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SSC-JE ME || Theory of Machines 9
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Question 1
A free damped vibration system with viscous damping consists of a mass m, spring stiffness k and a damper with a damping coefficient which can be varied. The natural frequency of the system is. For the system to be critically damped, the damping coefficient is ____.
Question 2
Match List-I with List-II and select the correct answer using the code given below the lists:
List-I
A) Node point
B) Critical damping
C) Magnification factor
D) Hammer blow
List-II
1) Balancing of reciprocating masses
2) Torsional vibration of shaft
3) Forced vibration of spring-mass system
4) Damped vibration
List-I
A) Node point
B) Critical damping
C) Magnification factor
D) Hammer blow
List-II
1) Balancing of reciprocating masses
2) Torsional vibration of shaft
3) Forced vibration of spring-mass system
4) Damped vibration
Question 3
A solid sphere of mass m and radius R is connected by a spring of modulus k as shown in figure. If it is free to roll on the rough horizontal surface without slipping. What will be the natural frequency?
Question 4
A system in which amplitude of vibration decreases exponentially over the time, such system is an example of________.
Question 5
The static deflection of a shaft under a flywheel is 4 mm. Taking g=10 m/s2, What is the critical speed in rad/s?
Question 6
Calculate critical damping coefficient ________ (in N-s/m) from the following data: mass = 10 kg Natural frequency: ωn = 40 rad/s.
Question 7
What is the ratio of applied force frequency to undamped natural frequency is undamped foundation transmits 1/3rd of applied force.
Question 8
Which one of the following causes the whirling of shafts?
Question 9
In vibration isolation if ω/ωn is less than then the transmissibility will be
Question 10
A vertical cantilever shaft having 50 mm diameter and length of 300 mm has a disc of mass 100 kg at its free end. The Young’s modulus for the shaft material is 200 GN/m2. Calculate the natural longitudinal frequency in Hz.
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