A general wishing to draw up his 16160 men in | vedclass

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(A) Let the number of men in the front row be $x$. Since the men are arranged in a solid square, the total number of men used in the square is $x^2$.G

Vedclass · Accepted Answer

$127$

Vedclass · Answer

(A) Let the number of men in the front row be $x$. Since the men are arranged in a solid square, the total number of men used in the square is $x^2$.Given that there are $16160$ men in total and $31$ men are left over, the number of men used in the square is $16160 - 31 = 16129$.Therefore, $x^2 = 16129$.To find $x$, we calculate the square root of $16129$: $x = \sqrt{16129} = 127$.Thus, the number of men in the front row is $127$.

$A$ general wishing to draw up his $16160$ men in the form of a solid square found that he had $31$ men over. The number of men in the front row is:

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