Select the letter-cluster from among the given options that can replace the question mark (?) in the following series. LGG, PJL, KMO, OPT, LSG, ?
PVL
This solution focuses on deciphering the pattern in the given letter series: LGG, PJL, KMO, OPT, LSG, ?. We will determine the logic behind the sequence by analyzing the positions of the letters in the English alphabet.
First, let's convert each letter cluster into its corresponding numerical positions (A=1, B=2, ..., Z=26).
Observing the series, we can see a pattern emerging when we look at consecutive pairs of clusters (LGG -> PJL, KMO -> OPT).
Let's calculate the difference in positions between the letters of the first pair:
| Position | LGG | PJL | Difference |
|---|---|---|---|
| 1st Letter | L (12) | P (16) | $16 - 12 = 4$ |
| 2nd Letter | G (7) | J (10) | $10 - 7 = 3$ |
| 3rd Letter | G (7) | L (12) | $12 - 7 = 5$ |
The transformation from LGG to PJL is +4, +3, +5.
Now, let's check if the same transformation applies to the next pair (KMO to OPT):
| Position | KMO | OPT | Difference |
|---|---|---|---|
| 1st Letter | K (11) | O (15) | $15 - 11 = 4$ |
| 2nd Letter | M (13) | P (16) | $16 - 13 = 3$ |
| 3rd Letter | O (15) | T (20) | $20 - 15 = 5$ |
The transformation from KMO to OPT is also +4, +3, +5.
This confirms a consistent pattern where each pair of clusters is related by adding 4 to the first letter's position, 3 to the second letter's position, and 5 to the third letter's position.
To find the missing cluster after LSG, we apply the same transformation (+4, +3, +5) to LSG.
Applying the transformation:
Combining these results, the next cluster in the series is PVL.
The letter series follows a pattern where each cluster is transformed into the next within pairs using the positional increments (+4, +3, +5). Applying this confirmed pattern to the cluster LSG yields PVL, which is the correct letter cluster to replace the question mark.
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