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Up on it....LOL
Git reddy fo yo brain t splode.
n = 1-6
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Which of the following sets of quantum numbers are unacceptable? Name the correctly described orbitals?
(1,0,1/2,-1/2)
(3,0,0,+1/2)
(2,2,1,+1/2)
(4,3,-2,+1/2)
(3,2,1,1)
I'm not having issues with n, l and ml, but I am a little bit stuck on ms.
Gotta love the 'do my homework for me' threads.
Since you're a fellow Kangas supporter
Forgive me I haven't touched this stuff for a while but from memory n is the principal quantum number, l - orbital quantum number, ml - magnetic quantum number, ms - spin quantum number.
I assume the orbitals are defined in the natural order: (n, l, ml, ms)
In quantum mechanics, angular momentum is discretized (distinct energy level). As l (orbital momentum) represents the azimuthal component of angular momentum, it follows that l is discretized and can only take the form of an integer. For a given value l, there are 2l+1 possible ml values ranging from -l to l (i.e. if l =2, ml can be any one of -2, -1, 0, 1 or 2).
Looking at the 5 quantum states, number one is not a quantum state as by definition ml is an integer if l is an integer (given the formula above) - only the spin quantum number can be +/- 1/2.
Hope this helps
Which of the following sets of quantum numbers are unacceptable? Name the correctly described orbitals?
(1,0,1/2,-1/2)
(3,0,0,+1/2)
(2,2,1,+1/2)
(4,3,-2,+1/2)
(3,2,1,1)
I'm not having issues with n, l and ml, but I am a little bit stuck on ms.
Thanks.
my answers were:
(1,0,1/2,-1/2) - Does not exist. ml does not exist in 1/2 description
(3,0,0,+1/2) - Exists. This is one of the 18 possible states of n=3
(2,2,1,+1/2) - Exists. This is one of the 8 possible states of n=2
(4,3,-2,+1/2) - Exists. This is one of the 32 possible states of n=4
(3,2,1,1) - Does not exist. ms is always denoted by +/- 1/2
Agree on all bar the middle one, the second number, l, can range from 0 to n-1 and not to n itself.
They describe electron orbitals in an atom, i.e. the shape of the electron's orbit and most likely position in an atom.Someone care to explain what quantum numbers are and what they're used for?