(Note: The odd one out is not based on the number of consonants/vowels or their position in the letter-cluster.)
The question asks us to find the letter-cluster that doesn't fit a pattern shared by the other three. The pattern is based on the alphabetical order of the letters within each cluster. We need to determine the relationship between the first, second, and third letters in each cluster.
We will assign numerical values to each letter based on its position in the English alphabet (A=1, B=2, ..., Z=26). Then, we will examine the difference in positions between consecutive letters.
| Cluster | Letter 1 | Pos 1 | Letter 2 | Pos 2 | Letter 3 | Pos 3 | Step 1 (Pos1 → Pos2) | Step 2 (Pos2 → Pos3) |
|---|---|---|---|---|---|---|---|---|
| FBY | F | 6 | B | 2 | Y | 25 | F (6) to B (2): $6 - 2 = 4$. This is a backward step of 4. |
B (2) to Y (25): $2 - 25 = -23$. Considering the alphabet wraps around, stepping back 3 positions from B (2) lands on Y (25) (i.e., $2 \rightarrow 1 \rightarrow 26 \rightarrow 25$). So, this is a backward step of 3. |
| QMJ | Q | 17 | M | 13 | J | 10 | Q (17) to M (13): $17 - 13 = 4$. This is a backward step of 4. |
M (13) to J (10): $13 - 10 = 3$. This is a backward step of 3. |
| PMI | P | 16 | M | 13 | I | 9 | P (16) to M (13): $16 - 13 = 3$. This is a backward step of 3. |
M (13) to I (9): $13 - 9 = 4$. This is a backward step of 4. |
| OKH | O | 15 | K | 11 | H | 8 | O (15) to K (11): $15 - 11 = 4$. This is a backward step of 4. |
K (11) to H (8): $11 - 8 = 3$. This is a backward step of 3. |
Note: The 'Step' values represent the number of positions moved backward in the alphabet.
By examining the table, we can observe the sequence of backward steps for each cluster:
Three of the letter-clusters (FBY, QMJ, OKH) share the same pattern of backward steps: first moving 4 positions back, then moving 3 positions back.
The letter-cluster PMI has a different sequence of backward steps:
This sequence (-3, -4) does not match the common pattern (-4, -3) found in the other three clusters.
Therefore, the letter-cluster PMI is the one that does not belong to the group.