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Let F1(x1,0) and F2(x2,0), for x1<0 and ...

Let `F_1(x_1,0)` and `F_2(x_2,0)`, for `x_1<0` and `x_2>0`, be the foci of the ellipse `x^2/9+y^2/8=1` Suppose a parabola having vertex at the origin and focus at `F_2` intersects the ellipse at point M in the first quadrant and at point N in the fourth quadrant. If the tangents to the ellipse at M and N meet at R and the normal to the parabola at M meets the x-axis at Q, then the ratio of area of the triangle MQR to area of the quadrilateral `MF_1 NF_2` is

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