Select the letter-cluster that can replace the question mark (?) in the following series. CXB, HUI, MRP, ROW, ?
WLD
Let's break down the given series of letter clusters: CXB, HUI, MRP, ROW, ?. We need to find the pattern connecting these clusters to determine the next one in the sequence.
We can analyze the pattern by looking at the position of each letter in the English alphabet (A=1, B=2, ..., Z=26).
Let's examine the progression of the letters in each position within the clusters.
Let's look at the difference in their positions:
The pattern for the first letter is a consistent increase of 5 positions in the alphabet. So, the next first letter will be R + 5 positions.
$18 + 5 = 23$. The 23rd letter is W.
Let's look at the difference in their positions:
The pattern for the second letter is a consistent decrease of 3 positions in the alphabet. So, the next second letter will be O - 3 positions.
$15 - 3 = 12$. The 12th letter is L.
Let's look at the difference in their positions:
The pattern for the third letter is a consistent increase of 7 positions in the alphabet. So, the next third letter will be W + 7 positions. Remember that the alphabet wraps around after Z (26).
$23 + 7 = 30$. To find the letter, we subtract 26 (the number of letters in the alphabet): $30 - 26 = 4$. The 4th letter is D.
Combining the next letters for each position:
The next letter cluster in the series is WLD.
Here is a summary of the patterns found for each letter position:
| Position | Pattern | Starting from | Next Letter |
|---|---|---|---|
| First Letter | Add 5 to position | R (18) | W (18+5=23) |
| Second Letter | Subtract 3 from position | O (15) | L (15-3=12) |
| Third Letter | Add 7 to position (wrap around) | W (23) | D (23+7=30, 30-26=4) |
Thus, the letter-cluster that replaces the question mark is WLD.
Reviewing the logic for the letter cluster series:
Letter series questions often involve patterns based on:
To solve such questions, always write down the position numbers of the letters and look for arithmetic patterns (addition, subtraction, multiplication, division) or sequential patterns (prime numbers, squares, cubes, etc.) in the numbers.
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