The major axis and minor axis of an ellipse are, respectively, `x-2y-5=0 and 2x+y+10=0`. If the end of the latus rectum is (3,4) find focii

Major axis = 3 (minor axis) and l (latus-rectum ) = 2

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 .

In an ellipse,with centre at the origin,if the difference of the length of major axis and minor axis is 10 and one of the foci is at (0,5sqrt(3)). Then the length of its latus rectum is :

If a number of ellipse whose major axis is x - axis and the minor axis is y - axis be described having the same length of the major axis as 2a but a variable minor axis, then the tangents at the ends of their latus rectum pass through fixed points whose distance from the centre is equal to

If a number of ellipse whose major axis is x - axis and the minor axis is y - axis be described having the same length of the major axis as 2a but a variable minor axis, then the tangents at the ends of their latus rectum pass through fixed points which can be

If the major axis of an ellipse lies on the Y-axis,its minor axis lies on the X-axis and the length of its latus rectum is equal to (2)/(3) of its minor axis,then the eccentricity of that ellipse is

Find the eccentricity, the semi-major axis, the semi-minor axis, the coordinates of the foci, the equations of the directrices and the length of the latus rectum of the ellipse 3x^(2)+4y^(2)=12 .

in an ellipse with centre at the origin , if the difference of the lengths of major axis and minor axis is 10 and one of the foci is at (0,5,sqrt(3)) , then length of its latus rectum is

in an ellipse with centre at the origin , if the difference of the lengths of major axis and minor axis is 10 and one of the foci is at (0,5,sqrt(3)) , then length of its latus rectum is

Find the co-ordinates of the foci, the vertices, the length of major axis, the minor axis, the eccentricity and the length of the latus rectum of the following ellipses 4x^2+9y^2=36