Consider the lines represented by the equation (x2+xy−x)(x−y)=0, forming a triangle, then Column 1Column 2(a) Orthocentre of traingle(16,12)(b) Circumcenter(12+2√2)(c) Centroid(0,12)(d) Incenter(12,12)

Consider the lines represented by the equation (x2+xy−x)(x−y)=0, f

1.	Consider the lines represented by the equation (x2+xy−x)(x−y)=0, forming a triangle, then Column 1Column 2(a) Orthocentre of traingle(16,12)(b) Circumcenter(12+2√2)(c) Centroid(0,12)(d) Incenter(12,12)
Answer» Consider the lines represented by the equation $(x^{2} + x y - x) (x - y) = 0$ , forming a triangle, then $\begin{matrix} C o l u m n 1 & C o l u m n 2 (a) O r t h o c e n t r e o f t r a i n g l e & (\frac{1}{6}, \frac{1}{2}) (b) C i r c u m c e n t e r & (\frac{1}{2 + 2 \sqrt{2}}) (c) C e n t r o i d & (0, \frac{1}{2}) (d) I n c e n t e r & (\frac{1}{2}, \frac{1}{2}) \end{matrix}$