If normal to parabola `y^(2)=4ax` at point `P(at^(2),2at)` intersects the parabola again at Q, such that sum of ordinates of the points P and Q is 3, then find the length of latus ectum in terms of t.

If normal to the parabola y^(2)-4ax=0 at alpha point intersects the parabola again such that the sum of ordinates of these two points is 3, then show that the semi-latus rectum is equal to -1.5 alpha.

If normal to parabola y^(2) - 4ax =0 at alpha point intersec the parabola again such that sum of ordinates of these two point is 3, then semi latus rectum of the parabola is given by

If normal to the parabola y^2-4a x=0 at alpha point intersects the parabola again such that the sum of ordinates of these two points is 3, then show that the semi-latus rectum is equal to -1. 5alphadot

If normal to the parabola y^2-4a x=0 at alpha point intersects the parabola again such that the sum of ordinates of these two points is 3, then show that the semi-latus rectum is equal to -1. 5alphadot

If normal to the parabola y^2-4a x=0 at alpha point intersects the parabola again such that the sum of ordinates of these two points is 3, then show that the semi-latus rectum is equal to -1. 5alphadot

If the normal to the parabola y^(2)=4 x at P(1,2) meets' the parabola again at Q , then Q is

If the normal to the parabola y^(2)=4x at P(1,2) meets the parabola again in Q then Q=

The normal to the parabola y^(2)=4x at P (1, 2) meets the parabola again in Q, then coordinates of Q are