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IMO 1969 - Longlist Problems Question 33

IMO Shortlist · IMO 1969 - Longlist Problems

Question 33

(GDR 5) Given a ring $G$ in the plane bounded by two concentric circles with radii $R$ and $R/2$, prove that we can cover this region with $8$ disks of radius $2R/5$. (A region is covered if each of its points is inside or on the border of some disk.)