Part A Compute the torque developed by an industrial motor whose output is 185 k
ID: 1369946 • Letter: P
Question
Part A Compute the torque developed by an industrial motor whose output is 185 kW at an angular speed of 5000 rev/min .Part B
A drum with negligible mass, 0.460 m in diameter, is attached to the motor shaft, and the power output of the motor is used to raise a weight hanging from a rope wrapped around the drum. How heavy a weight can the motor lift at constant speed? Part C At what constant speed will the weight rise? Part A Compute the torque developed by an industrial motor whose output is 185 kW at an angular speed of 5000 rev/min .
Part B
A drum with negligible mass, 0.460 m in diameter, is attached to the motor shaft, and the power output of the motor is used to raise a weight hanging from a rope wrapped around the drum. How heavy a weight can the motor lift at constant speed? Part C At what constant speed will the weight rise? Part A Compute the torque developed by an industrial motor whose output is 185 kW at an angular speed of 5000 rev/min .
Part B
Part A Compute the torque developed by an industrial motor whose output is 185 kW at an angular speed of 5000 rev/min .
Part B
Part B
Part B
Part B
A drum with negligible mass, 0.460 m in diameter, is attached to the motor shaft, and the power output of the motor is used to raise a weight hanging from a rope wrapped around the drum. How heavy a weight can the motor lift at constant speed? A drum with negligible mass, 0.460 m in diameter, is attached to the motor shaft, and the power output of the motor is used to raise a weight hanging from a rope wrapped around the drum. How heavy a weight can the motor lift at constant speed? Part C At what constant speed will the weight rise? Part C At what constant speed will the weight rise?
Part B
Explanation / Answer
Power output = 185kW = 185*10^3 W
w = 5000 rev/min = 5000*2*pi/60 = 523.6 rad/s
A) We know, Power = Torque*angular velocity
P = T*w
==> T = P/w
= 185*10^3/(523.6)
= 353.3 N.m
B) T = W*R
==> W = T/R
= 353.2/(0.46/2)
= 384 kg
C) v = R*w
= (0.46/2)*523.6
= 120.4 m/s
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