im at resonance. n (eccentricity e) of the unbalanc- tio (C) remains constant, calcula cor uniformly such that the deflect

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a. A pump rotor of total mass 350 kg has an unbalanced mass of 10 kg and can be modelled as a
single degree of freedom system. It is supported on an elastic foundation which has an equivalent
stiffness of 2500 N/m and a damping ratio of 0.15. Vibration measurements show that the rotor
vibrates with an amplitude of 10 mm at resonance.
i.
Calculate the radial location (eccentricity e) of the unbalanced mass.
Assuming the damping ratio (5) remains constant, calculate the additional mass that is
needs to be added to the rotor uniformly such that the deflection at resonance is reduced by
1.
80%.
Transcribed Image Text:a. A pump rotor of total mass 350 kg has an unbalanced mass of 10 kg and can be modelled as a single degree of freedom system. It is supported on an elastic foundation which has an equivalent stiffness of 2500 N/m and a damping ratio of 0.15. Vibration measurements show that the rotor vibrates with an amplitude of 10 mm at resonance. i. Calculate the radial location (eccentricity e) of the unbalanced mass. Assuming the damping ratio (5) remains constant, calculate the additional mass that is needs to be added to the rotor uniformly such that the deflection at resonance is reduced by 1. 80%.
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