Let's analyse the question thoroughly:
We have 6 interns:
Anya (let age=A)
Bram (let age= B)
Clara (let age= C)
Daria (let age= D)
Elise (let age= E)
Felix (let age= F)
Divided in three groups by age.
Group 1 (G1)- The oldest two
Group 3 (G3)- The youngest two
Group 2 (G2)- Remaining two
Three interns are sibling.
Info given to us:
B>D -----(1)
D is older than the siblings -----(2)
Elise is not one of the siblings -----(3)
Since B is older than D, and D is older than three siblings, B can not be one of the siblings.
Similarly, since E is NOT one of the siblings, the only three possible siblings are: (A, C, F)
Combining (1) & (2), we get:
B > D > ___ > ___ > ___
(Note: For this step we have only accounted for 5 by design)
Now since E is not one of the siblings, the possible places E can be:
E > B > D > ___ > ___ > ___
B > E > D > ___ > ___ > ___
B > D > E > ___ > ___ > ___
B > D > ___ > ___ > ___ > E
All blank space can belong to either of the siblings (A/C/F)
Let's now see possible interns in each group.
G1: E/B/D
G2: D/E/A/C/F
G3: A/C/F/E
Now, let's see what the question wants.
1. Intern that can be part of G2, but definitely not a part of G3.
From our above chart we can see that 'D' is the only one from G2 that can not be in G3.
Therefore, Daria.
2. Intern that can be in ANY group.
The only common intern across all three Groups is 'E'.
Therefore, Elise.
Answer:
Daria | Elise