2) Consider a particle in a three-dimensional harmonic oscillator potential V (x, y, 2) = ;mw (x² + y² + 2®). The stationary states of such a system are given by ntm(r, y, z) = vn(x)¢r(y)vm(2) (where the functions on the right are the single-particle harmonic oscillator stationary states) with energies Entm = hw(n + l ++m + ). Calculate the lifetime of the state W201.

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2) Consider a particle in a three-dimensional harmonic oscillator potential
V (x, y, 2) = ;mw (x² + y² + 2®).
The stationary states of such a system are given by ntm(r, y, z) = vn(x)¢r(y)vm(2) (where the
functions on the right are the single-particle harmonic oscillator stationary states) with energies
Entm = hw(n + l ++m + ). Calculate the lifetime of the state W201.
Transcribed Image Text:2) Consider a particle in a three-dimensional harmonic oscillator potential V (x, y, 2) = ;mw (x² + y² + 2®). The stationary states of such a system are given by ntm(r, y, z) = vn(x)¢r(y)vm(2) (where the functions on the right are the single-particle harmonic oscillator stationary states) with energies Entm = hw(n + l ++m + ). Calculate the lifetime of the state W201.
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