The vertices of △ABC lie on a rectangular hyperbola such that the orthocentre of the triangle is (0,−1) and the asymptotes of the rectangular hyperbola are parallel to the co-ordinate axes. The two perpendicular tangents of the hyperbola intersect at the point (2,3). Then which of the following point(s) lie on the hyperbola?

The vertices of △ABC lie on a rectangular hyperbola such that the or

1.	The vertices of △ABC lie on a rectangular hyperbola such that the orthocentre of the triangle is (0,−1) and the asymptotes of the rectangular hyperbola are parallel to the co-ordinate axes. The two perpendicular tangents of the hyperbola intersect at the point (2,3). Then which of the following point(s) lie on the hyperbola?
Answer» The vertices of $△ A B C$ lie on a rectangular hyperbola such that the orthocentre of the triangle is $(0, - 1)$ and the asymptotes of the rectangular hyperbola are parallel to the co-ordinate axes. The two perpendicular tangents of the hyperbola intersect at the point $(2, 3)$ . Then which of the following point(s) lie on the hyperbola?