A skier with a mass of 70 starts to slide from = 25 m above the jumping ramp as shown in the figure and jumps off the ramp at an angle of theta = 30 °. If we consider the ramp to be frictionless and neglect the air resistance effects, (a) What is the maximum height h the skier can reach after jumping off the ramp? (b) If the skier had increased his weight by taking a bag on his back, would the ℎ height be higher, less or remain the same? Explain.

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Chapter1: Units, Trigonometry. And Vectors
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A skier with a mass of 70 starts to slide from = 25 m above the jumping ramp as shown in the figure and jumps off the ramp at an angle of theta = 30 °. If we consider the ramp to be frictionless and neglect the air resistance effects,

(a) What is the maximum height h the skier can reach after jumping off the ramp?

(b) If the skier had increased his weight by taking a bag on his back, would the ℎ height be higher, less or remain the same? Explain.

(c) If there were air resistance, would the height of h increase, decrease or remain the same? Please explain.

(d) Calculate what would be h if the length of the path above the jump point of the ramp (i.e. the part above the dashed line according to the figure) were d = 50 ? and the kinetic coefficient of friction uk = 0.2.

end of the ramp
H
Transcribed Image Text:end of the ramp H
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