Find (i) the lengths of axes (ii) the length of latus rectum (iii) coordinates of vertices (iv) eccentricity (v) coordinates of foci and (iv) equations of directrices of each of the following ellipses :
` x^(2) + 4y^(2) = 16 `

Find (i) the lengths of axes (ii) the length of latus rectum (iii) coordinates of vertices (iv) eccentricity (v) coordinates of foci and (iv) equations of directrices of each of the following ellipses : 9x^(2) + 4y^(2) = 36

Find (i) the lengths of axes (ii) the length of latus rectum (iii) coordinates of vertices (iv) eccentricity (v) coordinates of foci and (iv) equations of directrices of each of the following ellipses : 4x^(2) + 3y^(2) = 1

Find (i) the lengths of axes (ii) the length of latus rectum (iii) coordinates of vertices (iv) eccentricity (v) coordinates of foci and (iv) equations of directrices of each of the following ellipses : 16x^(2) + 25y^(2) = 400

Find (i) the length of axes (ii) length of latus rectum (iii) coordianates of vertices (iv) eccentricity (v) coordinates of foci and (vi) equations of the directries of each of the following hyperbolas: (a) 4x^(2) - 9Y^(2) = 36 (b) 9y^(2) - 25x^(2) = 225

Find (i) the centre, (ii) vertices, (iii) equations of the axes, (iv) lengths of the axes (v) eccentricity,(vi) the length of latus rectum, (vii) coordinates of foci and (viii) the equations of the directrices of each of the following ellipses : 3x^(2) +4y^(2) +6x -8y = 5

Find (i) the centre, (ii) vertices, (iii) equations of the axes, (iv) lengths of the axes (v) eccentricity,(vi) the length of latus rectum, (vii) coordinates of foci and (viii) the equations of the directrices of each of the following ellipses : 9x^(2) +5y^(2) - 30y = 0

Find (i) the centre, (ii) vertices, (iii) equations of the axes, (iv) lengths of the axes (v) eccentricity,(vi) the length of latus rectum, (vii) coordinates of foci and (viii) the equations of the directrices of each of the following ellipses : ((x+1)^(2))/(9)+((y-2)^(2))/(5)=1

Find the lengths of the axes , eccentricity, co-ordinates of foci, equations of directrices and langth of latus rectum of the ellipse 9x^(2) + 4y^(2) = 36 .

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses. x^(2)+4y^(2)=100

Find the (i) lengths of major and minor axes, (ii) coordinates of the vertices, (iii) coordinates of the foci, (iv) eccentricity, and (v) length of the latus rectum of each of the following ellipses. 25x^(2)+4y^(2)=100