Reducing to standard form obtain the co-ordiante of the vertes focus , end points of the latus rectum the length of latus retum the equation of axis and directrix of the following parabolas: `y^2-4x+4y-1=0`

Reducing to standard form obtain the co-ordiante of the vertes focus , end points of the latus rectum the length of latus retum the equation of axis and directrix of the following parabolas: y^2+14y-3x+1=0

Reducing to standard form obtain the co-ordiante of the vertes focus , end points of the latus rectum the length of latus retum the equation of axis and directrix of the following parabolas: x^2+x+y+1=0

Reducing to standard form obtain the co-ordiante of the vertes focus , end points of the latus rectum the length of latus retum the equation of axis and directrix of the following parabolas: 2x^2-4y+6x-3=0

Reducing to standard form obtain the co-ordinates of the centre the vertices the foci the endpoints of conjugate axis, the endpoints of latera recta the equation of directrices and the eccentricity of the following hyperbola : x^2-2y^2-6x-4y+5=0

Reducing to standard form obtain the co-ordinates of the centre the vertices the foci the endpoints of conjugate axis, the endpoints of latera recta the equation of directrices and the eccentricity of the following hyperbola : 9y^2-4x^2-90y+189=0 .

Reducing to standard form obtain the co-ordinates of centre, the foci, the vertices, the endpoints of latera recta, the equation of the directrices and the eccentricity of the following ellipses: 9x^2+4y^2+36x-8y+4=0

Reducing to standard form obtain the co-ordinates of centre the foci the vertices the endpoints of latera recta the equation of the directrices and the eccentricity of the following ellipses: 3x^2+4y^2+6x+8y-5=0

Reducing to standard form obtain the co-ordinates of centre the foci the vertices the endpoints of latera recta the equation of the directrices and the eccentricity of the following ellipses: 2x^2+3y^2-12x+24y+60=0

Reducing to standard form obtain the co-ordinates of the centre the vertices the foci the end points of conjugate axis, the end points of latera recta the equation of directrices and the eccentricity of the following hyperbola : 49x^2-4y^2-98x+48y-291=0

Reducing to standard form obtain the co-ordinates of the centre the vertices the foci the end points of conjugate axis, the end points of latera recta the equation of directrices and the eccentricity of the following hyperbola : 3x^2-2y^2-4y-26=0 .