Force, Energy and their relation in Simple Harmonic Motion
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PHXI14:OSCILLATIONS

364081 In a simple harmonic motion \(\left( {SHM} \right)\), which of the following does not hold?

1 The force on the particle is maximum at the ends.
2 The acceleration is minimum at the mean position.
3 The potential energy is maximum at the mean position.
4 The kinetic energy is maximum at the mean position.
PHXI14:OSCILLATIONS

364082 The restoring force of SHM is maximum when particle

1 is half way between the mean and extreme position
2 displacement is maximum
3 is at \(\dfrac{\sqrt{3}}{2}\) times of maximum displacement
4 crosses mean position
PHXI14:OSCILLATIONS

364083 A particle executes \(S H M\) of amplitude \(A\). The distance from the mean position when it's kinetic energy becomes equal to its potential energy is

1 \(\sqrt{2 A}\)
2 \(\dfrac{1}{2} A\)
3 \(\dfrac{1}{\sqrt{2}} A\)
4 \(2 \mathrm{~A}\)
JEE - 2023
PHXI14:OSCILLATIONS

364084 In SHM restoring force is \(F=-k x\), where \(k\) is force constant, \(x\) is displacement and \(A\) is amplitude of motion then total energy depends upon:

1 \(k, x, M\)
2 \(k, A\) and \(M\)
3 \(k, x\)
4 \(k, A\)
PHXI14:OSCILLATIONS

364085 A body is executing simple harmonic motion with frequency ' \(n\) ', the frequency of its potential energy is:

1 \(2\,n\)
2 \(3\,n\)
3 \(4\,n\)
4 \(n\)
NEET - 2021
NEET DIGITAL LIBRARY
PHXI14:OSCILLATIONS

364081 In a simple harmonic motion \(\left( {SHM} \right)\), which of the following does not hold?

1 The force on the particle is maximum at the ends.
2 The acceleration is minimum at the mean position.
3 The potential energy is maximum at the mean position.
4 The kinetic energy is maximum at the mean position.
PHXI14:OSCILLATIONS

364082 The restoring force of SHM is maximum when particle

1 is half way between the mean and extreme position
2 displacement is maximum
3 is at \(\dfrac{\sqrt{3}}{2}\) times of maximum displacement
4 crosses mean position
PHXI14:OSCILLATIONS

364083 A particle executes \(S H M\) of amplitude \(A\). The distance from the mean position when it's kinetic energy becomes equal to its potential energy is

1 \(\sqrt{2 A}\)
2 \(\dfrac{1}{2} A\)
3 \(\dfrac{1}{\sqrt{2}} A\)
4 \(2 \mathrm{~A}\)
JEE - 2023
PHXI14:OSCILLATIONS

364084 In SHM restoring force is \(F=-k x\), where \(k\) is force constant, \(x\) is displacement and \(A\) is amplitude of motion then total energy depends upon:

1 \(k, x, M\)
2 \(k, A\) and \(M\)
3 \(k, x\)
4 \(k, A\)
PHXI14:OSCILLATIONS

364085 A body is executing simple harmonic motion with frequency ' \(n\) ', the frequency of its potential energy is:

1 \(2\,n\)
2 \(3\,n\)
3 \(4\,n\)
4 \(n\)
NEET - 2021
Join With Us for More Updates
PHXI14:OSCILLATIONS

364081 In a simple harmonic motion \(\left( {SHM} \right)\), which of the following does not hold?

1 The force on the particle is maximum at the ends.
2 The acceleration is minimum at the mean position.
3 The potential energy is maximum at the mean position.
4 The kinetic energy is maximum at the mean position.
PHXI14:OSCILLATIONS

364082 The restoring force of SHM is maximum when particle

1 is half way between the mean and extreme position
2 displacement is maximum
3 is at \(\dfrac{\sqrt{3}}{2}\) times of maximum displacement
4 crosses mean position
PHXI14:OSCILLATIONS

364083 A particle executes \(S H M\) of amplitude \(A\). The distance from the mean position when it's kinetic energy becomes equal to its potential energy is

