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Oscillations and Periodic Motion, Periodic Functions,Simple Harmonic Motion and its Equation, Kinetic and potential Energies NEET Questions
NEET SYLLABUS
Physics - Oscillations and Waves
Oscillations and Periodic Motion, Periodic Functions,Simple Harmonic Motion and its Equation, Kinetic and potential Energies
Simple Pendulum - Derivation of Expression for its Time Period
Wave Motion
Displacement Relation for a Progressive Wave
Principle of Superposition of Waves and Reflection of Waves
Longitudinal and Transverse Waves
Speed of Travelling Wave
Standing Waves in Strings and Organ Pipes, Fundamental Mode and Harmonics, Beats
Oscillations and Periodic Motion, Periodic Functions,Simple Harmonic Motion and its Equation, Kinetic and potential Energies MCQ Questions
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13.
In SHM, the acceleration is zero when the displacement is:
A.
Half of amplitude
B.
Zero (at mean position)
C.
Maximum (at extreme)
D.
Equal to amplitude/√2
😑
View Answer
Rough Work
Error
ANSWER
:
B. Zero (at mean position)
14.
The phase difference between displacement and velocity in SHM is:
A.
2π
B.
0
C.
π
D.
π/2
😑
View Answer
Rough Work
Error
ANSWER
:
D. π/2
15.
The phase difference between velocity and acceleration in SHM is:
A.
π/2
B.
2π
C.
π
D.
0
😑
View Answer
Rough Work
Error
ANSWER
:
A. π/2
16.
A body oscillates with SHM: x = 5 cos[2πt + π/4]. At t = 1.5 s, the displacement is approximately:
A.
5 m
B.
−3.54 m
C.
+3.54 m
D.
0 m
😑
View Answer
Rough Work
Error
ANSWER
:
B. −3.54 m
17.
The restoring force in SHM is given by F = −kx. The quantity k is called the:
A.
Damping coefficient
B.
Angular frequency
C.
Amplitude factor
D.
Force constant (spring constant)
😑
View Answer
Rough Work
Error
ANSWER
:
D. Force constant (spring constant)
18.
For a particle of mass m executing SHM with force constant k, the angular frequency ω is:
A.
ω = k/m
B.
ω = √(m/k)
C.
ω = √(k/m)
D.
ω = m/k
😑
View Answer
Rough Work
Error
ANSWER
:
C. ω = √(k/m)
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