Question

In: Physics

Discuss Vibrational Spectroscopy of a diatomic molecule (harmonic oscillator). Give the selection rule and mathematical energy...

Discuss Vibrational Spectroscopy of a diatomic molecule (harmonic oscillator). Give the selection rule and mathematical energy expressions.   

Solutions

Expert Solution

genius_generous answered 2 years ago
Next > < Previous

Related Solutions

Discuss Vibrational Spectroscopy of a diatomic molecule (harmonic oscillator). Give the selection rule and mathematical energy...
Discuss Vibrational Spectroscopy of a diatomic molecule (harmonic oscillator). Give the selection rule and mathematical energy expressions.                                                 
Rotational spectroscopy observe what type of molecule? What is his energy range? Measured molecule properties. vibrational...
Rotational spectroscopy observe what type of molecule? What is his energy range? Measured molecule properties. vibrational spectroscopy observe what type of molecule? What is his energy range? Measured molecule properties.
Indicate the vibrational partition function of a diatomic molecule. Define the variables uses.
Indicate the vibrational partition function of a diatomic molecule. Define the variables uses.
The vibrations of a bi-atomic molecule AB can be approximated as a harmonic oscillator with the...
The vibrations of a bi-atomic molecule AB can be approximated as a harmonic oscillator with the potential energy of type V (x) = (kx^2)/2, x representing the spatial deviation of the relative position between those 2 molecules towards equilibrium. Calculate the vibrational energy of the H2 molecule knowing that k = 510N/m and the mass of a hydrogen atom is m0 = 1.66 ∗ 10−27 kg
Show that the total energy of a harmonic oscillator in the absence of friction is conserved.
Show that the total energy of a harmonic oscillator in the absence of friction is conserved.
Take an eigenfunction for the harmonic oscillator and the corresponding energy eigenvalue, and substitute them into...
Take an eigenfunction for the harmonic oscillator and the corresponding energy eigenvalue, and substitute them into the Schrodinger equation. Then prove that the equation is satisfied. Do this for n =4, show how n is substituted.
A H2 molecule can be approximated by a simple harmonic oscillator having a spring constant k...
A H2 molecule can be approximated by a simple harmonic oscillator having a spring constant k = 1.1 ✕ 103 N/m. (a) How many different energy transitions are possible when the H2 molecule decays from the third excited state down to the ground state? (b) Find the photon energies produced in these transitions and their wavelengths. Enter 0 in any unused boxes. relative energy transition energy wavelengths lowest                       eV              nm middle                      eV              nm highest                      eV...
For a diatomic gas phase molecule, the rotational energy is given by the expression: Ej =...
For a diatomic gas phase molecule, the rotational energy is given by the expression: Ej = Be J(J+1) where J is the rotational quantum number, and Be is the rotational constant. The degeneracy for rotational states is given by: g(J) = 2J+1 The normalization constant (total rotational partition function) for the Boltmann distribution for rotations is given by: Q(J,T) = kBT / Be Iodine, I2(g), has a rotational constant of Be = 0.037372 cm-1. Determine the fraction of I2 molecules...
Demonstrate that the WKB approximation yields the energy levels of the linear harmonic oscillator and compute...
Demonstrate that the WKB approximation yields the energy levels of the linear harmonic oscillator and compute the WKB approximation for the energy eigenfunctions for the n=0 and n=1 state and compute with the exact stationary state solutions.
For the ground state of the Harmonic Oscillator and 2D Rigid Rotor A. Give the time...
For the ground state of the Harmonic Oscillator and 2D Rigid Rotor A. Give the time dependent wave function B. Determine <x> and <p> for both the Harmonic Oscillator and 2D Rigid Rotor
ADVERTISEMENT
Subjects
ADVERTISEMENT
Latest Questions
ADVERTISEMENT