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You are watching: N=5 l=3 how many electrons

How countless electrons can have the quantum number collection $n=6, l=3, m_l=-1$?

Also, please describe why. I recognize that n explains the number of shells in an atom but what do n, l, and ml have to do through electrons?


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This article answers the concern of the of what the other quantum numbers mean:

What carry out the quantum numbers in reality signify?

As for how many electrons can have $n=5, l=3, m_l=-1$...

The Pauli exclusion Principle says that two the same fermions (an eletron is a type of fermion) cannot occupy the same quantum state.

In other words, 2 electrons (in the same atom) cannot have identical quantum numbers.

For each $n$, the worths of $l=0,1,2,...,n$For every $l$, the worths of $m_l=-l,...,-1,0,+1,...,+l$

For each $m_l$ over there are only two permitted values the $m_s$, specific $m_s = + frac12$ and $m_s = -frac12$. Thus, each set of $ ,l,m_l$ can only define two electrons. In your case, we have two electrons with $n=5, l=3, m_l=-1$:

$ ,l,m_l,m_s=5,3,-1,+frac12$$ ,l,m_l,m_s=5,3,-1,-frac12$
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edited Apr 13 "17 at 12:57
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