Finding multiple ways to calculate or find coefficient of friction (μ)

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SUMMARY

The discussion focuses on various methods to calculate the coefficient of friction (μ) using a wooden block and board in a physics lab. Key equations include Fk = μk * FN and Fs = μs * FN, where Fk and Fs represent kinetic and static friction forces, respectively. The participant aims to explore multiple approaches, including kinematic equations involving displacement, initial and final velocities, and acceleration. The teacher suggests that there are numerous methods to determine μ, indicating that at least ten methods exist, and encourages the exploration of additional concepts such as angles and forces.

PREREQUISITES
  • Understanding of Newton's laws of motion
  • Familiarity with kinematic equations
  • Knowledge of forces acting on objects (e.g., normal force, applied force)
  • Basic measurement techniques for mass and distance
NEXT STEPS
  • Research methods for measuring static friction using inclined planes
  • Explore the use of force sensors to measure applied force and friction
  • Investigate the relationship between angle of inclination and coefficient of friction
  • Learn about dynamic friction experiments using different surface materials
USEFUL FOR

Students conducting physics experiments, educators teaching mechanics, and anyone interested in understanding the principles of friction and its measurement techniques.

Janarth_M
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Homework Statement


I will be conducting a physics lab tomorrow, where the goal of the lab is to find or calculate the coefficient of friction in as many ways as possible. I have a block of wood at my disposal, and a wooden board. A stopwatch is able to be used as well. We will probably be able to find the mass of the block of wood using a device to measure weight.


Homework Equations


My teacher has stated that using displacement (and probably V1, V2, delta T, acceleration), it is possible to find Fnet. If this were true, since we know m(a) = Fnet, and we know we could find a way to get Fa (applied force), one would theoretically be able to find Ffriction, since Fnet = Fa + (- Ffriction).

There are basic kinematic formulas available, such as: (solving for D, V1, V2, delta T, Aav, Vav, etc).


The Attempt at a Solution


Thinking about this, at first one would conceive the possible solutions that would yield a displacement and time (and probably V1 and V2). From this, we could find the forces that were being acted upon in the situation on the wooden block, including Fnet, Fa, Fg, and Fn. If we have these, we would also be able to find Fk (the force of kinetic friction), and Fs (the force of static friction). Then we could find the mu's by using the formulas Fk = Mu(k)FN and Fs = Mu(s)FN.

That's what I thought at first, anyway. However, my teacher states that there are many methods to calculate or find mu (the coefficient of friction). In fact, he had stated that 10 methods wasn't even that great. I've thought about a couple of methods to find kinematic values such as velocities and displacements, using them to find forces being acted upon on the block, and then finding the force of friction and then finally the coefficient of friction.

However, is there something I'm missing? Does anyone know many methods to find the coefficient of friction? Perhaps there's one sort of concept or idea that I can't think of that's stopping me from finding new methods, but besides the basic one(s) I'm not quite sure.

You don't have to give out hundreds of methods, but it would be appreciated if there's some sort of idea involving perhaps angles, or something else, that would give me more ways of calculating or finding mu of friction.

Thanks in advance.
 
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Start with static friction. How will you measure that coefficient?

For kinetic, you will need more equipment, such as way to measure distance. If exerting a force, where is that coming from? Will you need to measure a velocity?
You will only need to measure mass if a second mass is involved.

Your musings do not really constitute an attempt. Try to be more specific.
 

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