Taking major and minor axes as x and y -axes respectively, find the equation of the ellipse
whose lengths of major and minor axes are 6 and 5 respectively .

Taking major and minor axes as x and y -axes respectively, find the equation of the ellipse whose lengths of minor axis and latus rectum are 4 and 2 .

Taking the major and minor axes as the axes of coordinates, find the equation of the ellipse whose lengths of major and minor axes are 6 and 3 respectively

Find the equation of an ellipse, the lengths of whose major and minor axes are 10 and 8 units respectively.

Find the equation of the ellipse the ends of whose major and minor axes are (pm 4, 0) and (0, pm 3) respectively.

Taking major and minor axes as x and y - axes respectively , find the equation of the ellipse which passes through the point (1,3) and (2,1) .

Taking major and minor axes as x and y - axes respectively , find the equation of the ellipse whose length of latus rectum is (18)/(5) unit and the coordinates of one focus are (4,0)

Taking major and minor axes as x and y - axes respectively , find the equation of the ellipse whose coordinates of vertices are (pm 4 , 0 ) and the coordinates of the ends of monor axes are (0 , pm 2 ) .

Taking major and minor axes as x and y - axes respectively , find the equation of the ellipse whose coordinates of vertices are (pm 5 , 0) and the coordinates of one focus are (4,0) .

Taking major and minor axes as x and y - axes respectively , find the equation of the ellipse whose distance between the foci is 4sqrt(3) unit and minor axis is of length 4 unit .

Taking major and minor axes as x and y - axes respectively , find the equation of the ellipse whose eccentricity is (1)/(sqrt(2)) and length of latus rectum 3 .