495

Number
$495$ (four hundred and ninety-five) is:


 * $3^2 \times 5 \times 11$


 * The $18$th second pentagonal number after $2$, $7$, $15$, $26$, $40$, $57$, $77$, $100$, $126$, $155$, $187$, $222$, $260$, $301$, $345$, $392$, $442$:
 * $495 = \dfrac {18 \left({3 \times 18 + 1}\right)} 2$


 * Kaprekar's process, when applied to a $3$-digit integer whose digits are not all the same, results in $495$ after no more than $6$ iterations.

Also see

 * Kaprekar's Process on 3 Digit Number ends in 495