JBMO-SL 2011 C3

We can change a natural number $n$ in three ways:

a) If the number $n$ has at least two digits, we erase the last digit and we subtract that digit from the remaining number (for example, from 123 we get $12-3=9$ );

b) If the last digit is different from 0 , we can change the order of the digits in the opposite one (for example, from 123 we get 321 );

c) We can multiply the number $n$ by a number from the set $\{1,2,3, \ldots, 2010\}$.

Can we get the number 21062011 from the number 1012011?