(Note: The odd one out is not based on the number of consonants/vowels or their position in the letter-cluster.)
The task is to identify which of the given letter cluster pairs does not follow a specific rule that is common to the other three pairs. The rule is based on the sequence of letters in the English alphabet.
To solve this, we first assign numerical positions to each letter according to its place in the alphabet (A=1, B=2, ..., Z=26). Then, we analyze the relationship between the letters within each cluster and between the two clusters in each pair.
| Pair | Cluster 1 (Letters) | Cluster 1 (Positions) | Cluster 2 (Letters) | Cluster 2 (Positions) | Difference (1st Letter) | Difference (2nd Letter) |
|---|---|---|---|---|---|---|
| 1. LP-GI | L, P | L = 12, P = 16 | G, I | G = 7, I = 9 | $7 - 12 = -5$ | $9 - 16 = -7$ |
| 2. NR-IL | N, R | N = 14, R = 18 | I, L | I = 9, L = 12 | $9 - 14 = -5$ | $12 - 18 = -6$ |
| 3. JN-EH | J, N | J = 10, N = 14 | E, H | E = 5, H = 8 | $5 - 10 = -5$ | $8 - 14 = -6$ |
| 4. PT-KN | P, T | P = 16, T = 20 | K, N | K = 11, N = 14 | $11 - 16 = -5$ | $14 - 20 = -6$ |
We observe the differences in alphabetical positions between the first letter of Cluster 1 and the first letter of Cluster 2, and similarly for the second letters.
The pairs NR-IL, JN-EH, and PT-KN consistently follow a pattern where the transformation from the first cluster to the second involves subtracting 5 from the first letter's position and subtracting 6 from the second letter's position.
Now, let's examine the pair LP-GI using the same logic:
Since the pair LP-GI exhibits a different pattern in the transformation of its second letter compared to the consistent rule (-5, -6) applied by the other three pairs, it is the odd one out.
For the following questions Find the odd word/letters/number pair from the given alternatives.
For the following questions Find the odd word/letters/number pair from the given alternatives.
For the following questions Find the odd word/letters/number pair from the given alternatives.