For each of the following parabolas, find focus, equation of the directrix, length of the latus rectum, and ends of the latus rectum. `5x^2=24y`

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 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

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. : 3x^2=8y

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. : 3y^2=-16x

The length of the latus rectum of the ellipse 5x ^(2) + 9y^(2) =45 is

The length of the latus rectum of the parabola x=ay^2+by+c is

The length of the latus rectum of the ellipse 9x ^(2) + 4y ^(2) =1, is

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