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Question

Four letter - clusters have been given, out of which three are alike in some manner and one is different. Select the odd letter - cluster.

This question was previously asked in
SSC Stenographer 2019 Previous Year Paper (24-Dec-2020) (Shift 2)
The correct answer is

TWAFK

Understanding Letter Cluster Reasoning

This question asks us to identify the letter cluster that is different from the other three. This type of problem tests our ability to find patterns based on the position of letters in the English alphabet. The key is usually to look at the differences in the alphabetical positions of consecutive letters within each cluster.

Analyzing the Letter Clusters and Finding the Pattern

Let's assign a numerical value to each letter based on its position in the alphabet (A=1, B=2, ..., Z=26).

Cluster Letters with Positions
JMQVB J(10), M(13), Q(17), V(22), B(2)
LOSXD L(12), O(15), S(19), X(24), D(4)
DGKPV D(4), G(7), K(11), P(16), V(22)
TWAFK T(20), W(23), A(1), F(6), K(11)

Now, let's calculate the difference in position between consecutive letters in each cluster. When the sequence wraps around from Z to A, we add 26 to the position of the later letter to calculate the difference correctly.

  • JMQVB:
    • M - J: $\text{13} - \text{10} = \text{3}$
    • Q - M: $\text{17} - \text{13} = \text{4}$
    • V - Q: $\text{22} - \text{17} = \text{5}$
    • B - V: $\text{2} - \text{22}$. Since B comes after V alphabetically with wrap-around, we consider B as $\text{2} + \text{26} = \text{28}$. So, $\text{28} - \text{22} = \text{6}$.
    • The differences are +3, +4, +5, +6.
  • LOSXD:
    • O - L: $\text{15} - \text{12} = \text{3}$
    • S - O: $\text{19} - \text{15} = \text{4}$
    • X - S: $\text{24} - \text{19} = \text{5}$
    • D - X: $\text{4} - \text{24}$. Since D comes after X with wrap-around, we consider D as $\text{4} + \text{26} = \text{30}$. So, $\text{30} - \text{24} = \text{6}$.
    • The differences are +3, +4, +5, +6.
  • DGKPV:
    • G - D: $\text{7} - \text{4} = \text{3}$
    • K - G: $\text{11} - \text{7} = \text{4}$
    • P - K: $\text{16} - \text{11} = \text{5}$
    • V - P: $\text{22} - \text{16} = \text{6}$
    • The differences are +3, +4, +5, +6.
  • TWAFK:
    • W - T: $\text{23} - \text{20} = \text{3}$
    • A - W: $\text{1} - \text{23}$. Since A comes after W with wrap-around, we consider A as $\text{1} + \text{26} = \text{27}$. So, $\text{27} - \text{23} = \text{4}$
    • F - A: $\text{6} - \text{1} = \text{5}$
    • K - F: $\text{11} - \text{6} = \text{5}$
    • The differences are +3, +4, +5, +5.

Identifying the Odd Letter Cluster

From the analysis above, we can see that the letter clusters JMQVB, LOSXD, and DGKPV all follow the pattern of adding +3, +4, +5, and +6 to the alphabetical position of the preceding letter to get the next letter, with wrap-around from Z to A.

The letter cluster TWAFK follows the pattern +3, +4, +5, but the last difference is +5 instead of +6.

Therefore, TWAFK is the odd letter cluster out as it does not follow the same difference pattern as the others.

Conclusion

Based on the analysis of the differences in alphabetical positions between consecutive letters, the letter cluster TWAFK is the one that does not fit the pattern observed in the other three clusters.

Revision Table: Pattern Analysis

Cluster Differences in Position Pattern Followed?
JMQVB +3, +4, +5, +6 Yes
LOSXD +3, +4, +5, +6 Yes
DGKPV +3, +4, +5, +6 Yes
TWAFK +3, +4, +5, +5 No

Additional Information on Letter Series Reasoning

Letter series and letter cluster questions are common in reasoning and aptitude tests. They require you to identify a hidden rule or pattern governing the sequence of letters. Common patterns include:

  • Differences in alphabetical position (like in this problem).
  • Skipping letters (e.g., A, C, E, G - skipping one letter each time).
  • Reverse alphabetical order.
  • Vowel or consonant patterns.
  • Combinations of the above.

To solve these problems effectively, it's helpful to know the alphabetical position of each letter quickly and to systematically check for simple arithmetic progressions or other logical sequences between consecutive letters or groups of letters.

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Similar Questions

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