Answer: neither
Explanation:
Consider sequence
, where n acn be any natural number.
This sequence is said to be Arithmetic sequence if the difference between two consecutive terms is equal.
i.e, if it is arithmetic then

This sequence is said to be Geometric sequence if the common ratio between two consecutive terms is equal.

The given sequence = 1, 2, 2, 3, ...
Here ,
, so difference between two consecutive terms is not equal.
⇒ Its not an Arithmetic sequence.
Also ,
, so ratio between two consecutive terms is also not equal.
⇒ Its not an Geometric sequence.
Hence, the given sequence is neither arithmetic nor geometric.