Let a parabola P be such that its vertex and focus lie on the positive x-axis at a distance 2 and 4 units from the origin, respectively. If tangents are drawn from O(0,0) to the parabola P which meet P at S and R, then the area (in sq. units) of ΔSOR is equal to

Let a parabola P be such that its vertex and focus lie on the positive

1.	Let a parabola P be such that its vertex and focus lie on the positive x-axis at a distance 2 and 4 units from the origin, respectively. If tangents are drawn from O(0,0) to the parabola P which meet P at S and R, then the area (in sq. units) of ΔSOR is equal to
Answer» Let a parabola $P$ be such that its vertex and focus lie on the positive $x$ -axis at a distance $2$ and $4$ units from the origin, respectively. If tangents are drawn from $O (0, 0)$ to the parabola $P$ which meet $P$ at $S$ and $R$ , then the area (in sq. units) of $Δ S O R$ is equal to