Physics. Gr.11. Kinetic Friction.

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SUMMARY

The discussion focuses on calculating the coefficient of kinetic friction for a 9.0 kg wagon being accelerated by a 25N force at 1.5 m/s². The relevant formula is Ff = Mk * FN, where Mk represents the coefficient of kinetic friction and FN is the normal force. The coefficient of kinetic friction is denoted by the Greek letter μ, which is typically lower than the coefficient of static friction. The problem involves applying Newton's second law (F = ma) while accounting for the opposing force of friction.

PREREQUISITES
  • Understanding of Newton's second law (F = ma)
  • Familiarity with the concept of normal force (FN)
  • Knowledge of the coefficients of friction (static and kinetic)
  • Basic algebra for solving equations
NEXT STEPS
  • Study the derivation and application of the formula Ff = Mk * FN
  • Learn how to calculate normal force in various scenarios
  • Explore the differences between static and kinetic friction coefficients
  • Practice solving problems involving forces and friction in physics
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High school physics students, educators teaching mechanics, and anyone seeking to understand the principles of friction in motion.

Kazia
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Homework Statement


A force of 25N accelerates a 9.0 kg wagon at 1.5 m/s2. Calculate the coefficient of the kinetic friction.


Homework Equations


Ff=MkFN
^^Or at least I think so.


The Attempt at a Solution


What does the coefficient of the kinetic friction mean first off?
I honestly have no clue how to go about this question.
 
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Welcome to PF, Kazia!

The coefficient of friction is the Mk in Ff=Mk*FN, the formula for finding the force of friction if you know the "normal force" pushing an object against another surface. Quite often the greek letter μ is used instead of Mk. There are two values for the coefficient, a smaller one for kinetic (moving) friction and a larger one for "static" friction (when the object is not moving).

Your problem is basically and F = ma problem, but also has the force of friction subtracting away some of the applied F.
 

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