If the magnetic quantum number of a given orb | vedclass

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(C) The magnetic quantum number $m_l$ ranges from $-l$ to $+l$ for a given azimuthal quantum number $l$. Given $m_l = -3$,the minimum value of $l$ mus

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$4$

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(C) The magnetic quantum number $m_l$ ranges from $-l$ to $+l$ for a given azimuthal quantum number $l$. Given $m_l = -3$,the minimum value of $l$ must be $3$ (since $l \geq |m_l|$). For a given $l$,the principal quantum number $n$ must be at least $l + 1$. Therefore,$n \geq 3 + 1$,which means $n \geq 4$. The minimum possible value for the principal quantum number is $4$.

If the magnetic quantum number of a given orbital is represented by $-3$,then what will be the minimum possible value of its principal quantum number $(n)$?

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