Find the equation of the elipse referred to its major and minor axes as the coordinate axes x, y respectively with latus rectum of length 4 and the distance between foci `4sqrt2`.

Find the equation of the ellipes referred to its major and minor axes as the co-ordinate axes X, Y- respectively with latus rectum of length 4 and distance between foci 4sqrt2 .

The equation of the ellipse with its axes as the coordinate axes respectively and whose latus rectum = 8 and eccentricity = 1//sqrt(2) is

The equation of the ellipse with its axes as the coordinate axes respectively and whose latus rectum = 8 and eccentricity = 1//sqrt(2) is

Find the equation of the ellipse refer to its centre whose minor axis is equal to distance between the foci and latus rectum is 10.

The equation of the ellipse with it's axes as the corrdinate axes respectively, the length of latus rectum is 15 and distance between the foci 10 is

Find the equation of the ellipse , referred to is principal axes , for which distance between foci= minor axis, and latus rectum = 10 .

The major and minor axes of an ellipse are along the X -axis and Y -axis respectively. If its latusrectum is of length 4 and the distance between the foci is 4sqrt(2) , then the equation of that ellipse is

The major and minor axes of an ellipse are along x,y axis respectively. If its latusrectum is of length 4 and the distance between the foci is 4sqrt(2) then the equation of that ellipse

The equation to the hyperbola referred to its axes as coordinate axes , whose latus rectum is 4 and eccentricity is 3 is

The equation of the ellipse with its axes as the coordinate axes and whose latus rectum is 10 and distance between the foci = minor axis is