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One end of a light inelastic rope is fixed to a pin on a shaft and the rope is wound around a model flywheel with a diameter = 50 mm. The free end of the rope is tied to a mass mass of 4 kg that hangs freely. The fly wheel rotates through 10 revs during 16 s after the tied mass is released from rest. Analyze the motion of the hanging mass and the flywheel and calculate: The distant the mass will descend Ah = m The total angular displacement during the 16s descent of the mass=

One end of a light inelastic rope is fixed to a pin on a shaft and the rope is wound around a model flywheel with a diameter = 50 mm. The free end of the rope is tied to a mass mass of 4 kg that hangs freely. The fly wheel rotates through 10 revs during 16 s after the tied mass is released from rest. Analyze the motion of the hanging mass and the flywheel and calculate: The distant the mass will descend Ah = m The total angular displacement during the 16s descent of the mass=

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One end of a light inelastic rope is fixed to a pin on a shaft and the rope is wound around a model flywheel with a diameter = 50 mm. The free end of the rope is tied to a mass mass of 4 kg that hangs freely. The fly wheel rotates through 10 revs during 16 s after the tied mass is released from rest. Analyze the motion of the hanging mass and the flywheel and calculate: The distant the mass will descend Ah = m The total angular displacement during the 16s descent of the mass 0 = rad, The linear acceleration a = m/s² and the angular accelerations a = rad/s/s of the of the system
Transcribed Image Text:One end of a light inelastic rope is fixed to a pin on a shaft and the rope is wound around a model flywheel with a diameter = 50 mm. The free end of the rope is tied to a mass mass of 4 kg that hangs freely. The fly wheel rotates through 10 revs during 16 s after the tied mass is released from rest. Analyze the motion of the hanging mass and the flywheel and calculate: The distant the mass will descend Ah = m The total angular displacement during the 16s descent of the mass 0 = rad, The linear acceleration a = m/s² and the angular accelerations a = rad/s/s of the of the system
The linear acceleration a = m/s² and the angular accelerations α = rad/s/s of the of the system The final linear speed uf m/s The final angular speed = rad/s = rev/min Assume the same distance is covered during the same period of 16s and a final speed of 0.234 m/s and every other relevant variable remaining equal and calculate: o The number of revolutions, revi o The angular corresponding angular acceleration @ = = 11
Transcribed Image Text:The linear acceleration a = m/s² and the angular accelerations α = rad/s/s of the of the system The final linear speed uf m/s The final angular speed = rad/s = rev/min Assume the same distance is covered during the same period of 16s and a final speed of 0.234 m/s and every other relevant variable remaining equal and calculate: o The number of revolutions, revi o The angular corresponding angular acceleration @ = = 11
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