What is the formula for finding the force of friction on an inclined surface?

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SUMMARY

The discussion centers on calculating the force required to push a 22kg bobsled down a 6.0-degree incline, factoring in a coefficient of kinetic friction of 0.10. The user initially calculated the sled's acceleration as 1.85 m/s² and the normal force as 214N, leading to a frictional force of 21N. However, the discussion reveals the need to account for all forces acting on the sled, including the gravitational component along the incline, to accurately determine the net force required for motion.

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ace123
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Hi it's been a while since I posted here so I will avoid the latex on this question and hope you understand.

The coefficient of kinetic friction for a 22kg bobsled on a track is .10. What force is required to push it down a 6.0 degree incilne and achieve a speed of 60km/h at the end of 75m?

So this is what I did:

I found the acceleration of the sled to be 1.85 m/s^2
Then I found the normal force= mg times cos 6= 214N
I then found the force of friction to be 21N
I then set Net Force equal to ma= 22 times 1.85 which equaled 40.7
Then I set 40.7 equal to forcex minus force of friction
and solved for forcex

Can anyone point out what I did wrong?
Thanks
 
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What forces acting on the sled parallel to the track?
 
You mean like force of friction and Sin (6) times mg which is the horizontal component of Force of gravity
 
Last edited:
ace123 said:
Sin (6) times mg
That's the one you missed. (Three forces act, including the applied force which you are trying to find.)

So set up an equation for the net force.

ace123 said:
You mean like force of friction and Sin (6) times mg which is the horizontal component of Force of gravity
Yes.
 
O I was confused by that. So wouldn't then net force just equal the applied force?
 
ace123 said:
So wouldn't then net force just equal the applied force?
Why would you say that? The net force is the sum of all the forces acting on the sled--the applied force is just one of those forces. (Pay attention to direction--sign--when you add the force components.)
 
Well I figured the ohter forces cancel out since the object was at rest in the beginning and needed an applied force to move.
 
No reason to assume so. Especially when you can calculate the forces and know for sure.
 
Yea I forgot it could be moving but just not accelerating. Thanks for your help.
 
  • #10
We must assume (lacking information to the contrary) that it starts from rest. But that doesn't mean it was just sitting there waiting to be pushed.
 
  • #11
I'm solving the same problem. I don't understand how to find the friction force. Can someone explain in this particular problem?
 
  • #12
There is a formula for finding the force of friction. It's the coefficient of friction multiplied by the normal force. If you can find the normal force then I don't see your problem.
 

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