No.544 Delete 7
問題文最終更新日: 2026-06-26 06:06:19
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yukicoder contest 169
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Problem Statement
Y-kun, having failed in love, is scheming to make people unhappy by erasing $7$ from the integers.
You are given a non-negative integer $N$ that contains $7$ in at least one of its digits.
Find integers $A,B$ such that $A+B=N$ and neither of them contains $7$ in any digit.
If there are multiple solutions, you may output any of them.
Input
$N$
A non-negative integer $N$ is given.
- $0 \le N \le 10^9$
- At least one digit of $N$ is $7$
Output
$A$ $B$
Output integers $A,B$ satisfying the conditions of the problem, separated by a space.
If no solution exists, output $-1$.
Print a newline at the end.
- $-10^9 \le A \le 10^9$
- $-10^9 \le B \le 10^9$
Sample
Sample 1
Input
7
Output
3 4
We have $3+4=7$. Other solutions also exist.
Sample 2
Input
17
Output
20 -3
Negative numbers may also be used.
Sample 3
Input
77777
Output
-22223 100000
There may be multiple digits equal to $7$.
Sample 4
Input
123456789
Output
12345689 111111100
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