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Question

Select the option that is related to the fifth letter - cluster in the same way as the second letter - cluster is related to the first letter - cluster and the fourth letter - cluster is related to the third letter - cluster.

CYCLE : BXBKF :: TYRE : SXQF :: SCOOTER : ?

This question was previously asked in
SSC CGL 2023 (Tier-II) Paper 1 Previous Year Paper (26-Oct-2023) (Shift-1)
The correct answer is

RBPPSFQ

Understanding Letter Cluster Analogies

This question presents a letter cluster analogy where we need to find the relationship between the first pair and the second pair to apply it to the third cluster. The analogy is:

CYCLE : BXBKF :: TYRE : SXQF :: SCOOTER : ?

Let's analyze the transformation from the first letter cluster to the second in the given pairs to identify the underlying pattern.

Analyzing the First Pair: CYCLE to BXBKF

We examine each letter in 'CYCLE' and its corresponding letter in 'BXBKF':

  • C becomes B: Moving one step backward in the alphabet (C → B). This is a -1 shift.
  • Y becomes X: Moving one step backward in the alphabet (Y → X). This is a -1 shift.
  • C becomes B: Moving one step backward in the alphabet (C → B). This is a -1 shift.
  • L becomes K: Moving one step backward in the alphabet (L → K). This is a -1 shift.
  • E becomes F: Moving one step forward in the alphabet (E → F). This is a +1 shift.

The transformation for CYCLE seems to be applying a shift to each letter. Let's look closer at the letters involved: C, Y, C, L are typically considered consonants (in this type of problem, Y often behaves like a consonant unless specified), and E is a vowel.

  • C (Consonant) → B (-1)
  • Y (Consonant) → X (-1)
  • C (Consonant) → B (-1)
  • L (Consonant) → K (-1)
  • E (Vowel) → F (+1)

This suggests a pattern based on whether the letter is a consonant or a vowel (A, E, I, O, U).

Analyzing the Second Pair: TYRE to SXQF

Let's apply the potential pattern (Consonant -1, Vowel +1, treating Y as a consonant) to the second pair:

  • T (Consonant) → T-1 = S (Matches SXQF)
  • Y (Consonant) → Y-1 = X (Matches SXQF)
  • R (Consonant) → R-1 = Q (Matches SXQF)
  • E (Vowel) → E+1 = F (Matches SXQF)

The pattern (Consonant -1, Vowel +1, with Y as consonant) is consistent across both given pairs.

Applying the Pattern to SCOOTER

Now, we apply this identified pattern to the cluster SCOOTER. We identify each letter as a consonant or a vowel and apply the corresponding shift:

  • S (Consonant) → S-1 = R
  • C (Consonant) → C-1 = B
  • O (Vowel) → O+1 = P
  • O (Vowel) → O+1 = P
  • T (Consonant) → T-1 = S
  • E (Vowel) → E+1 = F
  • R (Consonant) → R-1 = Q

Combining the transformed letters, we get the cluster RBPPSFQ.

Verifying the Result

The derived cluster RBPPSFQ matches one of the given options.

Original Letter Type Shift Transformed Letter
S Consonant -1 R
C Consonant -1 B
O Vowel +1 P
O Vowel +1 P
T Consonant -1 S
E Vowel +1 F
R Consonant -1 Q

The resulting cluster is RBPPSFQ.

Conclusion

Based on the analysis of the pattern in the first two pairs, applying the rule "Consonant → Previous letter" and "Vowel → Next letter" (treating Y as a consonant), the cluster related to SCOOTER is RBPPSFQ.

Revision Table: Letter Analogy Pattern

Word Letters Classification (C/V) Shift Rule Resulting Letters Coded Word
CYCLE C Y C L E C C C C V -1 -1 -1 -1 +1 B X B K F BXBKF
TYRE T Y R E C C C V -1 -1 -1 +1 S X Q F SXQF
SCOOTER S C O O T E R C C V V C V C -1 -1 +1 +1 -1 +1 -1 R B P P S F Q RBPPSFQ

Additional Information: Letter Coding and Analogies

Letter coding and analogy questions are common in logical reasoning tests. They assess your ability to identify patterns in how letters or groups of letters are transformed. Common patterns include:

  • Shifting letters forward or backward by a fixed number of positions (e.g., A+2=C).
  • Shifting letters based on their position in the word (e.g., 1st letter +1, 2nd letter -1).
  • Shifting letters based on whether they are vowels or consonants.
  • Reversing the order of letters.
  • Skipping letters in a sequence.
  • Combinations of the above rules.

Solving these problems requires careful observation, breaking down the transformation letter by letter, and testing potential rules for consistency across all given examples.

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