Answer:
Sequence B, Sequence A, Sequence C
Explanation:
Common ratio of a geometric sequence is the ratio of a term and its previous term of the sequence.
Thus, the common ratio of the sequence A: 160,40,10,2.5,...

The common ratio of the sequence B: -21,63,-189,567,...

The common ratio of the sequence C : 8,12,18,27,....

Since, -3 <
<

Thus,

Hence, the order the sequences from least common ratio to the greatest common ratio is,
Sequence B, Sequence A, Sequence C