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State Bohr’s quantisation condition for defining stationary orbits.

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Bohr's quantization condition for defining stationary orbits in the hydrogen atom states that the angular momentum (LL) of the electron orbiting the nucleus is quantized and can only take on discrete values which are integer multiples of Planck's constant divided by 2π2π: L=nh2πL=n2πh Where: LL...
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Bohr's quantization condition for defining stationary orbits in the hydrogen atom states that the angular momentum (LL) of the electron orbiting the nucleus is quantized and can only take on discrete values which are integer multiples of Planck's constant divided by 2π2π:

L=nh2πL=n2πh

Where:

  • LL is the angular momentum of the electron,
  • nn is a positive integer called the principal quantum number,
  • hh is Planck's constant.

This condition implies that electrons in the hydrogen atom can only occupy certain allowed orbits, each characterized by a specific value of nn. These allowed orbits are termed stationary orbits.

 
 
 
 
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