Various result of Ellipse :- Vertices; major and minor axis ; focii directrix and center

Relation between equation of ellipse and major-minor axis

The differential equation of the family of ellipses having major and minor axes respectively along the x and y-axes and minor axis is equal to half of the major axis, is

The differential equation of the family of ellipses having major and minor axes respectively along the x and y-axes and minor axis is equal to half of the major axis, is

The order of the differential equation of ellipse whose major and minor axes are along x-axis and y-axis respectively,is

Find the lengths of the major and minor axis, co-ordinates of foci and vertices, eccentricity and equation to directrices for the ellipse, 9x^2+25y^2=225

Find the equation of the ellipse whose major axis is 8 and minor axis is 4.

Find the equation of the ellipse whose major axis is 8 and minor axis is 4.

Find the length of major axis and minor axis, co-ordinates of foci and vertices and the eccentricity of the ellipse 9x^2+16y^2=144

The equation of the ellipse with it's major axis is x-axis, minor axis is y-axis, eccentricity is 2/3 and the length of major axis is 12 is

The major axis of an ellipse is twice its minor axis. Find its eccentricity.