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The subshell is determined by the value of $n$ and $l$. The magnetic quantum number $m_l$ ranges from $-l$ to $+l$,and the number of orbitals is given

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The subshell is determined by the value of $n$ and $l$. The magnetic quantum number $m_l$ ranges from $-l$ to $+l$,and the number of orbitals is given by $(2l + 1)$.

Quantum Numbers	Subshell,$m_l$ values,and Number of Orbitals
$(i) \ n = 3, l = 2$	Subshell: $3d$,$m_l: -2, -1, 0, +1, +2$,Number of orbitals: $5$
$(ii) \ n = 4, l = 3$	Subshell: $4f$,$m_l: -3, -2, -1, 0, +1, +2, +3$,Number of orbitals: $7$
$(iii) \ n = 2, l = 0$	Subshell: $2s$,$m_l: 0$,Number of orbitals: $1$
$(iv) \ n = 5, l = 1$	Subshell: $5p$,$m_l: -1, 0, +1$,Number of orbitals: $3$

For the given quantum numbers,write the name of the subshell,the values of the magnetic quantum number $(m_l)$,and the number of orbitals:
$(i) \ n = 3, \ l = 2$
$(ii) \ n = 4, \ l = 3$
$(iii) \ n = 2, \ l = 0$
$(iv) \ n = 5, \ l = 1$

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For the given quantum numbers,write the name of the subshell,the values of the magnetic quantum number $(m_l)$,and the number of orbitals:$(i) \ n = 3, \ l = 2$$(ii) \ n = 4, \ l = 3$$(iii) \ n = 2, \ l = 0$$(iv) \ n = 5, \ l = 1$