Energy A sample consisting of 4 molecules has a total energy of 6 EU. There are four possible energy states corresponding to 0 EU, 1 EU, 2 EU and 3 EU, which is illustrated by the following figure. E = 3 EU E = 2 EU E = 1 EU E = 0 EU a) Determine all possible configurations, and determine the weight and probability of each configuration. b) Which configuration(s) is (are) most probable? c) Which configuration(s) is least probable?

A). A molecule can have various types of energies (translational, rotational, vibrational, and electronic), the sum of which is the molecule's total energy. ?trans=(?^2?+?^2?+?^2?)(ℎ^2/8??^2/3)   ?rot=?(?+1)ℎ^2/8?2?   ?vib=(?+1/2)(ℎ?)   In the equations, ??, ??, ??, ?, and ? are quantum numbers, ℎ is Planck's constant, ? is the mass of the molecule, ? is the volume of the container, ? is the moment of inertia of the molecule, and ? is the fundamental vibration frequency. For carbon monoxide, CO , the moment of inertia is ?=1.45×10−46 kg⋅m2, and the fundamental vibration frequency is ?=2130 cm−1. Let ?=12.8, and let all the quantum numbers be equal to 11 . Calculate the translational, rotational, and vibrational energies per mole of CO for these conditions. ?trans=      J/mol ?rot=         J/mol ?vib=         J/mol   B). If the electronic energy of CO is 9.14 eV per molecule, calculate the total energy of CO per mole. ?total=       J/mol   C). Which types of energy are…

Part A What is the probability that this molecule will be in the lowest-energy state? Express your answer to three significant figures. ? Pi = Submit Previous Answers Request Answer X Incorrect; Try Again; 5 attempts remaining Part B What is the probability that it will be in the highest-energy state? Express your answer to three significant figures.

For the different electronic states of a diatomic molecule, it can be stated about the energy that: a) it is expressed in a general way as G(v) = v(v + 1/2) - VêX(V + 1/2)² b) it is expressed in a general way as F(J) = BJ(J + 1) - DJ²(J + 1)² c) the electronic energy is not quantized d) there is no general expression that can be applied to obtain the energy of the different electronic states of the type mentioned above.