Draw the shape of ellipse `(x^(2))/(16) +(y^(2))/(9) = 1` and find the following:
(i) major axis, (ii) minor axis, (iii) vetices, (iv) eccentricity, (v) foci, (vi) Length of latus rectum.

Draw the shape o hyperbola (x^(2))/(49) - (y^(2))/(9) = 1 and find the following : (i) Centre, (ii) Transverse axis, (iii) conjugate axis, (iv) vetices, (v) eccentricity, (vi) foci, (vii) Directrices.

The given equation of the ellipse is (x^(2))/(81) + (y^(2))/(16) =1 . Find the length of the major and minor axes. Eccentricity and length of the latus rectum.

Given the ellipse with equation x^(2) + 4y^(2) = 16 , find the length of major and minor axes, eccentricity, foci and vertices.

A point on the ellipse x^(2)/16 + y^(2)/9 = 1 at a distance equal to the mean of lengths of the semi - major and semi-minor axis from the centre, is

For the ellipse 9x^2 + 16y^2 = 144 , find the length of the major and minor axes, the eccentricity, the coordinatse of the foci, the vertices and the equations of the directrices.

the eccentricity of an ellipse (x^(2))/(a^(2))+(y^(2))=1 whose latus rectum is half of its minor axes , is

Find the coordinates of the foci, the vertices, the length of major axis, the minor axis, the eccentricity and the length of the latus rectum of the ellipse. 16 x^2+y^2=16

For the ellipse, 9x^(2)+16y^(2)=576 , find the semi-major axis, the semi-minor axis, the eccentricity, the coordinates of the foci, the equations of the directrices, and the length of the latus rectum.

Find the coordinates of the foci, the vertices, the length of major axis, the minor axis, the eccentricity and the length of the latus rectum of the ellipse. 4x^2+9y^2=36

For the hyperbola, 3y^(2) - x^(2) = 3 . Find the co-ordinates of the foci and vertices, eccentricity and length of the latus rectum.