What Is the Coefficient of Kinetic Friction for a Hockey Puck on Ice?

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Homework Help Overview

The problem involves calculating the coefficient of kinetic friction for a hockey puck sliding on ice, given its initial speed and stopping distance. The subject area pertains to kinematics and frictional forces.

Discussion Character

  • Exploratory, Mathematical reasoning, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to apply kinematic equations to find the acceleration needed to determine the coefficient of kinetic friction. Some participants suggest that the net force acting on the puck is due to friction and question the calculations of acceleration.

Discussion Status

The discussion is ongoing, with participants exploring the relationship between acceleration, stopping distance, and the coefficient of friction. There is an indication that the original poster may have made an error in their calculations, and guidance has been offered to clarify the kinematic equations involved.

Contextual Notes

Participants are working under the constraints of the problem as stated, focusing on the relationship between initial speed, stopping distance, and friction without additional information or assumptions beyond what is provided in the problem statement.

bbreezy
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I am having trouble with this problem, it states:
A hockey puck on a frozen pond with an initial speed of 14.1 m/s stops after sliding a distance of 198.9 m. Calculate the average value of the coefficient of kinetic friction between the puck and the ice.

I tried using the equation uk=a/g but didnt work out for me. Any help?
 
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Welcome to PF bbreezy!

Using basic kinematics, you can figure out what the object's acceleration must have been for it to require that stopping distance in order to come to rest from that initial speed.

Once you know the acceleration of the object, you know the net force on the object (due to Newton's second law). In this case, the net force is the frictional force, since it is the only one that acts on the object. So, equating the net force to the frictional force, you will indeed find that the expression you posted for the coefficient of friction is correct (since it will just turn out to be the ratio of the net force to the weight, and the m's will cancel).

So, if you didn't get the right answer, you must not have computed 'a' correctly. Can you post your calculations here?
 
Vi+2ad = 0
14.1+2(a)(198) = 0
2(a)(198) = -14.1

then this is where I think I am messing up
 
bbreezy said:
Vi+2ad = 0
14.1+2(a)(198) = 0
2(a)(198) = -14.1

then this is where I think I am messing up

It should really be:

vi2 + 2ad = 0
 
Last edited:

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