If transverse axis = 2 (latus-rectum ), then e =

If conjugate axis = 2 (latus-rectum ), then e =

If, in a hyperbola, the distance between the foci is 10 and the transverse axis has length 8, then the length of its latus-rectum is:

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

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : x=2sectheta, y=2sqrt3tantheta

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : x^2/25-y^2/16=1

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : x^2/25-y^2/16=-1

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : 16x^2-9y^2=144

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : 21x^2-4y^2=84

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : 3x^2-y^2=4

Find the length of transverse axis, length of conjugate axis, the eccentricity, the co-ordinates of foci, eqautions of directrices and the length of latus-rectum of the hyperbola. : x^2-y^2=16