Friction: Body Movement on Slope

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Homework Help Overview

The discussion revolves around the motion of a body on an inclined slope, particularly focusing on the conditions under which the body begins to move and whether it will maintain a constant speed or accelerate as it descends. The subject area includes concepts from mechanics, specifically friction and gravitational forces.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants explore the relationship between static and kinetic friction coefficients and their impact on the motion of the body. Questions are raised about the conditions necessary for the body to maintain constant speed versus accelerating down the slope.

Discussion Status

There is an active exploration of different interpretations regarding the effects of friction and gravitational forces on the body's motion. Some participants suggest using Newton's laws to analyze the situation, while others express uncertainty about the role of friction coefficients and the angle of the slope.

Contextual Notes

Participants note that the problem does not explicitly state whether to consider static or kinetic friction, leading to confusion. Additionally, there is a lack of specific information regarding the angle of the slope, which is essential for further analysis.

DIrtyPio
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Hi. I have a question. A body is lying on a slope. We increase the slope until the body starts to move. So my question is, if we stop increasing the slope when the body starts to move will the body maintain constant speed going down until reaches the bottom, or will it accelerate?
 
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DIrtyPio said:
Hi. I have a question. A body is lying on a slope. We increase the slope until the body starts to move. So my question is, if we stop increasing the slope when the body starts to move will de body maintain constant speed going

Hi DIrtyPio! :smile:

Well, there's µs and µk

so what does g*sinθ have to be …

i] when the body starts to move ?

ii] for the body to maintain constant speed ? :wink:
 
The body starts to move when MU*m*g*cos(theta) <= m*g*sin (theta). I suppose that the body will be accelerateing but I'm not sure. Oh, and by the way, can you tell me why can't I use properly the advanced editing tools, even though if I leave them homework they automatically are put there it sais I've did not tuse the correctly.
 
DIrtyPio said:
The body starts to move when MU*m*g*cos(theta) <= m*g*sin (theta). I suppose that the body will be accelerateing but I'm not sure. Oh, and by the way, can you tell me why can't I use properly the advanced editing tools, even though if I leave them homework they automatically are put there it sais I've did not tuse the correctly.

Hi DIrtyPio! :smile:

(I'm not sure what you mean by "advanced editing tools" … but I know the LaTeX isn't working at the moment.

But why didn't you copy my µ and θ? :wink:)

I don't think you're taking into account the distinction between µs and µk (static and kinetic coefficients of friction ).
 
I ran into this question on an exam and if I remember correctly it did not said that I shold care about static and kinetic friction coefficients. So I don't know the answer to this question and I think I don't either know how to solve it, so if you could tell me how to solve this problem that would be great. I know that the static friction coefficient is greater than the kinetic one but if I know only the static one can I calculate the kinetic one? But as you see my main problem is theoretic, so I don't need to calculate anything, I just want to know how the gravitational force acts upon that body, so will it accelerate or the speed will be constant. Because as I said I think that by Newtons II law the force determines the acceleration of a body I think that it will accelerate exponentially. Is this right?
 
DIrtyPio said:
I ran into this question on an exam and if I remember correctly it did not said that I shold care about static and kinetic friction coefficients.

mmm … just because it didn't say that you should, that doesn't mean that you shouldn't have …

the difference does matter: use F = ma to work out what happens :wink:
 
So it accelerates with g*cosθ until it reaches the end of the slope.
 
DIrtyPio said:
So it accelerates with g*cosθ until it reaches the end of the slope.

No!

It would only do that if there were no friction.
 
Yes... I've forgot about it, it accelerates with (G*cosθ-µk*G*sinθ)/m
 
  • #10
DIrtyPio said:
Yes... I've forgot about it, it accelerates with (G*cosθ-µk*G*sinθ)/m

But what is θ?

Remember, θ isn't given, you have to find it.
 
  • #11
θ is 90 degrees minus the slope.
 
  • #12
DIrtyPio said:
θ is 90 degrees minus the slope.

Yes, but what is the slope?

You have to find it.
 
  • #13
It is arctg θ
 

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