The point \(P\) lies on the curve \(y=(5x+2)^{2/3}\).
The \(x\)-coordinate of \(P\) is \(5\).
The normal to the curve at \(P\) intersects the line \(x+y=11\) at the point \(Q\).
The point \(R\) is the reflection of \(Q\) in the tangent to the curve at \(P\).
Find the coordinates of \(R\).[9]
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