Parametric coordinate || Vertical Tangent || Meeting curve again || Condition OF tangency

Parametric Coordinate | Position of Point | Chord

Important points on eccentricity || Rectangular hyperbola || Condition OF tangency || Position OF a point || equation OF tangent

Questions OF Line and Circle || Equation OF tangent & Normal || Condition OF tangency || Length OF Chord || Examples

Minimum distance b/w curve || Condition OF tangency || Parametric coordinate || Equation OF tangent by Coordinate geometry

Position of point wrt to circle, line of circle , Condition of tangency

The points L and M are on the curve 14x^(2)-7xy+y^(2)=2 ,each have x -coordinates 1 If the tangent to the curve at Land M meet at (h,k) ,then k is equal to 4

The normal to curve xy=4 at the point (1, 4) meets curve again at :

Let L be an end of the latus rectum of y^(2)=4x .The normal at L meets the curve again at M . The normal at M meets the curve again at N .The area of /_LMN is

Tangent at a point P_1\ (ot h e r\ t h a n\ (0,0) on the curve y=x^3 meets the curve again at P_2dot The tangent at P_2 meets the curve again at P_3 and so on. Show that the abscissae of P_1,\ P_2,\ P_n form a G P . Also find the ratio (a r e a\ ( P_1P_2P_3))/(a r e a\ ( P_2P_3P_4))dot