CF1684B.Z mod X = C

You are given three positive integers $a$ , $b$ , $c$ ( $a < b < c$ ). You have to find three positive integers $x$ , $y$ , $z$ such that:

$$x \bmod y = a, $$ $$ y \bmod z = b, $$ $$ z \bmod x = c. $$ </p><p>Here $p \\bmod q$ denotes the remainder from dividing $p$ by $q$$$. It is possible to show that for such constraints the answer always exists.

The input consists of multiple test cases. The first line contains a single integer $t$ ( $1 \le t \le 10\,000$ ) — the number of test cases. Description of the test cases follows.

Each test case contains a single line with three integers $a$ , $b$ , $c$ ( $1 \le a < b < c \le 10^8$ ).

For each test case output three positive integers $x$ , $y$ , $z$ ( $1 \le x, y, z \le 10^{18}$ ) such that $x \bmod y = a$ , $y \bmod z = b$ , $z \bmod x = c$ .

You can output any correct answer.

In the first test case:

$$x \bmod y = 12 \bmod 11 = 1; $$ </p><p> $$ y \bmod z = 11 \bmod 4 = 3; $$ </p><p> $$ z \bmod x = 4 \bmod 12 = 4. $$