How Does Friction Affect a Penguin Sled on an Inclined Plane?

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Homework Help Overview

The discussion revolves around a physics problem involving a penguin sled on an inclined plane, focusing on the effects of friction. The sled's weight, angle of inclination, and coefficients of static and kinetic friction are provided, with multiple parts addressing forces required to prevent slipping, initiate movement, and maintain constant velocity.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the forces acting on the sled, including the applied force, static friction, and gravitational components. Questions arise about the setup of force equations and the roles of different forces in preventing motion.

Discussion Status

The discussion is ongoing, with participants exploring the relationships between forces and questioning the setup of equations. Some guidance has been offered regarding the need to consider all forces acting on the sled, but no consensus has been reached on the solution approach.

Contextual Notes

Participants are navigating the complexities of force components on an inclined plane, including the need to account for normal force and the direction of friction. There is an emphasis on understanding the dynamics involved without providing direct solutions.

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Homework Statement


A loaded penguin sled weighing 66 N rests on a plane inclined at angle θ = 18° to the horizontal (Fig. 6-23). Between the sled and the plane, the coefficient of static friction is 0.27, and the coefficient of kinetic friction is 0.18. (a) What is the minimum magnitude of the force , parallel to the plane, that will prevent the sled from slipping down the plane? (b) What is the minimum magnitude F that will start the sled moving up the plane? (c) What value of F is required to move the sled up the plane at constant velocity?


Homework Equations


Fk=uFn
Fsmax=uFn

The Attempt at a Solution


a) I know the acceleration of the sled would be negative but if I set it up like
Fa-Fs=-ma... it can't be solved

b) Fsmax=uFn
=.27(6.73)(9.8)
=17.81

c)Fa-Fk=ma
Fa-Fk=0
Fa=Fk
Fa=uFn
=11.87N
 
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mmiller9913 said:
a) I know the acceleration of the sled would be negative but if I set it up like
Fa-Fs=-ma... it can't be solved
What forces act on the sled parallel to the plane? There are three, one of them being the applied force that you need to solve for. What are the other two? What must they add to for the sled to not move?
 
I don't see the three forces that act on it...the applied force, the static friction force, and?
 
mmiller9913 said:
I don't see the three forces that act on it...the applied force, the static friction force, and?
What force is always there, acting on any mass? (What force acts to make it slide down the hill?)
 
okay so ...
Fa-Fs-Fgcostheta=-ma

I don't see how this can be solved though
 
you need to sum the forces in the Y as well, so you can find the normal force
 
mmiller9913 said:
okay so ...
Fa-Fs-Fgcostheta=-ma

I don't see how this can be solved though
What direction does friction act? What does the friction force equal? What's the 'cos theta' business? What's the acceleration? (Remember--you are preventing it from sliding.)
 

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