Hati or the translational, rotational and vibrational motions of a H29) molecule, V: the potential energy V=o0 m = 1.67x
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Hati or the translational, rotational and vibrational motions of a H29) molecule, V: the potential energy V=o0 m = 1.67x
Hati or the translational, rotational and vibrational motions of a H29) molecule, V: the potential energy V=o0 m = 1.67x10-27(kg K= 1100 Nm-1 V=O 1H2=4.60x10-48 kgm2 V= = {kx2 me=9.11x10-31 kg V=0 ao (Bohr radius) = 5.29x10 0 ħ=1.05x10-34 mkgs-1 1-D translation 1-D vibration 2-D rotation L=10-1 m Sketch the relative energy levels of each motion in the graph below. [6] LIW = 1y = *** ET ? translational vibrational rotational Electronic energy energy energy energy in a hydrogen atom List the energy levels in the order of increasing difference(including energy levels of the electron in a hydrogen atom. [6]
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