Here's the task translated into English: Solve this task for AI subject in C$++.$

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$**$Problem:$**$ Place $\backslash ($ N $\backslash )$ queens on an $\backslash ($ N $\backslash$times N $\backslash )$ board so that no two queens threaten each other. Use the MinConflicts algorithm to solve this problem.

$**$Input:$**$

An integer $\backslash ($ N $\backslash ),$ representing the number of queens to place.

$*$ Requirement: The algorithm should work for $\backslash ($ N $=10,000\backslash )($with a tolerance of $10$ queens$)$ in under one second.

$**$Output:$**$

Output the game board to the standard output, representing a queen with $`*`$ and an empty cell with $`\_`.$

$*$ If the board is unsolvable, output $`-1`.$

$**$Additional Notes:$**$

$*$ If testing with an automated testing tool, print the array instead of the board.

$*$ For inputs over $100$ queens, print only the time taken to solve the problem $($in the format $"0\mathrm{.}12").$

$**$Example Input:$**$

$```$

$4$

$```$

$**$Example Output:$**$

$```$

$\_*\_\_$

$\_\_\_*$

$*\_\_\_$

$\_\_*\_$

$```$

$**$Example Input $($when using the testing tool$)$:$**$

$```$

$4$

$```$

$**$Example Output $($when using the testing tool$)$:$**$

$```$

$[2,0,3,1]$

$```$ Problem: Place $\backslash ($ N $\backslash )$ queens on an $\backslash ($ N $\backslash$times N $\backslash )$ board so that no two queens threaten each other. Use the MinConflicts algorithm to solve this problem.

Input:

An integer $\backslash ($ N $\backslash ),$ representing the number of queens to place.

$-$ Requirement: The algorithm should work for $\backslash ($ N$=10,000\backslash )($with a tolerance of $\backslash (\backslash$pm $10\backslash )$ queens$)$ in under one second.

Output:

Output the game board to the standard output, representing a queen with $*$ and an empty cell with

$\backslash (\backslash$square $\backslash )$ If the board is unsolvable, output $-1.$

Additional Notes:If testing with an automated testing tool, print the array instead of the board.For inputs over $100$ queens, print only the time taken to solve the problem $($in the format $"0\mathrm{.}12").$