Calculate Kinetic Friction Coefficient for Hockey Puck on Ice

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SUMMARY

The discussion focuses on calculating the average coefficient of kinetic friction for a hockey puck sliding on ice. Given an initial speed of 21.9 m/s and a stopping distance of 209.7 m, the acceleration was determined to be -1.14 m/s² using the equation Vf² = Vi² + 2a(Xf - Xi). To find the coefficient of kinetic friction (μ), the relationship F(friction) = μ * Normal force must be utilized, where the normal force is equal to the weight of the puck, assuming a mass of 1 kg for simplification.

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  • Understanding of Newton's laws of motion
  • Familiarity with kinematic equations
  • Basic knowledge of friction and normal force concepts
  • Ability to perform algebraic manipulations
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  • Calculate the normal force acting on the hockey puck
  • Derive the decelerating force using F = ma
  • Combine the equations to solve for the coefficient of kinetic friction (μ)
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A hockey puck on a frozen pond with an initial speed of 21.9 m/s stops after sliding a distance of 209.7 m. Calculate the average value of the coefficient of kinetic friction between the puck and the ice.

F(friction)=mu*Normal force
Vf^2=Vi^2+2a(Xf-Xi)

I used the second equation I gave to find the acceleration which is -1.14 m/s^s. I don't know what to do to get the answer from there.
 
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kopinator said:
A hockey puck on a frozen pond with an initial speed of 21.9 m/s stops after sliding a distance of 209.7 m. Calculate the average value of the coefficient of kinetic friction between the puck and the ice.

F(friction)=mu*Normal force
Vf^2=Vi^2+2a(Xf-Xi)

I used the second equation I gave to find the acceleration which is -1.14 m/s^s. I don't know what to do to get the answer from there.

What is the Normal Reaction Force equal to?

How can you work out the Deccelerating Force?

Can you link those to together into 1 equation and then solve it? You'll need to assume the mass equals 1 or cancel them out.
 

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