Let F1(x1,0) and F2(x2,0), where, x1<0 and x2>0 be the foci of the ellipse x29+y28=1 suppose a parabola having vertex at the origin and focus at F2 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 ΔMQR to area of the quadrilateral MF1NF2 is

Let F1(x1,0) and F2(x2,0), where, x1<0 and x2>0 be the foci of the ell

1.	Let F1(x1,0) and F2(x2,0), where, x1<0 and x2>0 be the foci of the ellipse x29+y28=1 suppose a parabola having vertex at the origin and focus at F2 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 ΔMQR to area of the quadrilateral MF1NF2 is
Answer» Let $F_{1} (x_{1}, 0)$ and $F_{2} (x_{2}, 0),$ where, $x_{1} < 0$ and $x_{2} > 0$ be the foci of the ellipse $\frac{x^{2}}{9} + \frac{y^{2}}{8} = 1$ 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 $Δ M Q R$ to area of the quadrilateral $M F_{1} N F_{2}$ is