Two disks are initially at rest, each of mass M= 3.00 kg, connected by a string between their centers, as shown in the figure. The disks slide on low-friction ice as the center of the string is pulled by a string with a constant force F = 12.0N through a distance d = 2.40 m. The disks collide and stick together, having moved a distance b= 1.60 m horizontally. M String F d String
Two disks are initially at rest, each of mass M= 3.00 kg, connected by a string between their centers, as shown in the figure. The disks slide on low-friction ice as the center of the string is pulled by a string with a constant force F = 12.0N through a distance d = 2.40 m. The disks collide and stick together, having moved a distance b= 1.60 m horizontally. M String F d String
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Transcribed Image Text:Two disks are initially at rest, each of mass M = 3.00 kg, connected by a string between their centers, as shown in the figure. The disks
slide on low-friction ice as the center of the string is pulled by a string with a constant force F= 12.0N through a distanced = 2.40
m. The disks collide and stick together, having moved a distance b= 1.60 m horizontally.
M
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String
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(a) What is the final speed of the stuck-together disks?
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(b) When the disks collide and stick together, their temperature rises. Calculate the increase in internal energy of the disks, assuming
that the process is so fast that there is insufficient time for there to be much transfer of energy to the ice due to a temperature
difference. (Also ignore the small amount of energy radiated away as sound produced in the collisions between the disks.)
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