(x) = Are (53) describes a state of a harmonic oscillator provided the constant a is chosen appropriately. • Using the Schrödinger Eq. (20), determine an expression for a in terms of the oscillator mass m and the classical frequency of vibration w. •Determine the energy of this state and normalize the wave function.
(x) = Are (53) describes a state of a harmonic oscillator provided the constant a is chosen appropriately. • Using the Schrödinger Eq. (20), determine an expression for a in terms of the oscillator mass m and the classical frequency of vibration w. •Determine the energy of this state and normalize the wave function.
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
Transcribed Image Text:The wave function
(z) = Are-az²
(53)
describes a state of a harmonic oscillator provided the constant a is chosen appropriately.
• Using the Schrödinger Eq. (20), determine an expression for a in terms of the oscillator mass m and the
classical frequency of vibration w.
•Determine the energy of this state and normalize the wave function.
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