Question

$ahoy \: humans..$
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$the \: lowest \: value \: of \: n \: which \\ allows \: g \: orbitals \: to \: exist \: is \\ 5. \: explain \: why.$

Answer 1

The number of orbitals is the same as the Azimuthal quantum number.
And also,
1st Azimuthal quantum number is the 's' subshell.
2nd is 'p' subshell.
3rd is 'd' subshell.
4th is 'f' subshell.
5th is 'g' subshell.
Also, that l=n-1
where, l is the Azimuthal quantum number and n is the principal quantum number.
However, if we check according to this then we find that the minimum n to have g orbitals will be 6.
According to Hund's Energy Distribution rule and Planck's matter duality concept it is found that g orbitals also exist for the atom having only 5 principal energy shells.
However, the g orbitals remain vacant.