Which number follows the sequence?

The numbers are of the form :-
$n^{10} + n^9 + n^8 + n^7 + n^6 + n^5 + n^4 + n^3 + n^2 + n + 1$

So, for $n = 1$ , the number is $11$
So, for $n = 2$ , the number is $2047$
So, for $n = 3$ , the number is $88573$
So, for $n = 4$ , the number is $1398101$
So, for $n = 5$ , the number is $12207031$
So, for $n = 6$ , the number is $72559411$
So, for $n = 7$ , the number is $329554457$
So, for $n = 8$ , the number is $1227133513$
So, for $n = 9$ , the number is $3922632451$

So, in the number we need, $n = 10$ .
So, the number is ${10}^{10}+{10}^9+{10}^8+{10}^7+{10}^6+{10}^5+{10}^4+{10}^3+{10}^2+10+1$
= $10000000000+1000000000+100000000+10000000+1000000+100000+10000+1000+100+10+1$
= $\boxed {11111111111}$