11. $m, n$ are two natural numbers, satisfying $26019 \times m-649 \times n=118$, then $m=$ $\qquad$ , $n=$ $\qquad$ _.
Analysis:
Cancel 59 from both sides, the original equation becomes: $441 m-11 n=2$
Solving the equation gives: $n=(441 m-2) / 11$, when $m=11 k+2$, $n=441 k+80$
Therefore, the minimum values are $m=2, n=80$, and $m$ can be any natural number that leaves a remainder of 2 when divided by 11