Which of the following terms will replace the question mark (?) in the given series? NLJ, JHF, FDB, BZX, ?
XVT
This question asks us to identify the pattern in the given letter series NLJ, JHF, FDB, BZX, and then determine the term that should replace the question mark (?). Letter series problems require analyzing the relationship between consecutive terms, often based on the alphabetical position of the letters.
Let's examine the terms one by one and look for a pattern in the letters at each position (first, second, and third).
We can represent the letters by their position in the English alphabet (A=1, B=2, ..., Z=26).
| Term | First Letter | Second Letter | Third Letter |
|---|---|---|---|
| NLJ | N (14) | L (12) | J (10) |
| JHF | J (10) | H (8) | F (6) |
| FDB | F (6) | D (4) | B (2) |
| BZX | B (2) | Z (26 or 0) | X (24) |
| ? | ? | ? | ? |
The pattern for the first letter is subtracting 4 from the alphabetical position of the previous letter. When we subtract from letters near the beginning of the alphabet, we wrap around from Z (26) backwards. For B (2), subtracting 4 means \(2 - 4 = -2\). Wrapping around, this is \(26 + (-2) = 24\), which corresponds to the letter X.
The pattern for the second letter is also subtracting 4 from the alphabetical position of the previous letter, wrapping around from Z.
The pattern for the third letter is also subtracting 4 from the alphabetical position of the previous letter, wrapping around from Z.
Following the pattern of subtracting 4 for each corresponding letter's position, the next term's letters are:
Combining these, the next term in the series is XVT.
Let's check this against the given options:
Our calculated next term, XVT, matches Option 4.
| Term | Letters (Positions) | Pattern Applied |
|---|---|---|
| NLJ | N(14), L(12), J(10) | Starting term |
| JHF | J(10), H(8), F(6) | (14-4), (12-4), (10-4) |
| FDB | F(6), D(4), B(2) | (10-4), (8-4), (6-4) |
| BZX | B(2), Z(26/0), X(24) | (6-4), (4-4), (2-4 mod 26) |
| XVT | X(24), V(22), T(20) | (2-4 mod 26), (0-4 mod 26), (24-4) |
Alphanumeric series questions are common in reasoning tests. They can involve patterns based on:
Practicing different types of series helps in quickly identifying the underlying logic during exams. Always break down the problem by looking at individual components (letters, numbers) and their positions or values.
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