Consider the parabola `y^2 = 8x.` Let `Delta_1` be the area of the triangle formed by the end points of its latus rectum and the point P(`1/2`,2) on the parabola and `Delta_2` be the area of the triangle formed by drawing tangents at P and at the end points of latus rectum. `Delta_1/Delta_2` is :

Consider the parabola y^(2) = 8x . Let Delta_(1) be the area of the triangle formed by the end points of its latus rectum and the point P(1/2,2) on the parabola, and Delta_(2) be the area of the triangle formed by drawing tangents at P and at the end points of the latus rectum. Then (Delta_(1))/(Delta_(2)) is

Consider the parabola y^(2) = 8x . Let triangle_(1) be the area of the triangle formed by the endpoints of its latus rectum and the point P ((1)/(2) ,2) on the parabola, and triangle_(2) be the area of the triangle formed by drawing tangents at P and at the endpoints of the latus rectum. Then is (Delta_(1))/(Delta_(2)) is.

Find the area of the triangle formed by the vertex and the ends of the latus rectum of the parabola x^(2)=-36y .

The end points of the latus rectum of the parabola x ^(2) + 5y =0 is

The end points of the latus rectum of the parabola x ^(2) + 5y =0 is

The area of the triangle formed by three points on a parabola is how many times the area of the triangle formed by the tangents at these points?

The area of the quadrilateral formed by the tangents at the end points of latus rectum of the ellipse 5x^(2) +9y^(2)=45 is

Find the area of the triangle formed by the lines joining the vertex of the parabola x^2=12y to the end points of latus rectum.