Question

Let F₁(x₁, 0) and F₂(x₂, 0), for x₁ < 0 and x2 > 0, be the foci of the ellipse (x²/9)+(y²/8)=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 the triangle MQR to area of the quadrilateral MF₁NF₂ is
(A) 3 : 4 (B) 4 : 5
(C) 5 : 8 (D) 2 : 3

Answer 1

Answer:

Sorry mate !!!!!!! I don't know the answer but thanks for the free 15 points