the correct anser is "L(s) is $ proper subset$ of L(r)" and L(s) is $proper subset$ of L(t) "
hence the answer is 2
edit: iam elaborating the answer and you people can take what is in it for you.
1. when we say "A ⊆ B" then we means set A can have some( may be 0 ) or all the elements of set B
2. when we say "A proper subset of B" then this means that set A can have some not all the elements of A
3. language by L(r) is = all the strings that starts with " a " = {a, ab, aa, abb, aba, aab, aaa, ... }
4. language by L(s) = aa*b = a+ b = string with atleast one "a" followed by exactly one "b" = {ab, aab, aaab,.....}
5. language by L(t) = a*b = any number of "a " followed by exactly one "b" = {b, ab, aab, aaab,....}
6. clearly form 3 and 4 it can be said that L(s) is proper subset of L(r) ( since elements are given so the we can tell exactly whether they are proper subset or not)
7.from 4 and 5 it can be exactly said that L(s) is proper subset of L(t) ( the elements are given so it can be said about it)
8. if its assumed that here the " ⊆ " means same as " proper subset" then the answer is 1, and if not the answer is 2. i will go with 2 since they are proper subset