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MCQ Questions for CBSE Class 12 with Answers
MCQ Questions for CBSE Class 11 with Answers
MCQ Questions for CBSE Class 10 with Answers
MCQ Questions for CBSE Class 9 with Answers
MCQ Questions for CBSE Class 8 with Answers
MCQ Questions for CBSE Class 7 with Answers
MCQ Questions for CBSE Class 6 with Answers
MCQ Questions for CBSE Class 5 with Answers
MCQ Questions for CBSE Class 4 with Answers
MCQ Questions for CBSE Class 3 with Answers
MCQ Questions for CBSE Class 2 with Answers
MCQ Questions for CBSE Class 1 with Answers
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Oscillation Gate & PSU MCQ Questions With Answers
1.
Which of the following is non-oscillatory in nature?
Under damped & over damped
Critically damped & over damped
Critically damped & under damped
Forced oscillation & over damped
2.
Two simple harmonic oscillators of mass 12 gram and 48 gram oscillate separately under the action same restoring force. The ratio of their frequencies is
2:1
1:2
4:1
1:4
3.
Which of the following physical quantity is unit less?
Logarithmic decrement
Quality factor
Relaxation time
Both logarithmic decrement & Quality factor.
4.
Which force (s) is (are) present in case of damped oscillation?
Restoring force
Damping force
Both restoring force and damping force.
Restoring force, damping force and external periodic force.
5.
Which one is correct, in case of oscillation?
Displacement and restoring force are in the same direction.
Displacement is always away from mean position where as restoring force is always towards the mean position.
Displacement is always towards the mean position where as restoring force is always away from the mean position.
The direction of displacement and restoring force is random.
6.
Quality factor of an oscillatory object, of mass 3 gram, is 10. If mass of the object is 12 gram, keeping other factors constant, then the new quality factor is
5
10
20
40
7.
Total energy in case of damped oscillation during oscillation
increases exponentially .
decreases exponentially .
remains constant.
either increases or remains constant.
8.
If t1, t2, t3 are the time taken by the object to reach at mean position in case of overdamprd under damped and critically damped motion respectively, then which of the following is correct?
t₂ > t₁ > t3
t₁ < t₂
t₁>t₂ > t3
t₁ = t₂ = t3
9.
The total energy of 1-d simple harmonic oscillator is 1.2 Joule. It's potential energy, when it is midway between mean position and extreme position, is
2.4 Joule
1.2 Joule
0.6 Joule
0.3 Joule
10.
A body of mass 10 gram oscillates freely with natural frequency 1 Hz. When immersed in glycerine it undergoes critically damped motion. The damping force on the oscillator when it's speed is 0.2 cm/s is
8π Newton
8π duvet
4π Newton
4π duve
11.
Which of the following motions are examples of oscillations?
Vibration of a violin string
Heartbeat
Flapping of wings of a dragonfly
All of above
12.
A body continues to oscillate due to
inertia.
elasticity.
either elasticity or inertia.
both elasticity and inertia.
13.
Which of the following is an example of free oscillation?
A particle oscillating in air medium.
An object suspended from the spring set to vibrate in vacuum.
The springs of dead beat galvanometer.
Vibrating running fork in air medium.
14.
The total energy of 1-d simple harmonic oscillator is 1.2 erg. What is it's potential energy and kinetic energy at mean position respectively.
0.6 erg and 0.6 erg
0 and 1.2 erg
1.2 erg and 0
0.2 erg and 1 erg
15.
If relaxation time is 3 sec and quality factor is 6, in case of damped oscillation, then angular frequency is ___________ rad/a.
0.5
2
9
18
16.
A simple harmonic motion is defined as motion where
a∝xa\propto xa∝x
a∝−xa\propto-xa∝−x
v∝xv\propto xv∝x
v∝−xv\propto-xv∝−x
17.
A particle of mass 10 gram subjected to a force constant of 90 dyne/cm and a damping constant of 60 gm/sec. If it is displaced through 3 cm before being released, then it is ___________ type of motion.
Free
Under damped
Over damped
Critically damped
18.
The general solution of undamped oscillation is ( where the symbols have their usual meaning)
All of above
x = A₁ elwot + B₁e-iwot
x = A sin (wot + a)
x = A cos(wot + a)
19.
If T1 & T2 are the time period for undamped and under damped oscillation respectively, then
T₁ < T₂
T₁ > T₂
T₁ ≥ T₂
T₁ = T₂
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