QUESTION 27 020 The rotor of a steam turbine with mass 10.5 kg is mounted on steel shaft (E- 207 GPa). The shaft diameter is 49 mm and is 1.8 m long. The shaft is suppored at the two ends by the...
Backboard O dynamic balancing QUESTION 27 Q20: The rotor of a steam turbine with mass 10.5 kg is mounted on steel shaft (E 207 GPa). The shaft diameter is 49 mm and is 1.8 m long. The shaft is supported at the two ends by the bearings. The turbine rotor has an eccentricity of 9.0 mm and operates at 7200 rpm (754.0 rad/s). Determine the natural frequency of the system in rad/s. Rotor In 214.279 rad/s O 50985.64 rad/s 45915.49...
QUESTION 29 Q21 (B): A steel shaft (E = 207 GPa) of diameter, d and length, L is supported at the two ends in bearings as shown below. It carries a turbine disc, of mass m and eccentricity a, at the middle and operates at n RPM. The damping in the system is equivalent to viscous damping with a damping ratio of ζ mass, Determine the critical speed, wcof the shaft in rad/s. Takem-19 kg, k 31113.91 N/m and c-1.45...
QUESTION 29 021 (B): A steel shaft (E 207 GPa) of diameter, d and length, L is supported at the two ends in bearings as shown a turbine disc, of mass m and eccentricity a, at the to viscous damping with a damping ratio of middle and operates at n RPM. The damping in the system is equivalent Determine the critical speed, wcof the shaft in rad/s. Take m-7 kg, k-52 10.684 N/m and c=0.85 Ns/m QUESTION 30 QUESTION 29...
QUESTION 2 Consider an electrical motor with mass M = 901.8129 kg located at the middle of pinned-pinned beam, as shown in the figure below. Assume that the Young’s modulus of the beam E = 8.5470x1010 Pa, moment of inertia I = 8.3375x104 mm4 , length of the beam L = 0.2859 m and zero initial conditions. If there is an unbalance mass of m0 = 2.3714 kg in the rotating part of the motor, eccentricity is e = 4.1473...
10 pts D Question 4 A steel shaft, d-150 mm in diameter and L-2.47 m long, transmits a constant torque of 389 N-m at 3914 rpm. Assume that the machine it is driving has no rotational inertia, and determine how long it would take the shaft to coast to a stop il its input power were removed. The steel weighs 0.00783 kg/cm 3. The mass of the shaft can be calculated from m-3.14 L d 2 and mass moment of...