Let $A = \{a, e, i, o, u\}$ and $B = \{a, b, c, d\}$. Is $A$ a subset of $B$? No. (Why?). Is $B$ a subset of $A$? No. (Why?)
(N/A) Given sets are $A = \{a, e, i, o, u\}$ and $B = \{a, b, c, d\}$.
$(i)$ For a set $A$ to be a subset of $B$,every element of $A$ must be present in $B$.
In set $A$,the elements $\{e, i, o, u\}$ are present,but these elements are not present in set $B$.
Therefore,$A$ is not a subset of $B$.
(ii) For a set $B$ to be a subset of $A$,every element of $B$ must be present in $A$.
In set $B$,the elements $\{b, c, d\}$ are present,but these elements are not present in set $A$.
Therefore,$B$ is not a subset of $A$.
$(i)$ For a set $A$ to be a subset of $B$,every element of $A$ must be present in $B$.
In set $A$,the elements $\{e, i, o, u\}$ are present,but these elements are not present in set $B$.
Therefore,$A$ is not a subset of $B$.
(ii) For a set $B$ to be a subset of $A$,every element of $B$ must be present in $A$.
In set $B$,the elements $\{b, c, d\}$ are present,but these elements are not present in set $A$.
Therefore,$B$ is not a subset of $A$.
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