Question.
What is the lowest value of n that allows g orbitals to exist?
What is the lowest value of n that allows g orbitals to exist?
Solution:
For $\mathrm{q}$-orbitals, $I=4$.
As for any value ' $n$ ' of principal quantum number, the Azimuthal quantum number $(I)$ can have a value from zero to $(n-1)$.
$\therefore$ For $I=4$, minimum value of $n=5$
For $\mathrm{q}$-orbitals, $I=4$.
As for any value ' $n$ ' of principal quantum number, the Azimuthal quantum number $(I)$ can have a value from zero to $(n-1)$.
$\therefore$ For $I=4$, minimum value of $n=5$
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