Using the sequence “5JA8K6G4OC1659NLEPUF”, select the term that does NOT belong to the following series.
AG, 1N, 46, NF
NF
The question asks us to examine a given sequence of characters and numbers and a series of terms derived from it. We need to find which term in the series does not follow the same pattern as the others.
The given sequence is: 5JA8K6G4OC1659NLEPUF
The given series of terms is: AG, 1N, 46, NF
Let's look at the position (index) of each character/number in the sequence. We can assign an index starting from 0 for the first element.
| Character/Number | Sequence Index |
|---|---|
| 5 | 0 |
| J | 1 |
| A | 2 |
| 8 | 3 |
| K | 4 |
| 6 | 5, 11 |
| G | 6 |
| 4 | 7 |
| O | 8 |
| C | 9 |
| 1 | 10, 15 |
| 5 | 12 |
| 9 | 13 |
| N | 14 |
| L | 15 |
| E | 16 |
| P | 17 |
| U | 18 |
| F | 19 |
Note that some elements like '6', '1', and '5' appear more than once. We will consider the occurrences that fit a consistent pattern.
Now, let's analyze each term in the series based on the positions of its elements in the main sequence.
Looking at the differences in indices calculated for each term:
The pattern observed in the first three terms (AG, 1N, and 46) is that the index of the second element is exactly 4 greater than the index of the first element in the sequence.
The term NF has an index difference of 5 between its elements (N and F), which is different from the pattern of an index difference of 4 observed in the other terms (AG, 1N, 46). Therefore, the term that does NOT belong to the series is NF.
The final answer is NF.
| Term | 1st Element | 1st Element Index | 2nd Element | 2nd Element Index | Index Difference (2nd - 1st) | Follows Pattern (+4)? |
|---|---|---|---|---|---|---|
| AG | A | 2 | G | 6 | $6 - 2 = 4$ | Yes |
| 1N | 1 | 10 | N | 14 | $14 - 10 = 4$ | Yes |
| 46 | 4 | 7 | 6 | 11 | $11 - 7 = 4$ | Yes |
| NF | N | 14 | F | 19 | $19 - 14 = 5$ | No |
This problem is an example of a type of logical reasoning question that involves analyzing a sequence to find a hidden pattern and applying that pattern to a given series. These questions test your ability to observe relationships between elements based on their position or value.
Solving these types of problems often requires careful observation and systematic testing of potential patterns, such as differences between elements, positions, or other properties.
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