Practice does make perfect! You have finally achieved proficiency at the task of adding two small nonzero integers $$$a$$$ and $$$b$$$ to compute their sum $$$a+b$$$. Before you move on to studying four-digit numbers, you want to achieve mastery by also understanding the inverse problem: given integer $$$s$$$, determine nonzero $$$a$$$ and $$$b$$$ such that $$$a+b=s$$$. None of the numbers may use more than $$$3$$$ digits.
The input consists of:
Output two integers $$$a$$$ (with $$$-999\leq a\leq 999$$$ and $$$a\neq 0$$$) and $$$b$$$ (with $$$-999\leq b\leq 999$$$ and $$$b\neq 0$$$) such that $$$a+b=s$$$. If there is more than one valid solution, you may output any one of them.
10
3 7
-1
-2 1
3
1 2
0
-999 999
In sample test 1 on input "10", the output "3 7" is correct because $$$3+7=10$$$. Note that many other outputs would also be correct, such as "2 8", "11 -1", or even "-849 859". On the other hand, the answer "4 7" would be wrong (because $$$4+7\neq 10$$$), and so would "10 0" (because both $$$a$$$ and $$$b$$$ must be nonzero) and "1000 -990" (because both $$$a$$$ and $$$b$$$ must have at most three digits.)
| Name |
|---|


