The number of copies ordered each month forms the following sequence:
- October: 72 copies
- November: 63 copies
- December: 54 copies
- January: 45 copies
To determine the type of sequence, we can look at the differences between consecutive terms:
- From October to November: 72 - 63 = 9
- From November to December: 63 - 54 = 9
- From December to January: 54 - 45 = 9
The difference between each consecutive month is consistently 9. Since the difference is constant, this sequence is an arithmetic sequence (or arithmetic progression) with a common difference of -9.