Any chord AB of y62=4ax cuts the axis of the parabola at P, so that AP:AB=1:3 where A(at21, 2at1), B(at22, 2at2), then
The chord AB of the parabola y2=4ax cuts the axis of the parabola at C. If A=(at21,2at1),B=(at22,2at2) and AC : AB = 1:3 then
If the tangent & normal at any point 'P' of the parabola y2=4ax intersect the axis of the parabola at T & G then ST=SG≠SP.