Answer:
Neither
Explanation:
We are given that a sequence
5,8,13,21,34,55,....
We have to determine the sequence is an arithmetic , geometric or neither.

We know that if a sequence is an arithmetic then the difference between consecutive terms are equal.
If a sequence is geometric then the ratio of consecutive terms is constant.



Hence, the difference between the consecutive terms is not equal .Therefore, sequence is not an arithmetic sequence.



Hence, the ratio of consecutive terms is not equal .Therefore, given sequence is not geometric sequence.
Therefore, given sequence is not an arithmetic nor geometric sequence.