Classical A+B Problem

An integer is called a repdigit if it is positive and its decimal representation consists of repeated instances of the same digit. For example, $1$, $666$, $4444$, and $999999$ are repdigits, while $0$, $44244$, $50216$, and $787788$ are not.

You are given a positive integer $n$. It is known that $n$ can be represented as $n = a + b$, where $a$ and $b$ are repdigits. Find any such representation.

The first line contains the number of test cases $t$ ($1 \le t \le 10^4$). Each test case is a single line containing an integer $n$ without leading zeros ($2 \le n < 10^{4000}$). It is guaranteed that $n$ can be represented as $n = a + b$, where $a$ and $b$ are repdigits. The total number of digits in $n$ over all test cases does not exceed $10^5$.

For each test case, print two integers $a$ and $b$ such that $n = a + b$ and both $a$ and $b$ are repdigits. If there are multiple solutions, print any of them.