Ranking the Magnitude of forces

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Homework Help Overview

The discussion revolves around ranking the magnitudes of the normal force (Fn), gravitational force (Fg), and frictional force (Ff) acting on a suitcase sliding down a slope at constant speed. Participants are exploring the relationships between these forces in the context of physics principles related to forces and motion.

Discussion Character

  • Exploratory, Conceptual clarification, Assumption checking

Approaches and Questions Raised

  • Participants discuss the implications of constant velocity on the forces involved, questioning whether all forces can be equal if their sum is zero. There is also an exploration of the definitions of Fn, Fg, and Ff, as well as the directions of these forces.

Discussion Status

Some participants have provided insights into how the ranking of forces depends on the slope of the surface, suggesting different relationships based on the angle of inclination. There is an acknowledgment of the need for clarity regarding the definitions and roles of the forces involved.

Contextual Notes

Participants are reminded of the forum rules regarding posting solutions, emphasizing the importance of hints and guidance rather than complete answers. The discussion is framed within the constraints of homework help, focusing on understanding rather than providing direct solutions.

sofix33
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Homework Statement



Rank the magnitude of Fn, Fg and Ff of a suitcase sliding down a slope at a constant speed

Homework Equations


I'm not really sure about this but I am guessing

The Attempt at a Solution


So if it's going down the slope at a constant speed then the sum of all forces is 0. so does that mean they're all equal?
 
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You should explain what Fn, Fg, Ff are under "relevant equations".

You are right: In case of constant velocity, their sum is zero. How can the sum of forces equal to zero if all are equal?

Also recall the forces are vectors. What are the directions of the individual forces Fn, Fg, Ff?
 
i think you mean by Fn: the normal force,Fg: gravititional force: and the Ff is due to friction

in an italic surface with constant speed the surface component of Fg is equal to Ff and so, the normal component to the surface of Fg is equal to Fn

so the ranking should depend on the slope of the surface

if you suppose that the angle of the surface is 0<z<90

when Z is less than 45 the ranking Fg>Fn>Ff
when Z is greater than 45 : Fg>Ff>Fn
when it is equal to 45 : Fg>Ff=Fn
 
Asaad said:
i think you mean by Fn: the normal force,Fg: gravititional force: and the Ff is due to friction

in an italic surface with constant speed the surface component of Fg is equal to Ff and so, the normal component to the surface of Fg is equal to Fn

so the ranking should depend on the slope of the surface

if you suppose that the angle of the surface is 0<z<90

when Z is less than 45 the ranking Fg>Fn>Ff
when Z is greater than 45 : Fg>Ff>Fn
when it is equal to 45 : Fg>Ff=Fn
Please do not post solutions (except as alternative methods after a solution has already been posted by the thread originator). On homework forums, you should only post hints and point out mistakes.
 
Oops!

I am really sorry i didn't know that before.

i promise it will be the last. Thanks
 

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