If n + l = 6,then the total possible number o | vedclass

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(B) For a given value of $n + l = 6$,the possible values for $n$ and $l$ are determined by the condition $l < n$.For $n = 6, l = 0$ ($6s$ subshell).Fo

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$4$

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(B) For a given value of $n + l = 6$,the possible values for $n$ and $l$ are determined by the condition $l For $n = 6, l = 0$ ($6s$ subshell).For $n = 5, l = 1$ ($5p$ subshell).For $n = 4, l = 2$ ($4d$ subshell).For $n = 3, l = 3$ ($3f$ subshell).Since $l$ must be less than $n$,the possible subshells are $6s, 5p, 4d, 3f$. Thus,the total number of subshells is $4$.

If $n + l = 6$,then the total possible number of subshells would be

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