sailent features of vector atom model
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Answer:
Illustration of the vector model of orbital angular momentum.
The model is a convenient representation of the angular momenta of the electrons in the atom. Angular momentum is always split into orbital L, spin S and total J:
{\displaystyle \mathbf {J} =\mathbf {L} +\mathbf {S} .}\mathbf {J} =\mathbf {L} +\mathbf {S} .
Given that in quantum mechanics, angular momentum is quantized and there is an uncertainty relation for the components of each vector, the representation turns out to be quite simple (although the background mathematics is quite complex). Geometrically it is a discrete set of right-circular cones, without the circular base, in which the axes of all the cones are lined up onto a common axis, conventionally the z-axis for three-dimensional Cartesian coordinates.[2] Following is the background to this construction
Explanation:
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In physical science, explicitly quantum mechanics, the vector model of the atom is a model of the molecule with precise energy.
Define:
- It tends to be considered as the augmentation of the Rutherford-Bohr-Sommerfeld atom model to multi-electron particles.
- Vector atom model is related to electrons of the molecule.
- It alludes to the all-out rakish energy of a molecule.
- The complete precise energy is the absolute orbital rakish force and electrons turn precise energy.
The fundamental highlights of this model:
- They are space quantization and spinning electron speculation.
- Vector model of the particle is the expansion of multi-electron molecules proposed by Rutherford-Bohr-Sommerfeld.
- It was created around 1920. Both 'orbital rakish force' and electron turn are taken as vectors in three-layered space.
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