KE₁ Vi S 35° V₁ = ? 2.5 m A 60.0-kg skier with an initial speed of 12.0 m/s coasts up a 2.50-m-high rise as shown in figure above. We want to find her final speed vƒ at the top, given that the kinetic frictional force between her skis and the snow is FR = 38.5 N. We will ignore any friction from the air. a) Given the 2.50m rise and the 35.0° angle of the slope, compute the length s traveled by the skier. (1 point) b) What are the forces acting on the skier? Which are conservative and which are not? (1 points) c) Compute the work done by the frictional force during the displacement s. (1 points) d) Using the work-energy theorem find the final speed of the skier. For that, first compute the initial kinetic energy of the skier KE,. Then the change in the potential energy from h=0 to h=2.5m. Finally, using the work-energy theorem compute the final kinetic energy of the skier KE. From the final kinetic energy obtain the final velocity Vf. (4 points)

University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter7: Work And Kinetic Energy
Section: Chapter Questions
Problem 63P: A small object is placed at the top of an incline that is essentially frictionless. The object...
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KE₁
Vi
S
35°
V₁ = ?
2.5 m
A 60.0-kg skier with an initial speed of 12.0 m/s coasts up a 2.50-m-high rise as shown in figure
above. We want to find her final speed vƒ at the top, given that the kinetic frictional force between
her skis and the snow is FR = 38.5 N. We will ignore any friction from the air.
a) Given the 2.50m rise and the 35.0° angle of the slope, compute the length s traveled by
the skier. (1 point)
b) What are the forces acting on the skier? Which are conservative and which are not? (1
points)
c) Compute the work done by the frictional force during the displacement s. (1 points)
d) Using the work-energy theorem find the final speed of the skier. For that, first compute the
initial kinetic energy of the skier KE,. Then the change in the potential energy from h=0 to
h=2.5m. Finally, using the work-energy theorem compute the final kinetic energy of the
skier KE. From the final kinetic energy obtain the final velocity Vf. (4 points)
Transcribed Image Text:KE₁ Vi S 35° V₁ = ? 2.5 m A 60.0-kg skier with an initial speed of 12.0 m/s coasts up a 2.50-m-high rise as shown in figure above. We want to find her final speed vƒ at the top, given that the kinetic frictional force between her skis and the snow is FR = 38.5 N. We will ignore any friction from the air. a) Given the 2.50m rise and the 35.0° angle of the slope, compute the length s traveled by the skier. (1 point) b) What are the forces acting on the skier? Which are conservative and which are not? (1 points) c) Compute the work done by the frictional force during the displacement s. (1 points) d) Using the work-energy theorem find the final speed of the skier. For that, first compute the initial kinetic energy of the skier KE,. Then the change in the potential energy from h=0 to h=2.5m. Finally, using the work-energy theorem compute the final kinetic energy of the skier KE. From the final kinetic energy obtain the final velocity Vf. (4 points)
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