Consider a system of two Einstein Solids, A and B, each containing 12 oscillators, sharing a total of 20 units of energy. Assume the solids are weakly coupled, and that the total energy is fixed. Pa. How many different macrostates are available to the system? b. How many different microstates are available to the system? c. What is the probability of finding exactly half of the energy in solid A d. What is the total Entropy for the case described in c above?
Consider a system of two Einstein Solids, A and B, each containing 12 oscillators, sharing a total of 20 units of energy. Assume the solids are weakly coupled, and that the total energy is fixed. Pa. How many different macrostates are available to the system? b. How many different microstates are available to the system? c. What is the probability of finding exactly half of the energy in solid A d. What is the total Entropy for the case described in c above?
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![Consider a system of two Einstein Solids, A and B, each containing 12
oscillators, sharing a total of 20 units of energy. Assume the solids are
weakly coupled, and that the total energy is fixed.
Pa. How many different macrostates are available to the system?
b. How many different microstates are available to the system?
c. What is the probability of finding exactly half of the energy in solid A?
d. What is the total Entropy for the case described in c above?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9901def2-c706-4581-a5a3-38ee87247aa2%2F9986b553-0f61-4f72-a2d0-cff5b1f11015%2F7b2zwju_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider a system of two Einstein Solids, A and B, each containing 12
oscillators, sharing a total of 20 units of energy. Assume the solids are
weakly coupled, and that the total energy is fixed.
Pa. How many different macrostates are available to the system?
b. How many different microstates are available to the system?
c. What is the probability of finding exactly half of the energy in solid A?
d. What is the total Entropy for the case described in c above?
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