Let R S be the diameter of the circle $x^2+y^2=1$, where $S$ is the point $(1,0)$. Let $P$ be a variable point (other than R and S ) on the circle and tangents to the circle at S and P meet at the point Q . Then normal to the circle at P intersects a line drawn through Q parallel to RS at point E . Then the locus of E passes through the point(s)
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