A ski-jumper leaves the ski track moving in horizontal direction witha speed of 25m/s. The landing incline below him falls of with a slope of 35.0 degrees. Where does he land on the incline?
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Expert's answer
2018-10-01T13:55:09-0400
Loss of height by skier: h_j=(gt^2)/2 The height of the slope at the point x: h_j=x*tg α Coordinate x: x=Vt Coordinate y: 〖y=h〗_j=h_t We obtain and transform equation: (gt^2)/2= x*tg α (gt^2)/2= Vt*tg α gt/2= V*tg α We allocate time of flight of the skier: t=2V/g*tg α=2*25/9.81*0.7=3.57s And we get the coordinates of the landing: x=(2V^2)/g*tg α=(2*625)/9.81*0.7=89.2m y=(gt^2)/2= x*tg α=89.2*0.7=62.44m Flight distance: s=√(x^2+y^2 )=108.9m
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