1 \(\sqrt{2 A}\)
2 \(\dfrac{1}{2} A\)
3 \(\dfrac{1}{\sqrt{2}} A\)
4 \(2 \mathrm{~A}\)
JEE - 2023
PHXI14:OSCILLATIONS

364084 In SHM restoring force is \(F=-k x\), where \(k\) is force constant, \(x\) is displacement and \(A\) is amplitude of motion then total energy depends upon:

1 \(k, x, M\)
2 \(k, A\) and \(M\)
3 \(k, x\)
4 \(k, A\)
PHXI14:OSCILLATIONS

364085 A body is executing simple harmonic motion with frequency ' \(n\) ', the frequency of its potential energy is:

1 \(2\,n\)
2 \(3\,n\)
3 \(4\,n\)
4 \(n\)
NEET - 2021
For More Updates join with Us
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PHXI14:OSCILLATIONS

364081 In a simple harmonic motion \(\left( {SHM} \right)\), which of the following does not hold?

1 The force on the particle is maximum at the ends.
2 The acceleration is minimum at the mean position.
3 The potential energy is maximum at the mean position.
4 The kinetic energy is maximum at the mean position.
PHXI14:OSCILLATIONS

364082 The restoring force of SHM is maximum when particle

1 is half way between the mean and extreme position
2 displacement is maximum
3 is at \(\dfrac{\sqrt{3}}{2}\) times of maximum displacement
4 crosses mean position
PHXI14:OSCILLATIONS

364083 A particle executes \(S H M\) of amplitude \(A\). The distance from the mean position when it's kinetic energy becomes equal to its potential energy is

1 \(\sqrt{2 A}\)
2 \(\dfrac{1}{2} A\)
3 \(\dfrac{1}{\sqrt{2}} A\)
4 \(2 \mathrm{~A}\)
JEE - 2023
PHXI14:OSCILLATIONS

364084 In SHM restoring force is \(F=-k x\), where \(k\) is force constant, \(x\) is displacement and \(A\) is amplitude of motion then total energy depends upon:

1 \(k, x, M\)
2 \(k, A\) and \(M\)
3 \(k, x\)
4 \(k, A\)
PHXI14:OSCILLATIONS

364085 A body is executing simple harmonic motion with frequency ' \(n\) ', the frequency of its potential energy is:

1 \(2\,n\)
2 \(3\,n\)
3 \(4\,n\)
4 \(n\)
NEET - 2021
NEET DIGITAL LIBRARY
PHXI14:OSCILLATIONS

364081 In a simple harmonic motion \(\left( {SHM} \right)\), which of the following does not hold?

1 The force on the particle is maximum at the ends.
2 The acceleration is minimum at the mean position.
3 The potential energy is maximum at the mean position.
4 The kinetic energy is maximum at the mean position.
PHXI14:OSCILLATIONS

364082 The restoring force of SHM is maximum when particle

1 is half way between the mean and extreme position
2 displacement is maximum
3 is at \(\dfrac{\sqrt{3}}{2}\) times of maximum displacement
4 crosses mean position
PHXI14:OSCILLATIONS

364083 A particle executes \(S H M\) of amplitude \(A\). The distance from the mean position when it's kinetic energy becomes equal to its potential energy is

1 \(\sqrt{2 A}\)
2 \(\dfrac{1}{2} A\)
3 \(\dfrac{1}{\sqrt{2}} A\)
4 \(2 \mathrm{~A}\)
JEE - 2023
PHXI14:OSCILLATIONS

364084 In SHM restoring force is \(F=-k x\), where \(k\) is force constant, \(x\) is displacement and \(A\) is amplitude of motion then total energy depends upon:

1 \(k, x, M\)
2 \(k, A\) and \(M\)
3 \(k, x\)
4 \(k, A\)
PHXI14:OSCILLATIONS

364085 A body is executing simple harmonic motion with frequency ' \(n\) ', the frequency of its potential energy is:

1 \(2\,n\)
2 \(3\,n\)
3 \(4\,n\)
4 \(n\)
NEET - 2021