Finding the remainder of $11^{2013}$ divided by $61$ How am I suppose to find the remainder when $11^{2013}$ is divided by $61$?

This is really easy:
find the remainder of 11/61
                      11*11/61
                       11*11*11/61
11*11*11*11/61
until the remainder is 1. Once you found the power of 11 when the remainder is 1, you divide it by 2013. The remainder is the power of 11. The remainder of that is the answer!!!
