motor of mass 75 kg and speed 1200 rpm at its mid-span, as shown in Figure. A rotating force of magnitude P, = 5000 N is developed due to the unbalance in the motor. Find the amplitude of steady-state vibrations by disregarding the mass of the beam. What will be the amplitude if the mass of the beam is considered by replacing with a mass lumped at the center equal to 25% of actual distributed mass. Take E = 207 Gpa and y = 76.5 kN/m³ for steel Ans: 4.15*104 m (w/o beam's mass) and; 11. 5*10-4 m (1vith

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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2. A fixed-fixed steel beam, of length 5 m, width 0.5 m, and thickness 0.1 m, carries an electric
motor of mass 75 kg and speed 1200 rpm at its mid-span, as shown in Figure. A rotating force of
magnitude P, = 5000 N is developed due to the unbalance in the motor.
Find the amplitude of steady-state vibrations by disregarding the mass of the beam. What
will be the amplitude if the mass of the beam is considered by replacing with a mass lumped at the
center equal to 25% of actual distributed mass. Take E = 207 Gpa and y = 76.5 kN/m³ for steel
Ans: 4.15*104 m (w/o beam's mass) and;
11.5*10-4 m (with beam's mass)
Transcribed Image Text:2. A fixed-fixed steel beam, of length 5 m, width 0.5 m, and thickness 0.1 m, carries an electric motor of mass 75 kg and speed 1200 rpm at its mid-span, as shown in Figure. A rotating force of magnitude P, = 5000 N is developed due to the unbalance in the motor. Find the amplitude of steady-state vibrations by disregarding the mass of the beam. What will be the amplitude if the mass of the beam is considered by replacing with a mass lumped at the center equal to 25% of actual distributed mass. Take E = 207 Gpa and y = 76.5 kN/m³ for steel Ans: 4.15*104 m (w/o beam's mass) and; 11.5*10-4 m (with beam's mass)
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