9th British Mathematical Olympiad 1973 Problems1. A variable circle touches two fixed circles at P and Q. Show that the line PQ passes through one of two fixed points. State a generalisation to ellipses or conics. 2.
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9th British Mathematical Olympiad 1973 Problems1. A variable circle touches two fixed circles at P and Q. Show that the line PQ passes through one of two fixed points. State a generalisation to ellipses or conics. 2.
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