go back to how you obtained the equation to the normal. See if they spoke of some discriminant.
Physically, see if there are lines above a certain slope that cannot intersect a hyperbola?
Eqtn of normal to hyperbola : y = mx \pm [m(a^{2} + b^{2}) / \sqrt{a^{2}-b^{2}m^{2}}]
then if m takes higher values thn a2 - b2m2 bcums -ve [5]
hayla yeh kya hua, kaise hua, hyun hua???
go back to how you obtained the equation to the normal. See if they spoke of some discriminant.
Physically, see if there are lines above a certain slope that cannot intersect a hyperbola?
ya kuch kuch yaad aara ahi
i guess it wrks only wen m is betwn a/b and -a/b
(sorry if itz wrng virtual think kiya :P)
yah true SIR,
aisa hi kuch mein soch raha tha jab i typd da questn....
that non-intersecting portion is very true!!!
thnq