So that skater does not leave the loop it is necessery that "w_n=v^2\/R\\geq g" then "v_{min}=\\sqrt{gR}"
and "R=v^2_{min}\/g." As "v^2_{min}\/2+mg\\sdot2R=mgH" hence "v^2_{min}\/2=g(H-2v^2_{min}\/g)"
hence "H=\\frac{5v^2_{min}}{2g}" then "H\\approx7.5m"
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