Linus Pauling's Hydrogen Atom: MVR=nh/2pi?

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SUMMARY

The discussion centers on Linus Pauling's assertion in "General Chemistry" that the angular momentum of a hydrogen atom is expressed as mvr = nh/2π. This equation relates the momentum of an electron in a hydrogen atom to its quantum number (n) and Planck's constant (h). The participant initially struggled to understand the significance of the quantum number but ultimately discovered the underlying principles governing this relationship. The equation is a fundamental aspect of quantum mechanics, illustrating the quantization of angular momentum in atomic systems.

PREREQUISITES
  • Understanding of quantum mechanics principles
  • Familiarity with angular momentum concepts
  • Knowledge of Planck's constant (h)
  • Basic grasp of atomic structure and electron behavior
NEXT STEPS
  • Study the derivation of angular momentum in quantum mechanics
  • Explore the implications of quantum numbers in atomic theory
  • Learn about the Schrödinger equation and its application to hydrogen atoms
  • Investigate the historical context of Linus Pauling's contributions to chemistry
USEFUL FOR

Students of chemistry, physicists, and educators seeking a deeper understanding of quantum mechanics and atomic theory, particularly in relation to angular momentum and electron behavior in hydrogen atoms.

The_ArtofScience
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I was reading Linus Pauling's "General Chemistry" when I noticed something that didn't quite fit. The angular momentum for the hydrogen atom was described as equivalent to n times h/2pi. Does anyone know why this statement is true? I've tried googling it and still can't seem to figure out how mvr= nh/2pi. The problematic part is the "n," how could you possiby denote a quantum number as anything but position?
 
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Nevermind, I found out how to get it!
 

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