Same distance of electrons from the nucleus for same element

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The distance of electrons from the nucleus in the same element is not fixed but is instead described by the electron's wavefunction, which varies with the state of the atom. The most probable distance to find an electron is dependent on the specific eigenstate determined by the Schrödinger equation. This means that the electron's position can differ even for identical elements unless they are in the exact same quantum state. Therefore, while discussing distances, it is crucial to consider the context of the electron's state at any given moment. In summary, the electron's most probable position is state-dependent and not inherently the same for all instances of the same element.
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Why distance of electrons from the nucleus is the same for same element?
 
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In atomic scale physicists normally do not talk about "distance" unless in practical context. Electron's presence around the nucleus is described by its wavefunction which is a function of space. By distance, you must mean the most probable distance to find an electron in a particular state from the nucleus. This quantity is state/wavefunction dependent, and what determines the eigenstate of an atom is its associated Schroedinger equation. The most probable distance to find an electron need not necessarily the same for same element, again it depends on the state of that atomic element at that instant of time. only when two identical elements are exactly in the same state, will you find the electron's most probable position exactly the same.
 
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