Usage of master theorem for solving recursions
You may solve this recurrence by using the Akra-Bazzi method, which generalizes the master theorem and allows solving recurrences of the form

$T(n)= \sum\limits_{i = 1}^k {a_i T(n/b_i) + f(n)}$

You need to solve for $p$ the equation

$\sum\limits_{i = 1}^k {a_i b_i^{-p} = 1}$

and the solution to the recurrence can be obtained exactly as in the master theorem, but you must compare $f(n)$ with $n^p$ instead of $n^{\lg_b a}$.

For your recurrence, $p = 0.954101 \quad$ so that $f(n) = n \quad $ dominates $n^p = n^{0.954101}$ and therefore, $T(n) = O(n) \quad$ (you may want to verify that the master theorem regularity condition also holds).

Akra and Bazzi also proved a more general result.