Picture this as a Venn diagram inside one big circle, Queen. Draw Belissima and Cassandra as two overlapping circles inside Queen, and mark the region outside both of them as Elissima, because the last clue tells us Elissima is exactly ‘Queen but not Belissima and not Cassandra’. Alessandra sits fully inside Belissima, since every Alessandra is a Belissima.
Now bring in Firdaus. The third clue says a Belissima who is not an Alessandra cannot be a Firdaus. In other words, the part of the Belissima circle that lies outside Alessandra is completely closed off to Firdaus. So wherever a Firdaus lands inside Belissima, it must land inside the smaller Alessandra circle.
Think about the whole Queen circle as three zones for any Firdaus: inside Belissima (which, as just shown, forces it into Alessandra), inside Cassandra but outside Belissima, or outside both Belissima and Cassandra (which is the Elissima zone). There is no fourth zone left in the diagram, because these three zones are drawn to cover the entire Queen circle between them.
So a Firdaus can only ever fall in one of three places: the Alessandra zone, the Cassandra-only zone, or the Elissima zone. That is exactly option (3): all Firdauses are either Alessandras, Cassandras, or Elissimas.
Let's summarize:
So the statement that always holds is option (3), all Firdauses are either Alessandras, Cassandras or Elissimas.
Statement: All flowers are beautiful. Some beautiful things are fragile.
Conclusion I: Some flowers are fragile.
Conclusion II: All beautiful things are flowers.