Recently Active Disucss Test Question Questions

find the eqn of pair of tangents which can be drawn from point (4,3) to hyperbola x2/16-y2/9=1 ...

for what value of c, line y=2x+c touches the hyperbola x2/9-y2/16=1 ...

find the eqn of tangent at point P(π/3) to hyperbola x2/4-y2/3=1 ...

find the eqn. of tangent parallel to the line x-y+4=0 to hyperbola x2/5-y2/4=1 ...

find the eqn of tangent to hyperbola x2/2-y2/3=1 at point (2,√3) ...

find the eccentricity of the hyperbola whose latus rectum is equal to its transverse axis. ...

find the parametric eqn of x2/25-y2/16=1 ...

for what α does point (α,-α) lies inside hyperbola x2/16-y2/25=1 ...

find the latus rectum of the hyperbola x2/4-y2/9=1 ...

find the centre and vertices of hyperbola 3x2-4y2-12x-24y-36=0 ...

find the foci and directrices of of the hyperbola x2/4-y2/4=1 ...

find the eccentricity of hyperbola x2/9-y2/4=1 ...

find eqn of chord of ellipse x2/25+y2/16=1 joining two point P(π/4) & Q(5π/4) ...

find the eqn of chord whose middle point is (2,1) of ellipse x2/36+y2/9=1 ...

eqn of chord of contact of tangents drawn from (4,3) to ellipse x2/4+y2/3=1 ...

find eqn. of normal to ellipse x2/8+y2/2=1 at P(π/4) ...

find the eqn. of normal to ellipse x2/9+y2/4=1 whose tangent is parallel to line x+2y+3=0 ...

find eqn. of normal to ellipse x2/3+y2/2=1 at (√2,√(2/3)) ...

find the angle between the pair of tangents drawn from point (-4,3) to ellipse x2/16+y2/9=1 ...

if 2x+3y=6√2 touches ellipse x2/9+y2/4=1 at P(θ), then θ= ...

y=2x+c is tangent to ellipse x2/8+y2/4=1, for c= ...

how many common tangents can be drawn to the ellipse x2/9+y2/4=1 and circle x2+y2-2x-3=0 ...

find eqn. of tangent to ellipse x2/16 +y2/12=1 at P(π/3) ...

find the eqn. of tangent to ellipse x2/16+y2/12=1 at (2,3) ...

for what values α point (α,-α) lies inside the ellipse x2/16+y2/9=1 ...

find the eqn of ellipse whose foci are (1,0) & (-1,0) and eccentricity is 1/2 ...

find the eqn of the ellipse whose centre is origin, axes are axis of coordinate and passes through (2,2) & (3,1) ...

if minor axis subtend a right angle at its focus, find the eccentricity of ellipse ...

find the centre and length of latus rectum of the ellipse (x-4)2/4+(y+3)2/3=1 ...

find the vertices of the ellipse 9x2+4y2=36 ...