Let the directrix of the parabola $\mathrm{P}: y^2=8 x$, cut $x$-axis at the point A . Let $\mathrm{B}(\alpha, \beta), \alpha>1$, be a point on $P$ such that the slope of AB is $3 / 5$. If BC is a focal chord of $P$, then six times the area of $\mathrm{V} A B C$ is:
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