Consider the following sets of quantum numbers

Which of the following sets of quantum number is not possible?

Rules for quantum numbers:$l$ must be less than $n$ ($0\le l\le n-1$).$|m|$ must be less than or equal to $l$ ($-l\le m\le +l$).Checking the sets:(i) $n=3,l=0,m=0$: Possible.(ii) $n=2,l=2$: Not possible ($l$ must be $<n$).(iii) $n=4,l=3,m=-2$: Possible.(iv) $n=1,l=0,m=-1$: Not possible ($|m|$ must be $\le l$).(v) $n=3,l=2,m=3$: Not possible ($|m|$ must be $\le l$).Thus, (ii), (iv), and (v) are not possible.