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Can you explain to me why the quantum number set (2, 1, -2, -½) is not possible for an electron in an atom.
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@DW101796
Because the set numbers are not real numbers. You need a "pattern" in order to have an electron in an atom.
hmm oh i didn't know that. Thank you!!
Youre always welcome.
Not sure what DW is trying to say, but it's not a possible set because \(m_l\) needs to be \(\pm l>0\) (2, 1, \(\color{red}{-2}\), -½) Here -2 is more than \(\pm 1\), so it's no possible. The physical representation is that \(l\)=1, then you're in the orbital set p. p has 3 values, +1, 0, -1, each one is an orbital that can "hold" 2 electrons each.|dw:1403830019505:dw|
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