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

If the focal distance of an end of minor axis of any ellipse, ( whose axes along the x and y axes respectively is k and the distance between the foci si 2h. Then the equation of the ellipse is

The eccentricity of the ellipse if the distance between the foci is equal to the length of the latusrectum ,is

If the focal distance of an end of the minor axis of an ellipse (referred to its axes as the axes of x and y, respectively) is k and the distance between its foci is 2h, them find its equation.

If the eccentricity of an ellipse is (5)/(8) and the distance between its foci is 10, then find the latusrectum of the ellipse.

The length of the latusrectum of an ellipse is (18)/(5) and eccentricity is (4)/(5) , then equation of the ellipse is . .

If the Latusrectum of an ellipse with axis along x- axis and centre at origin is 10 distance between foci=length of minor axis then the equation of the ellipse is

If the latus rectum of an ellipse with major axis along y-axis and centre at origin is (1)/(5) , distance between foci = length of minor axis, then the equation of the ellipse is

The lengths of major and minor axis of an ellipse are 10 and 8 respectively and its major axis is along the Y-axis. The equation of the ellipse referred to its centre as origin is