The equation of normal at `(at,(a)/(t))` to the hyperbola `xy=a^(2)` is

The equation of the normal at theta=(pi)/(3) to the hyperbola 3x^(2)4y^(2)=12is

Find the equation of normal at point (4, 3) for the hyperbola 3x^(2) - 4y^(2) = 14 .

Find the equation of normal at point (a, a) of the curve xy = a^(2) .

If the normal at (ct_(1),(c)/(t_(1))) on the hyperbola xy=c^(2) cuts the hyperbola again at (ct_(2),(c)/(t_(2))), then t_(1)^(3)t_(2)=

The normal at P(ct,(c )/(t)) to the hyperbola xy=c^2 meets it again at P_1 . The normal at P_1 meets the curve at P_2 =

Find the equation of normal to the hyperbola 3x^(2)-y^(2)=1 having slope (1)/(3)

Find the equation of normal to the hyperbola x^(2)-9y^(2)=7 at point (4,1).

Find the equation of normal to the hyperbola x^(2)-y^(2)=16 at (4sec theta,4tan theta). Hence, show that the line x+sqrt(2)y=8sqrt(2) is a normal to this hyperbola.Find the coordinates of the foot of the normal.

Find the equation of the asymptotes of the hyperbola xy=hx+ky.