What is the coefficient of friction and weight of the block?

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The coefficient of friction for a block weighing 5.3 N, which requires a force of 3.2 N to push it at constant velocity, is calculated using the equation F_k = μ_k N, where F_k is the kinetic friction force and N is the normal force. The normal force in this case equals the weight of the block. When an additional weight W is placed on the block, requiring a force of 6.6 N to maintain constant velocity, the weight W can be determined using the previously calculated coefficient of friction.

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Can anyone help me with this problem? What equations should I use?

A block weighing 5.3 N requires a force of
3.2 N to push it along at constant velocity.
What is the coefficient of friction for the
surface?

A weight W is now placed on the block and
6.6 N is needed to push them both at constant
velocity. What is the weight W of the block?
Answer in units of N.
 
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Fk=Ukn so Fk/n=Uk where Fk is the force and n is the normal force... draw a free-body diagram and do the equations to solve for it... Help any? Also, the crate is in equilibrium since it moves at constant velocity... Any angles involved?
 
I'm sorry... that doesn't make any sense to me.
 
Since you know the block is moving at constant velocity, the sum of all forces on it must be zero...otherwise it would be accelerating. So what are the forces in the horizontal direction? Wel,, there are only two: the one that you are applying to move it F_{push} and the force of kinetic friction F_k. You can then use the definition of kinetic friction: F_k = \mu_k N here N is the normal force on the box. Of course the normal force is simply the weight of the box in this case. Plug the stuff into \Sigma F = ma = 0 and solve for \mu_k. For the second part of the problem you will have to use the value of \mu_k that you just found.
 

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