उस त्रिभुज का क्षेत्रफल ज्ञात कीजिये जिसके शीर्ष ` (t,t-2) ,(t+2,t+2) ` व `(t+3,t) ` है|

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

Prove that the area of the triangle whose vertices are (t,t -2), (t + 2 , t + 2), and (t + 3, t ) is independent of t.

(2-4t+5t^2)-(3t^2 + 2t -7) is equivalent to :

Prove that the area of a triangle with vertices (t,t-2),(t+2,t+2) and (t+3,t) is independent of t .

Prove that the area of a triangle with vertices (t,t-2),(t+2,t+2) and (t+3,t) is independent t .

Prove that the area of the triangle whose vertices are (t,t-2),(t+2,t+2) and (t+3,t) is independent of t.

The value of p(t) = 2 + t + 2t^2 -t^3 for p(2) is :

Prove that the area of the triangle whose vertices are (t,t-2),(t+2,t+2), and (t+3,t) is independent of t

Prove that the area of triangle whose vertices are (t , t-2),(t+2, t+2) and (t+3, t) is independent of t