Question

B. Assume that there is a system with three possible states, S1 with energy 0 eV,...

B. Assume that there is a system with three possible states, S1 with energy 0 eV, S2 with energy 0.4 eV, and S3 with energy 0.6 eV. If this system is placed in contact with a reservoir whose temperature T is such that kBT = 0.5 eV, rank the probabilities of finding the system in each of the three states S1, S2, S3. If the probability of finding the system in any of the states is zero, state so explicitly.

A student says something like the following: “The probability of finding the system in the state S3 is zero because that state is 0.6 ev above the ground state, and kBT is only 0.5 eV. There isn’t enough energy in the reservoir to excite the system to S3.” Do you agree?

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Suppose that you are given a decision situation with three possible states of nature: S1, S2,...
Suppose that you are given a decision situation with three possible states of nature: S1, S2, and S3. The prior probabilities are P(S1) = 0.17, P(S2) = 0.53, and P(S3) = 0.30. With sample information I, P(I | S1) = 0.13, P(I | S2) = 0.04, and P(I | S3) = 0.19. Compute the revised or posterior probabilities: P(S1 | I), P(S2 | I), and P(S3 | I). If required, round your answers to four decimal places. State of Nature...
Therodynamics: Imagine a particle that can be in only three states, with energies -0.05 eV, 0,...
Therodynamics: Imagine a particle that can be in only three states, with energies -0.05 eV, 0, and 0.05 eV. This particle is in equilibrium with a reservoir at 300K. (a) Calculate the partition function for this particle. (b) Calculate the probability for this particle to be in each of the three states. (c) Because the zero point for measuring energies is arbitrary, we could just as well say that the energies of the three states are 0, +0.05 eV, and...
A network is modeled by a Markov chain with three states fA;B;Cg. States A, B, C...
A network is modeled by a Markov chain with three states fA;B;Cg. States A, B, C denote low, medium and high utilization respectively. From state A, the system may stay at state A with probability 0.4, or go to state B with probability 0.6, in the next time slot. From state B, it may go to state C with probability 0.6, or stay at state B with probability 0.4, in the next time slot. From state C, it may go...
1. Consider a three level system in which the energies are equally spaced (by energy ε);...
1. Consider a three level system in which the energies are equally spaced (by energy ε); each of the levels has certain (nonzero) degeneracy g . A. Write down the general expression for the average energy and the partition function of the system. B. Compute the occupations for ε = kT, when (i) all the states are singly degenerate and (ii) when the degeneracies are g0 = 1, g1 = 1, g2 = 3. Here gj represents the degeneracy of...
The Relationship Between State Agencies and Nonprofit Organizations Introduction The relationship between government agencies and nonprofit...
The Relationship Between State Agencies and Nonprofit Organizations Introduction The relationship between government agencies and nonprofit organizations is the focus of increasing attention within the public administration community. Practitioners recognize that the organization of public services relies to a substantial degree upon what we have come to call third-party government (Salamon, 1981). Nongovernmental actors not only deliver government-funded services but also actively participate throughout the policy process. Often the third-party is a nonprofit organization. In the last decade or so,...