91Ó°ÊÓ

It is given that the highest score is 10,219 points and the lowest score is 257 points.

Let$x$ be the score recorded on the game.

As, the highest score is 10,219 points. Therefore, the score recorded on the game must be less than or equal to 10,219.

Therefore,$x≤10,219$

As, the lowest score is 257 points. Therefore, the score recorded on the game must be greater than or equal to 257.

Therefore,$xâ‰\yen 257$

Therefore, the inequality for the given problem is:

$xâ‰\yen 257$and$x≤10,219$

The inequality for the given problem is:

$xâ‰\yen 257$and $x≤10,219$

Therefore, the inequalities $xâ‰\yen 257$and $x≤10,219$can be written as:

$257≤x≤10,219$

Therefore,the inequality that best shows the range of scores recorded on the game is $257≤x≤10,219$. Therefore, the option Jis correct.