Fermi energy and ratio of the number of occupied levels at an energy

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Homework Help Overview

The discussion revolves around calculating the Fermi energy for copper and the ratio of occupied energy levels at a specific energy compared to the Fermi energy at room temperature. The subject area includes concepts from solid-state physics and quantum mechanics.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants discuss the need for additional information and equations to calculate the Fermi energy and the ratio of occupied levels. There are questions about the setup of the problem and the necessary parameters, such as the density of carriers and the Fermi function.

Discussion Status

The discussion is ongoing, with participants seeking clarification on the information required to proceed with the calculations. Some guidance has been provided regarding the need for specific equations and concepts, but there is no consensus on how to move forward without additional data.

Contextual Notes

Participants note the lack of information provided in the original problem statement, which may hinder the ability to calculate the Fermi energy and the required ratios effectively.

acusanelli
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Homework Statement



a) Calculate the Fermi energy for copper.

b) Calculate the ratio of the number of occupied levels at an energy of 8.5 eV to the number occupied levels at the Fermi energy at room temperature.

c) Based on your answer to a) and b) above, show that at room temperature, the conduction electron gas must be treated as a quantum gas of indistinguishable particles


The Attempt at a Solution



I know that the fermi energy for copper is 7.0ev but have no idea how it was set up. please help me set this problem up with equations or whatever i need to solve it
 
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You will need to supply more info to solve (a). You will need to supply equations for the Fermi energy.
 
that was all i was given to work with
 
Well you will need more info to calculate the Fermi energy. Even if you assumed it to be a perfect fermi sea, you would need the density of carriers then.
 
well if i know the fermi energy for copper is 7ev then how do i set up and solve for b?
 
Look up the Fermi function. You will need that for (b) as well as the density of states.
 
Last edited:

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