The classical turning points of a harmonic oscillator occur at the displacements at which all of the energy is potential energy; that is, when E = 1/2 kxp². For a particle of mass mu undergoing harmonic motion with force constant = 1000 N/m. calculate the energy of the state with v = 0, hence find the separation between the classical turning points. Repeat the calculation for an 1000
The classical turning points of a harmonic oscillator occur at the displacements at which all of the energy is potential energy; that is, when E = 1/2 kxp². For a particle of mass mu undergoing harmonic motion with force constant = 1000 N/m. calculate the energy of the state with v = 0, hence find the separation between the classical turning points. Repeat the calculation for an 1000
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
Transcribed Image Text:The classical turning points of a harmonic oscillator occur at the displacements at which all of
the energy is potential energy; that is, when E = ½ kxp². For a particle of mass mu undergoing
harmonic motion with force constant = 1000 N/m. calculate the energy of the state with v = 0,
hence find the separation between the classical turning points. Repeat the calculation for an
oscillator with kf= 100N/m.
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