A hyperbola passes through the point `(sqrt2,sqrt3)` and has foci at `(+-2,0)`. Then the tangent to this hyperbola at P also passes through the point:

A hyperbola passes through the point P(sqrt2,sqrt3) and has foci at (+-2,0) . Then the tangent to this hyperbola at P also passes through the point:

A hyperbola passes through the point P(sqrt(2),sqrt(3)) and has foci at (+-2,0). Then the tangent to this hyperbola at P also passes through the point:

A hyperbola passes through the point P(sqrt2,sqrt3) and has foci at (pm2,0) . Then the tangent to this hyperbola at P also passes through the point

A hyperbola passes through the point P(sqrt(2),sqrt(3)) and has foci at (+-2,0) them the tangent to this hyperbola at P also passes through the point (A)(sqrt(3),sqrt(2))(B)(-sqrt(2),-sqrt(3))(C)(3sqrt(2),2sqrt(3))(D)(2sqrt(2),3sqrt(3))

If a hyperbola passes through the point P(10,16) and it has vertices at (+-6,0) ,then the equation of the normal to it at P is

The hyperbola x^2/a^2-y^2/b^2=1 passes through the point (2,3) and has eccentricity 2, then the transverse axis of the hyperbola has the length:

If a curve passes through the point (1,-2) and has slope of the tangent at any point (x, y) on it as (x^2_2y)/x , then the curve also passes through the point - (a) (sqrt3,0) (b) (-1,2) (c) (-sqrt2,1) (d) (3,0)

Find the of the hyperbola passing through the points (2, 1) and (4,3)

The hyperbola (x^2)/(a^2)-(y^2)/(b^2)=1 passes through the point (2, ) and has the eccentricity 2. Then the transverse axis of the hyperbola has the length 1 (b) 3 (c) 2 (d) 4