Harmonic oscillator eigenstates have the general form 1 μω 1/4 μω μωχ Hx₁ √2² (1) "*" ( √ ) (-1/²) exp 2"n! ħ 2ħ In this formula, which part determines the number of nodes in the harmonic oscillator state? O ile √ y (x) = 1 2"n! 1 2"n! μω χ exp(- 120 x ²) 2ħ H μω 11/4 ћл μω ħ
Harmonic oscillator eigenstates have the general form 1 μω 1/4 μω μωχ Hx₁ √2² (1) "*" ( √ ) (-1/²) exp 2"n! ħ 2ħ In this formula, which part determines the number of nodes in the harmonic oscillator state? O ile √ y (x) = 1 2"n! 1 2"n! μω χ exp(- 120 x ²) 2ħ H μω 11/4 ћл μω ħ
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1 μω ,1/4
μω
AG)(√(-)
n
ħ
In this formula, which part determines the number of nodes in the harmonic oscillator state?
=
y (x)
1
√(™
ћn
2"n!
Holev
1/4
μω
1
2"n!
exp(-1022²)
2ħ
μω
ħ
2"n!
exp
μω χ
2ħ
2"
Transcribed Image Text:Harmonic oscillator eigenstates have the general form
1 μω ,1/4
μω
AG)(√(-)
n
ħ
In this formula, which part determines the number of nodes in the harmonic oscillator state?
=
y (x)
1
√(™
ћn
2"n!
Holev
1/4
μω
1
2"n!
exp(-1022²)
2ħ
μω
ħ
2"n!
exp
μω χ
2ħ
2
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