How Fast and Far Can Jet Powered Skis Go?

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Sam, weighing 80kg, uses jet-powered skis with a thrust of 189N and a kinetic friction coefficient of 0.1 on snow. The problem requires determining his top speed and the distance traveled before coming to a stop after the fuel runs out in 12 seconds. The first part involves calculating the distance and velocity during powered motion, using the equation F=ma to find acceleration and subsequently the velocity. The second part focuses on the coasting phase, where friction plays a crucial role in deceleration. The discussion emphasizes the importance of visualizing the problem and correctly applying kinematic equations to solve both parts.
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Homework Statement



Sam, whose mass is 80kg, takes off across level snow in his jet powered skis. The skis have a thrust of 189N and a coefficient of kinetic friction on snow of 0.1. Unfortuneately, the skis run out of fuel after only 12s.

Homework Equations


F=ma
kinematic equations

The Attempt at a Solution


I have no idea where to even begin with this problem.
 
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The problem statement is incomplete. What are you being asked to find?
 
I'm sorry. The question wants to know what Sam's top speed is, and how far has Sam traveled when he finally coasts to a stop.
 
OK, here are a couple of hints. This is a two part problem. The first part is the powered motion. Use your equations of motion to find the distance and velocity at the point where power quits and those are initial conditions for the 2nd part of the problem, which is coasting to a stop.

What are the relevant equations of motion? The need to involve mass, force, friction, etc. F=ma is a good start. Go a bit further. How does friction enter into the picture? If you haven't done it already, it REALLY helps to draw a picture and label the pertinent information.
 
Here's some help if you're having trouble visualizing it.

untitled4.jpg
 
Ok, I got part A by using F-uk(n) = m(Ax). I got the acceleration to be 1.3815. Using that I found the velocity, which is 16.578. I am having trouble figuring part B out. I tried using Vxf^2 = Vxi^2 + 2(Ax)(delta x).
 
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