loses is carried off by a photon, what would be the wavelength of this photon? Give your answer in meters. The answer does not
loses is carried off by a photon, what would be the wavelength of this photon? Give your answer in meters. The answer does not
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![**Quantum Harmonic Oscillator Problem**
**Problem Statement:**
A quantum harmonic oscillator consists of a 100-gram mass attached to a spring with a spring constant of 60 N/m. This system, while oscillating, lowers its energy by dropping down one quantum state (quantum number \( n \) decreases by 1). If the energy that the oscillator loses is carried off by a photon, what would be the wavelength of this photon? Give your answer in meters. The answer does not depend on the oscillator's initial quantum state.
**Diagram Explanation:**
The diagram to the right of the text illustrates a block (labeled as \( m \)) attached to a spring (labeled with a spring constant \( k \)). The spring is shown to be oriented horizontally, with the block resting on a flat surface. This setup represents the mass-spring system described in the problem, modeling the quantum harmonic oscillator's physical arrangement.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffe09358e-0876-4919-81c1-67cd5ad8f5f7%2Ffec7f73c-dc1f-428d-af33-82aeb60fd65b%2F327sht5_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Quantum Harmonic Oscillator Problem**
**Problem Statement:**
A quantum harmonic oscillator consists of a 100-gram mass attached to a spring with a spring constant of 60 N/m. This system, while oscillating, lowers its energy by dropping down one quantum state (quantum number \( n \) decreases by 1). If the energy that the oscillator loses is carried off by a photon, what would be the wavelength of this photon? Give your answer in meters. The answer does not depend on the oscillator's initial quantum state.
**Diagram Explanation:**
The diagram to the right of the text illustrates a block (labeled as \( m \)) attached to a spring (labeled with a spring constant \( k \)). The spring is shown to be oriented horizontally, with the block resting on a flat surface. This setup represents the mass-spring system described in the problem, modeling the quantum harmonic oscillator's physical arrangement.
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