High School Question about Friction

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Discussion Overview

The discussion revolves around the concept of friction, specifically the coefficient of friction and its implications for moving objects. Participants explore how different coefficients affect the forces required to push or lift objects, as well as the practical applications of these concepts in real-world scenarios.

Discussion Character

  • Technical explanation
  • Conceptual clarification
  • Debate/contested
  • Experimental/applied

Main Points Raised

  • One participant suggests that if the coefficient of friction is 0, no force is needed to push an object, and if it is 0.5, only 50% of the object's total vertical force is required.
  • Another participant clarifies that the friction coefficient is a ratio between the normal force and the frictional force, not a percentage of force resisted.
  • A participant agrees that to maintain constant speed on a horizontal surface, the applied force must equal the frictional force, which is the product of the friction coefficient and the normal force.
  • One participant expresses skepticism about encountering surfaces with a coefficient of friction greater than 1.5.
  • Another participant notes that frictional force typically does not exceed the vertical force, leading to the preference for sliding large objects.
  • A participant mentions conflicting information regarding the limits of the coefficient of friction, with some sources claiming it can exceed 1.
  • One participant states that while coefficients greater than 1 are possible, they are unlikely, attributing friction to the unevenness of surfaces.
  • A later reply introduces an example of two pieces of glass sliding against each other, implying a practical scenario related to friction.

Areas of Agreement / Disagreement

Participants express differing views on the limits of the coefficient of friction, with some suggesting it can exceed 1 while others doubt this. There is also a lack of consensus on the interpretation of how the coefficient relates to the forces involved in moving objects.

Contextual Notes

Some participants reference specific numerical examples and scenarios, but there are unresolved assumptions regarding the definitions and conditions under which the coefficient of friction applies.

Who May Find This Useful

This discussion may be of interest to high school students studying physics, educators looking for examples of friction in practical applications, and anyone curious about the mechanics of moving objects.

JasonRox
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If the coeficient of friction is 0, than I don't need any force to push it?

If it is .5, I only need to push 50% of it's total vertical force?

I think I got this right.

Which is why sliding is sometimes more efficient than lifting, right?

If something had a coeficient of 1.5, you are better off lifting it off the ground.
 
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The friction coefficient is not the percent of force which is resisted, it's the ratio between the force between object/ground and friction.

For example, you know that gravity accelerates everything downwards at 9.8 m/s^2 so if we had a 5 Kg block sitting ona surface with a coefficient of 2:

Friction = Fn * u
Fn = -Fg
Fg = -9.8*m
Friction = -Fg * u = --9.8*m*u = 9.8*5*2 = 98 Newtons

So if you push the block, you need to push with more than 98 Newtons to accelerate it.
 
"The friction coefficient is not the percent of force which is resisted, it's the ratio between the force between object/ground and friction."

But that's what Jason Rox said: " 50% of it's total vertical force?"

Essentially, yes, in order to keep something moving at a constant speed on a horizontal surface, you must apply a force equal to the friction force which is the friction coefficient times the "total vertical force".
 
I doubt you'll ever come across a pair of surfaces with mu = 1.5.
 
It's been awhile, but in the end, because frictional force rarely goes above it's vertical force, everyone chooses to slide big objects.
 
It is possible, but it is unlikely.

Friction exists because surfaces are uneven if you look REALLY close. You see little bumps, which the object must overcome to slide across the surface.

So if the surface consisted of walls, like a maze, it would be quite difficult to slip a television through without going around the walls. In the end, the bigger the bumps, chances are the coeficient of friction is higher.
 
Try putting two pieces of glass on each other...

cookiemonster
 

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