Calculating Distance Traveled by Sam on Jet-Powered Skis

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Homework Help Overview

The problem involves calculating the distance traveled by Sam on jet-powered skis as he ascends a slope and then becomes airborne. The context includes physics concepts related to motion, forces, and projectile dynamics.

Discussion Character

  • Exploratory, Problem interpretation, Assumption checking

Approaches and Questions Raised

  • Participants discuss the initial conditions of the problem, including Sam's mass, the slope's angle, and the thrust of the skis. There is an exploration of the calculations already performed, such as acceleration and velocities at various points. Some participants question the interpretation of the motion after Sam leaves the slope.

Discussion Status

The discussion is ongoing, with participants seeking clarification on the original poster's calculations and understanding of the problem. There is an indication that some guidance has been offered regarding the need to share more details about the work done so far.

Contextual Notes

Participants are navigating the complexities of projectile motion and the transition from inclined motion to free flight. The original poster expresses uncertainty about the next steps in their calculations.

powderchick81
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I need help desperatley with this problem.

Sam (65 kg) takes off (from rest) up a 50 m high, 10° frictionless slope on his jet-powered skis. The skis have a thrust of 160 N. He keeps his skis tilted at 10° after becoming airborne. How far does Sam land from the base of the cliff?

I believe I'm almost there but I'm stuck towards the end. :frown:

Any help would be nice.
 
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Show us what you've done so far, so we can see if you're on the right track. We don't know where you're stuck!
 
I've gotten this far

acceleration up the slope = .76 m/s^2

length of slope = 288m

velocity at the top of the slope = 20.9 m/s

initial velocity on the x-axis = 23.2 m/s

intial velocity on the y-axis = 4.10 m/s

initial acceleration on the x-axis = 2.42 m/s^2

initial acceleration on the y-axis = -7.34 m/s^2

Now I have no clue what to do.
 
I get the impression that he starts from rest at the bottom of the slope and accelerates up it until he goes over the top - 50 meters up - then he flies through the air until he reaches the ground again - on the same level that he started out from?
 

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