In an isosceles triangle $A B C$, the vertex $A$ is $(6,1)$ and the equation of the base $B C$ is $2 x+y=4$. Let the point $B$ lie on the line $x+3 y=7$. If $(\alpha, \beta)$ is the centroid $\triangle A B C$, then $15(\alpha+\beta)$ is equal to $i$.
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