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

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

Show that the points A (2, 3, 4), B (3, 4, 6) and C (5, 6, 16) are collinear.

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

A(t , 2t) , B( - 2, 6) , C(3 , 1) and Delta ABC = 5 sq.units then t = ........

For what value of t, the points (2,-1,3),(3,-5,t) and (-1,11,9) are collinear

If t_1,t_2 and t_3 are distinct, the points (t_1, 2at_1 + at_1^3), (t_2, 2at_2 + at_2^3), (t_3, 2at_3 +at_3^3) are collinear then show that t_1+t_2+t_3=0 .

Find the area of the triangle whose vertices are (6,\ 3),\ (-3,\ 5) and (4,\ -2) (ii) (a t1 2,\ 2a t_1),\ (a t2 2,\ 2a t_2) and (a t3 2,\ 2a t_3) (iii) (a ,\ c+a),\ (a ,\ c) and (-a ,\ c-a)

If a circle and the rectangular hyperbola xy = c^(2) meet in four points 't'_(1) , 't'_(2) , 't'_(3) " and " 't'_(4) then prove that t_(1) t_(2) t_(3) t_(4) = 1 .

If a circle and the rectangular hyperbola xy = c^(2) meet in four points 't'_(1) , 't'_(2) , 't'_(3) " and " 't'_(4) then prove that t_(1) t_(2) t_(3) t_(4) = 1 .