Prove that the area of a triangle with vertices is independent of t if vertices are A (t, t 2), B (t + 2, t + 2), C (t + 3, t).(CBSE 2016)
Let us assume the points be A (t, t 2), B (t + 2, t + 2), C (t + 3, t)
We know that, 
∴ 
= 
= 
= - 4
Hence, the area of the triangle is 4 square units and it is independent of t
Couldn't generate an explanation.
Generated by AI. May contain inaccuracies — always verify with your textbook.

(CBSE 2016)