other.)
+118608 Find the number of ways of arranging the numbers 1, 2, 3, 9 in a circle, so that the sum of any three adjacent numbers is divisible by 3. (Two arrangements are considered the same if one arrangement can be rotated to obtain the other.)
There are none.
+118608 No the numbers in the question are 1,2,3 and 9
No other numbers are mentioned.
There are no possible combinations
Sorry. It seems like I made a typo in the question. The correct question is: Find the number of ways of arranging the numbers 1, 2, 3,... 9 in a circle, so that the sum of any three adjacent numbers is divisible by 3. (Two arrangements are considered the same if one arrangement can be rotated to obtain the other.)
