Q.12. Let the directrix of the parabola P : $y^2 = 8x$, cut x-axis at the point A. Let 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 $ riangle ABC$ is:

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Q.12. Let the directrix of the parabola P : $y^2 = 8x$, cut x-axis at the point A. Let 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 $	riangle ABC$ is:

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Q.12. Let the directrix of the parabola P : $y^2 = 8x$ , cut x-axis at the point A. Let 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 $\triangle ABC$ is:

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Q.12. Let the directrix of the parabola P : y2=8xy^2 = 8xy2=8x, cut x-axis at the point A. Let B (α,β)(\alpha, \beta)(α,β), α>1\alpha > 1α>1, be a point on P such that the slope of AB is 3/53/53/5. If BC is a focal chord of P, then six times the area of △ABC\triangle ABC△ABC is:

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Q.12. Let the directrix of the parabola P : $y^2 = 8x$ , cut x-axis at the point A. Let 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 $\triangle ABC$ is: