A series is given with one term missing. Select the correct alternative from the given ones that will complete the series. NTS, JZF, FFS, BLF, ?
XRS
This question asks us to find the missing term in the given letter series: NTS, JZF, FFS, BLF, ? To solve this type of letter series reasoning problem, we need to analyze the pattern followed by the letters in each position across the terms.
Let's look at the first letter of each term:
We can see the sequence of letter positions is $14, 10, 6, 2$. Let's find the difference between consecutive terms:
The pattern for the first letter is a decrease of 4 in the letter's position in the alphabet for each subsequent term. To find the next letter, we apply the same pattern to the last term's first letter (B, position 2). The next position will be $2 - 4 = -2$. When we go before 'A' in the alphabet, we cycle back from 'Z'. Position -2 corresponds to $26 - 2 = 24$. The 24th letter is X.
Now, let's examine the second letter of each term:
Let's look at the difference in positions, considering the alphabet wraps around:
The pattern for the second letter is an increase of 6 in the letter's position in the alphabet, cycling from Z back to A if needed. To find the next letter, we apply the same pattern to the last term's second letter (L, position 12). The next position will be $12 + 6 = 18$. The 18th letter is R.
Finally, let's look at the third letter of each term:
The pattern for the third letter is a simple alternation between S and F.
Since the last term ends with F, the next letter in this alternating sequence must be S.
By analyzing the pattern for each letter position, we found the following:
Combining these letters gives us the next term in the series: XRS.
| Position | Letter Series | Pattern | Next Letter |
|---|---|---|---|
| 1st Letter | N, J, F, B, ? | Subtract 4 (cyclic) | X |
| 2nd Letter | T, Z, F, L, ? | Add 6 (cyclic) | R |
| 3rd Letter | S, F, S, F, ? | Alternating S and F | S |
Therefore, the missing term is XRS.
| Concept | Description | How it Applies Here |
|---|---|---|
| Letter Series | A sequence of letters or groups of letters following a specific pattern. | The given series NTS, JZF, FFS, BLF is a letter series. |
| Pattern Analysis | Identifying the rule that governs the progression of terms in the series. | We analyzed the pattern for each letter position (1st, 2nd, 3rd). |
| Positional Value | The numerical order of a letter in the alphabet (A=1, B=2, ..., Z=26). | Used to find patterns like adding/subtracting a constant value. |
| Cyclic Pattern | When the pattern wraps around from Z back to A (or A back to Z). | The first letter pattern involved cycling backward from B. The second letter pattern involved cycling forward from Z. |
| Alternating Pattern | A pattern where terms or elements repeat in a fixed sequence. | The third letter pattern was a simple S, F, S, F alternation. |
Letter series reasoning questions are common in various competitive exams. They test your logical thinking and ability to identify patterns. Here are some tips for solving them:
Understanding these basic approaches will help you tackle various letter series problems effectively.
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