Some important terms of ellipse :- Ordinate; Double ordinate ;latus rectum.

The triangle formed by the tangents to a parabola y^(2)=4ax at the ends of the latus rectum and the double ordinate through the focus is

A triangle formed by the tangents to the parabola y^(2)=4 a x at the ends of the latus rectum and the double ordinate through the focus is

The triangle formed by the tangents to a parabola y^2= 4ax at the ends of the latus rectum and the double ordinate through the focus is

Find the coordinates of focus, equation of directrix, length of latus rectum and the co-ordinates of end points of latus rectum of the following Parabola. : y^2=-20x

Find the coordinates of focus, equation of directrix, length of latus rectum and the co-ordinates of end points of latus rectum of the following Parabola. : x^2=-8y

Find coordinatesof focus, equation of directrix, length of latus rectum and the co-ordinates of end points of latus rectum of the following Parabola. : y^2=28x

Find coordinatesof focus, equation of directrix, length of latus rectum and the co-ordinates of end points of latus rectum of the following Parabola. : y^2=20x

For the following parabolas find the co-ordinates of the focus, equation to the directrix, equation to the axis, co-ordinates of the vertex and length of latus rectum. y^2=6x

For the following parabolas find the co-ordinates of the focus, equation to the directrix, equation to the axis, co-ordinates of the vertex and length of latus rectum. x^2=4y

Find the coordinates of focus, equation of directrix, length of latus rectum and the co-ordinates of end points of latus rectum of the following Parabola. : 5y^2=24x