The sum of my two digits is 13. I am not divisible by 2. List all possible numbers I could be.

Numbers that add up to 13:

(49) 4 + 9
(58) 5 + 8
(67) 6 + 7
(76) 7 + 6
(94) 9 + 4
(85) 8 + 5

Which ones are not divisible by 2?

4+9,6+7,8+5

To find all the possible numbers that satisfy the given conditions, we can systematically go through each possible pair of digits and check if the sum is 13 and the number is not divisible by 2.

We know that the sum of the two digits is 13, so one of the digits must be 9 (since the other digit plus 9 should equal 13). Now we need to find the other digit.

Since the number cannot be divisible by 2, the last digit cannot be an even number (0, 2, 4, 6, or 8). We can quickly go through the odd digits (1, 3, 5, 7, or 9) and check which of them, when added to 9, gives us a sum of 13.

1 + 9 = 10 (not equal to 13)
3 + 9 = 12 (not equal to 13)
5 + 9 = 14 (not equal to 13)
7 + 9 = 16 (not equal to 13)
9 + 9 = 18 (not equal to 13)

From this analysis, we can see that there is no single-digit number that satisfies both conditions. Therefore, it seems that there is no number that meets the given criteria.

If we are considering multi-digit numbers, please specify the range, and I can provide a more comprehensive answer.