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The following article will add knowledge about “Identify which sets of quantum numbers are valid for an electron. Each set is ordered (n,ℓ,mℓ,ms)“. Let’s keep an eye on the content below!
Question
Part A: Identify which sets of quantum numbers are valid for an electron. Each set is ordered (n,ℓ,mℓ,ms)“.
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Part B: Identify the sets of quantum numbers that describle all the electrons in the ground state of a neutral beryllium atom. Be Each set is odered (n,ℓ,mℓ,ms)
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Answer “Identify which sets of quantum numbers are valid for an electron. Each set is ordered (n,ℓ,mℓ,ms).”
Concepts and reason
Four quantum numbers: (n, l,mℓ,ms)
Four quantum numbers describe the most likely position of an electron in space.
The Pauli Exclusion Principle:
There are four different sets of quantum numbers that can be assigned to electrons.
Hund’s Rule:
Electrons fill each orbital first in a subshell with one electron before entering half-filled orbitals.
Aufbau Principle:
The orbital with the lowest energy will be occupied by electrons first. This is used for determining the electronic configuration of an electron or atom.
Fundamentals
Four quantum numbers and their symbols:
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Quantum Number | Symbol | Possible values |
Principal quantum number | n | n=1, 2, 3, … |
Angular momentum quantum number | l | l=0, 1, 2, … , (n-l) |
Magnetic quantum number | ml | -l, … , -1, 0, +1, … , +l |
Spin quantum number | ms | +1/2 or -1/2 |
Aufbau Principle: Order in which orbitals can be filled.
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(A)
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(B)
Symbolic representations of the beryllium element, with its atomic number and mass numbers:
Beryllium = 94Be
It has totally four electrons
Ground state electronic configuration of beryllium = 1s2 2s2
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Answer:
Part A)
For an electron, the sets of quantum numbers can be used. Each set is ordered (n,l,ml,ms).
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Part B)
In their respective bins are the sets of quantum numbers that represent all electrons in neutral beryllium’s ground state.
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Last words
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