IF the points `A(1+t,1),B(1+2t,3),C(2t+2,2t)` are collinear find 't'.

If the points P (0,3,2), Q(1,2,-2) and R (4,-1,t) are collinear, find the value of t.

If the points (1,2) and (2,4) and (t,6) be collinear , find the value of t.

If (t, 2t), (-2, 6), and (3, 1) are collinear, t =

If points (t ,\ 2t),\ (-2,\ 6) and (3,\ 1) are collinear, then t= (a) 3/4 (b) 4/3 (c) 5/3 (d) 3/5

Show that the points (a t_1^2, 2 a t_1)(a t_2^2, 2 a t_2) and (a, 0) are collinear if t_1 t_2=-1

If points (t,2t),(-2,6) and (3,1) are collinear,then t=(3)/(4) (b) (4)/(3)(c)(5)/(3)(d)(3)/(5)

If the points (a ,0),(a t1 ^ 2,\ 2a t_1)a n d\ a t2^ 2,\ 2a t_2) are collinear, write the value of t_1t_2dot

The three distinct point A(t_(1)^(2),2t_(1)),B(t_(2)^(2),2t_(2)) and C(0,1) are collinear,if