3. A skier of mass m starts from rest at the top of a frictionless, snow covered hill angled at 0 above the horizontal. The ski down the hill a distance di and onto a flat parking lot. The coefficient of friction between the cement in the parking lot and the skis is µk. They move along the parking lot a distance dR before stopping. This is drawn below a. Derive an equation for the skier's speed at the bottom of the hill. b. Derive an equation for dr, the distance the skier slides into the parking lot before stopping. c. If there was a little friction between the snow and skies, explain how your solution would change. You should not re-solve the problem, just describe how your methods would need to change. dн e dR

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter5: Energy
Section: Chapter Questions
Problem 75AP: A ski jumper starts from rest 50.0 m above the ground on a frictionless track and flies off the...
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3. A skier of mass m starts from rest at the top of a frictionless, snow covered hill angled at 0 above the
horizontal. The ski down the hill a distance du and onto a flat parking lot. The coefficient of friction
between the cement in the parking lot and the skis is μk. They move along the parking lot a distance
dR before stopping. This is drawn below
a. Derive an equation for the skier's speed at the bottom of the hill..
b. Derive an equation for dr, the distance the skier slides into the parking lot before stopping.
c. If there was a little friction between the snow and skies, explain how your solution would change.
You should not re-solve the problem, just describe how your methods would need to change.
dH
e
dR
Transcribed Image Text:3. A skier of mass m starts from rest at the top of a frictionless, snow covered hill angled at 0 above the horizontal. The ski down the hill a distance du and onto a flat parking lot. The coefficient of friction between the cement in the parking lot and the skis is μk. They move along the parking lot a distance dR before stopping. This is drawn below a. Derive an equation for the skier's speed at the bottom of the hill.. b. Derive an equation for dr, the distance the skier slides into the parking lot before stopping. c. If there was a little friction between the snow and skies, explain how your solution would change. You should not re-solve the problem, just describe how your methods would need to change. dH e dR
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