What is the coefficient of friction for a given surface and two weights?

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To find the coefficient of friction for a surface with two weights of 0.5672 kg and 0.050 kg, the equation m1a + Mm1g = m2g - m2a is used, where M represents the coefficient of friction. The frictional force is defined as the coefficient of friction multiplied by the normal force, which is the weight acting on the surface. The normal force acting on the 0.050 kg mass is equal to its weight, and this force also influences the larger mass's movement. Understanding the forces involved, including the downward force on the smaller mass and the resulting frictional force acting in the opposite direction, is crucial for solving the problem. The discussion emphasizes the importance of drawing the forces to clarify the relationships between them.
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Homework Statement



I need to find the coefficient of friction on a surface. Two weights were given, 0.5672kg and 0.050kg

Homework Equations



m1a + Mm1g = m2g - m2a

The Attempt at a Solution



(0.5672kg)a + M (0.5672)(9.81) = (0.050kg)(9.81) - (0.050kg) a


M represents the coefficient of friction. I need to solve for that, I just don't know where to take it from here.
 
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That's not enough of a question - what were the two weights doing?
 
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That is what is happening
 
That helps.
Now try drawing in the forces.
The frictional force is = coeff_friction * normal force (ie weight)
 
Can you explain that a little more please?
 
There is a force down on the 0.05kg mass = m g
This same force pulls the larger mass to the right, so an equal friction force acts to the left (assuming no loss in the pulleys).
The definition of coeeficient of friction is
friction force = coeef * normal force

The normal force is the force acting down on the suface = M g
 
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Ok thanks!
 
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