Find the lengths of major and minor axes, coordinates of foci, coordinates of vertices and equations of directrices of each of the following ellipses : `(x^2)/(100) + (y^2)/(25) = 1`.

Find the lengths of the major and minor axes, co-ordinates of the foci, vertices, the eccentricity and equations of the directrices for the ellipse 9x^2+ 16y^2 = 144 .

Find the length of major and minor axes, the the co-ordinates of foci, the vertices of the ellipse 3x^(2)+2y^(2)=18 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/25 +y^2/100 =1 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/100 +y^2/400 =1 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/25 +y^2/9=1 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/4 +y^2/25=1 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : 16x^2+ 25y^2 =400 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/36 +y^2/16=1 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/16 +y^2/9 =1 .

Find the lengths of the major and minor axes, the co-ordinates of the foci, the vertices, the eccentricity, length of latus-rectum and equations of the directrices of the following ellipse : x^2/49 +y^2/36 =1 .