5041

Number
$5041$ (five thousand and forty-one) is:


 * $71^2$


 * The $3$rd square number after $25$, $121$, and last known, of the form $n! + 1$:
 * $5041 = 7! + 1 = 71^2$
 * where $!$ denotes the factorial function


 * The $71$st square number after $1$, $4$, $9$, $16$, $25$, $36$, $\ldots$, $4096$, $4225$, $4356$, $4489$, $4624$, $4761$, $4900$
 * $5041 = 71 \times 71$

Also see

 * Brocard's Problem