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From a point P (α,α)P \ (\alpha,\alpha)P (α,α), tangents are drawn to the parabola y2=4axy^2=4axy2=4ax. They touch the parabola in AAA and BBB. △PAB\triangle PAB△PAB is completed. Then the locus of the orthocenter of this triangle is a
Note : α∈R−[0,4a] and a∈R+\textbf{Note :} \ \alpha \in \mathbb{R}-[0,4a] \ \text{and} \ a \in \mathbb{R}^+Note : α∈R−[0,4a] and a∈R+
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