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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 letter-cluster that is different.

This question was previously asked in
SSC CGL 2020 (Tier-2) Statistics Previous Year Paper 3 (28-Jan-2022)
The correct answer is

GZTNK

Finding the Different Letter Cluster

In this type of question, we are given several letter clusters, and we need to identify the one that does not follow the same pattern as the others. The pattern usually involves the positions of the letters in the English alphabet.

Analyzing Letter Patterns in Clusters

Let's assign numerical positions to each letter (A=1, B=2, ..., Z=26) and examine the differences between consecutive letters in each cluster. We will consider wrapping around the alphabet if necessary (e.g., going backward from A to Z is like going from 1 to 26, or from 27 to 26).

Let's look at each option:

Option 1: YRLGC

  • Y is the 25th letter.
  • R is the 18th letter. Difference: $18 - 25 = -7$.
  • L is the 12th letter. Difference: $12 - 18 = -6$.
  • G is the 7th letter. Difference: $7 - 12 = -5$.
  • C is the 3rd letter. Difference: $3 - 7 = -4$.

The sequence of differences is $-7, -6, -5, -4$.

Option 2: HAUPL

  • H is the 8th letter.
  • A is the 1st letter. Going backward from H (8) to A (1): $1 - 8 = -7$. (Or 8 steps backward).
  • U is the 21st letter. Going backward from A (1 or 27) to U (21): $21 - 27 = -6$. (Or 6 steps backward from A wrapping around).
  • P is the 16th letter. Difference: $16 - 21 = -5$.
  • L is the 12th letter. Difference: $12 - 16 = -4$.

The sequence of differences is $-7, -6, -5, -4$. This matches Option 1.

Option 3: ATNIE

  • A is the 1st letter.
  • T is the 20th letter. Going backward from A (1 or 27) to T (20): $20 - 27 = -7$. (Or 7 steps backward from A wrapping around).
  • N is the 14th letter. Difference: $14 - 20 = -6$.
  • I is the 9th letter. Difference: $9 - 14 = -5$.
  • E is the 5th letter. Difference: $5 - 9 = -4$.

The sequence of differences is $-7, -6, -5, -4$. This also matches Options 1 and 2.

Option 4: GZTNK

  • G is the 7th letter.
  • Z is the 26th letter. Going backward from G (7 or 33) to Z (26): $26 - 33 = -7$. (Or 7 steps backward from G wrapping around).
  • T is the 20th letter. Difference: $20 - 26 = -6$.
  • N is the 14th letter. Difference: $14 - 20 = -6$.
  • K is the 11th letter. Difference: $11 - 14 = -3$.

The sequence of differences is $-7, -6, -6, -3$.

Identifying the Different Cluster

Let's compare the patterns found:

  • YRLGC: $-7, -6, -5, -4$
  • HAUPL: $-7, -6, -5, -4$
  • ATNIE: $-7, -6, -5, -4$
  • GZTNK: $-7, -6, -6, -3$

Three of the letter clusters (YRLGC, HAUPL, ATNIE) follow the pattern where the difference between consecutive letter positions decreases by 1 each time, starting from -7. The letter cluster GZTNK follows a different pattern of differences.

Therefore, GZTNK is the letter cluster that is different from the others.

Cluster Letters (Positions) Differences Pattern
YRLGC Y(25) R(18) L(12) G(7) C(3) -7, -6, -5, -4 Decreasing by 1
HAUPL H(8) A(1) U(21) P(16) L(12) -7, -6, -5, -4 Decreasing by 1
ATNIE A(1) T(20) N(14) I(9) E(5) -7, -6, -5, -4 Decreasing by 1
GZTNK G(7) Z(26) T(20) N(14) K(11) -7, -6, -6, -3 Different

Revision Table: Letter Cluster Reasoning

Concept Description Example
Letter Positioning Assigning numerical values (1-26) to letters A-Z. A=1, M=13, Z=26
Consecutive Difference Calculating the numerical difference between adjacent letters' positions. In AB, difference is 2-1=1. In BA, difference is 1-2=-1 (or 25 wrapping).
Alphabet Wrap-around Considering Z followed by A, or A preceded by Z in sequences. Difference from C to Z: 26-3 = -23 or wrap back: C(3) -> B(2) -> A(1) -> Z(26) which is -3.
Pattern Identification Finding a consistent rule (like arithmetic progression, skipping letters, etc.) in the differences or positions. Differences like +2, +3, +4 or -5, -5, -5.
Odd One Out Identifying the element that does not follow the common pattern found in the others. If three clusters have +2,+3,+4 differences and one has +2,+4,+6, the latter is different.

Additional Information: Types of Letter Series Patterns

Letter series and letter cluster reasoning questions can involve various patterns. Understanding these can help you solve problems faster. Some common patterns include:

  • Alphabetical Position: Patterns based on the numerical position of letters (A=1, Z=26). This includes arithmetic progressions, geometric progressions, or other mathematical sequences using these numbers.
  • Difference Between Letters: The gap in the alphabet between consecutive letters. The differences themselves might follow a pattern (+2, +3, +4 or -1, -2, -3, etc.).
  • Skipping Letters: A fixed number of letters might be skipped between each letter in the series or cluster.
  • Vowel/Consonant Pattern: The sequence might follow a pattern of vowels and consonants.
  • Reverse Order: Letters might be in reverse alphabetical order, or segments might be reversed.
  • Combination of Patterns: More complex series might combine two or more simple patterns.
  • Specific Letter Properties: Patterns based on features like letters with symmetry, letters made of straight lines only, etc. (Less common in basic patterns).

To solve these problems effectively, it's useful to know the alphabetical positions of letters quickly and to systematically test different types of patterns.

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