Solving 2 Weights on a Pulley Problem

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The problem involves a 3kg weight and a 2kg weight connected by a rope over a pulley, with the 2kg weight starting 4 meters lower. The net force was calculated incorrectly as the normal force difference, leading to an incorrect acceleration of 3.27 m/s². To solve the problem accurately, a free body diagram should be drawn for each weight, applying Newton's second law to determine the correct acceleration. The kinematic equations can then be used to find the speed of the weights when they reach the same height. Properly analyzing the forces and acceleration will yield the correct solution.
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1. A 3kg weight is attached to a 2kg weight by a rope. This rope is placed over a pully so the weights are hanging. The 2kg weight starts 4 meters lower than the 3kg weight. If the system starts at rest what is the speed of the objects when they are at the same height.



2. Fnet = ma
v^2=2*a*(x2-x1)




3. I took the net force to be the normal force of the 3kg weight minus the normal force of the 2 kg weight. Fnet=9.81N I then divided by 3kg to get a=3.27 m/s^2 I then plugged knowns into v^2=2*a*(x2-x1) v^2=2*3.27*2 and got v=3.617 This answer does not work. What am i doing wrong?
 
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The normal force usually refers to a force provided by contact between the system and the environment. Try drawing a free body diagram for both objects, then write down Newtons second law for both objects. Think about the acceleration of each object, then solve for the acceleration of either. Plug into the kinematic equations.
 
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