The lengths of major and minor axes of an ellipse are 8 and 6 and their equations are y - 1 = 0 and x + 3 = 0 respectively . Find the equation of the ellipse .

If the lengths of major and semi-minor axes of an ellipse are 4 and sqrt3 and their corresponding equations are y - 5 = 0 and x + 3 = 0, then the equation of the ellipse, is

If the lengths of major and semi-minor axes of an ellipse are 4 and sqrt3 and their corresponding equations are y - 5 = 0 and x + 3 = 0, then the equation of the ellipse, is

If the lengths of semi major and semi minor axes of an ellipse are 2 and sqrt(3) and their corresponding equation are y-5=0 and x+3=0 then write the equation of the ellipse.

If the lengths of semi major and semi minor axes of an ellipse are 2 and sqrt(3) and their corresponding equation are y-5=0\ a n d\ x+3=0 then write the equation of the ellipse.

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

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

Find the equation to the ellipse whose axes are of lengths 6 and 2sqrt(6) and their equations are 3x + y -1 = 0 and x-3y + 3 = 0 respectively

Find the equation to the ellipse whose axes are of lengths 6 and 2sqrt(6) and their equations are 3x + y -1 = 0 and x-3y + 3 = 0 respectively

The eccentricity of an ellipse is 1/2 and the distance between its foci is 4 units. If the major and minor axes of the ellipse are respectively along the x and y axes, find the equation of the ellipse