Frictional Forces without coefficient

AI Thread Summary
The discussion revolves around calculating the frictional force between Block A and the table in a system involving two blocks connected by a chord over a pulley. The user initially assumes constant speed for Block A, leading to confusion regarding the forces involved. They calculate the tension force on Block A as equal to the gravitational force on Block B but recognize that this approach is flawed due to the assumption of constant speed. Participants emphasize that Block A is not moving at constant speed, prompting a reevaluation of the acceleration and forces in the system. The user seeks further assistance to correctly analyze the problem and determine the frictional force.
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Homework Statement


Block A (4.13kg) is on a table with a massless chord attached and draped over a frictionless pulley and the other end of the chord is attached to Block B (2.17kg). The system
starts from rest. When the 2.71 kg mass has fallen through 0.388 m, its downward speed is
1.28 m/s.
The acceleration of gravity is 9.8 m/s2 .

What is the frictional force between the 4.13 kg mass and the table? Answer in units
of N.

Homework Equations


F=ma V=d/t a=v/t
Not sure what other equations to use.

The Attempt at a Solution


I assume the speed to be constant, so there is no acceleration. I calculate the force of tension on block A to be equal to the force of gravity on block B: Ft=-mg=(2.71kg)*(-9.8m/s)=-26.56N

I assumed that 26.56N would be the force of tension on Block A and the force of friction would simply be the opposite of that: -26.56N. That definitely isn't the answer and I pretty much knew that because I didn't use all the info given. I'm stuck at this point and any help would be appreciated. Thanks
 
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