Which Method Requires Less Force to Move an Object 1.2m?

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Homework Help Overview

The discussion revolves around comparing the forces required to move an object 1.2 meters through various methods: pushing over rough and smooth surfaces, lifting directly, and using an inclined plane. The context involves understanding the impact of friction and gravitational forces on the work done in each scenario.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants explore the effects of friction on the force required to push an object over different surfaces and question how gravitational force interacts with the work done when lifting objects. Some participants discuss the implications of using an inclined plane and the potential for varying coefficients of friction.

Discussion Status

The discussion is ongoing, with participants sharing insights and considerations about the problem. Some have suggested that the lack of specific values for friction coefficients limits the ability to reach a definitive conclusion. Others have raised points about the comparative work done in different scenarios, indicating a productive exploration of the topic.

Contextual Notes

Participants note the absence of specific values for the coefficient of friction, which is crucial for determining the forces involved in the scenarios presented. There is also mention of homework constraints that may affect the discussion.

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Homework Statement



Which requires less force?
-pushing an object 1.2m over a rough surface
-lifting an object to a height of 1.2m
-pushing an object 1.2m over a smooth surface
-lifting an object to a height of 1.2m using an inclined plane


Homework Equations



F=ma

The Attempt at a Solution



Pushing an object over a rough surface is going to require more force since friction is opposing the applied force. Lifting the object directly upwards is going to involve gravity soo.. I am down to pushing over a smooth surface or lifting using an inclined plane. My guess for the answer to this question is currently pushing over a smooth surface since there is not much friction involved.
 
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Hi. Unfortunately, we need more information that is provided.

It is very likely that the coefficient of kinetic friction could make it so that the work done to move along the rough surface is greater than that required to move the object against gravity.

I do not want to completely solve the problem, but I will give a few important points:
1. Moving with friction obviously involves more work than without friction (and since W=F*d, more force).
2. If the inclined plane is frictionless, the same amount of work is required to move it up the plane as directly up. Gravity is a conservative force, so it doesn't matter if you go directly up, or "sideways." Gravity will still do the same amount of negative work, and so the same amount of force will be required (again, W=f*d).
 
1-pushing an object 1.2m over a rough surface
2-lifting an object to a height of 1.2m
3 -pushing an object 1.2m over a smooth surface
4-lifting an object to a height of 1.2m using an inclined plane

1. if μ=1, frictional force =mg
2 gravitational force=mg
3. μ<1, frictional force <mg
4. less gravitational force + frictional force.
 
Hmm, now that I think of it, I might have been mistaken about the inclined plane. While it is true that the work done by gravity will be the same, it is also true that the force required to move it up the ramp will be less because the distance will be greater.

Regarding the other problem with the friction, since values are not give, we cannot solve the problem. Depending on the coefficient of kinetic friction, either moving up or moving over the surface could require a greater force.
 
Alright thanks for trying to help me out with this one. It was a question that I recently answered on a worksheet that was due for class. I ended up picking "pushing an object over a smooth surface" that seemed the most logical.

*I was really curious after I handed it in, twas why I have posted here
 

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