Question
Are the following combinations allowed? If not, show two ways to correct them:(a) $n=1 ; l=0 ; m_{i}=0$(b) $n=2 ; l=2 ; m_{i}=+1$(c) $n=7 ; l=1 ; m_{I}=+2$(d) $n=3 ; l=1 ; m_{1}=-2$
Step 1
The principal quantum number, $n$, can be any positive integer. The azimuthal quantum number, $l$, can be any integer from 0 to $n-1$. The magnetic quantum number, $m_{l}$, can be any integer from $-l$ to $l$. Show more…
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Are the following combinations allowed? If not, show two ways to correct them: (a) $n=1 ; l=0 ; m_{i}=0$ (b) $n=2 ; l=2 ; m_{i}=+1$ (c) $n=7 ; l=1 ; m_{I}=+2$ (d) $n=3 ; l=1 ; m_{1}=-2$
Are the following combinations allowed? If not, show two ways to correct them: $\begin{array}{ll}{\text { (a) } n=1 ; l=0 ; m_{l}=0} & {\text { (b) } n=2 ; l=2 ; m_{l}=+1} \\ {\text { (c) } n=7 ; l=1 ; m_{l}=+2} & {\text { (d) } n=3 ; l=1 ; m_{l}=-2}\end{array}$
Are the following combinations allowed? If not, show two ways to correct them: (a) $n=2 ; l=0 ; m_{1}=-1$ (b) $n=4 ; l=3 ; m_{l}=-1$ (c) $n=3 ; l=1 ; m_{l}=0$ (d) $n=5 ; l=2 ; m_{l}=+3$
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