What is the chain's displacement?

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The discussion centers on calculating the work done by gravity on a 3.0 m steel chain as it falls from a scaffold. Initially, 1.0 m of the chain hangs vertically while 2.0 m remains on the scaffold. The chain has a linear weight density of 60 N/m, leading to a total weight of 180 N. The work done by gravity is determined by the change in gravitational potential energy as the chain falls, resulting in a calculation that suggests 35 J of work is performed. The key focus is on understanding the relationship between weight density, gravitational force, and displacement during the chain's fall.
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A 3.0 m long steel chain is stretched out along the top level of a horizontal scaffold at a construction site, in such a way that 2 m of the chain remains on the top level and 1.0 m hangs vertically. At this point, the force on the hanging segment is sufficient to pull the entire chain over the edge. Once the chain is moving, the kinetic friction is so small that it can be neglected. How much work is performed on the chain by the force of gravity as the chain falls from the point where 1 m remains on the scaffold to the point where the entire chain has left the scaffold? (Assume that the chain has a linear weight density of 60 N/m.)

Is it W=60*9.8(3-2)?
 
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What is the chain's displacement?
 
Also, think about the linear weight density, units in particular. What is the gravitational force acting on the chain?
 
So the answer is just 35 J?
 
physicsss said:
How much work is performed on the chain by the force of gravity as the chain falls from the point where 1 m remains on the scaffold to the point where the entire chain has left the scaffold?
Consider the change in gravitational potential energy.
 
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