Finding Energy Levels in Infinite Wells: College Physics 2

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SUMMARY

The discussion focuses on finding energy levels in infinite potential wells, specifically using the formula E = n²h²/8mL². Participants emphasize the importance of memorizing this equation and understanding concepts such as ground state and zero-point energy. The ground state corresponds to n=0, and recognizing the significance of excited states is crucial for success in College Physics 2. This foundational knowledge is essential for solving related problems effectively.

PREREQUISITES
  • Understanding of quantum mechanics principles
  • Familiarity with the formula E = n²h²/8mL²
  • Knowledge of ground state and excited state concepts
  • Basic grasp of zero-point energy
NEXT STEPS
  • Study the derivation of the energy levels in infinite potential wells
  • Learn about the implications of quantum states in particle physics
  • Explore applications of infinite wells in real-world quantum systems
  • Review related topics in quantum mechanics, such as wave functions and boundary conditions
USEFUL FOR

Students enrolled in College Physics 2, particularly those studying quantum mechanics, as well as educators and tutors looking to reinforce concepts related to energy levels in infinite wells.

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1. The problem statement, all variables andgiven/known data
Know how to find energy levels in infinite wells

Homework Equations


Good Question

Is it: n^2h^2/8mL^2

3. The Attempt at a Solution

So I am taking a test later today, and it was brought to my attention "know how to find energy levels in infinite wells". I started looking through my book and there is like 50 equations on it. Which formula do you think would be used given that type of info? Or what type of question would I see?

This is for a Physics 2 in College.
 
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I'm not sure if your post is suitable for the homework subforum, but to offer immediate guidance, you have to memorize the fomula for the energy levels and know what ground state, first excited state, etc. means. You also need to know that the ground state corresponds to ##n=0## and what the zero point energy means.
 

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