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Question

Select the letter cluster that will replace the question mark (?) in the following series.

USF, ZXK, ECP, ?

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

JHU

Analyzing the Letter Series Pattern

This question asks us to find the next letter cluster in a given series: USF, ZXK, ECP, ?. To solve this letter series question, we need to identify the pattern or rule that transforms one cluster into the next. Let's examine the letters in each position within the clusters.

We can analyze the pattern by looking at the alphabetical position of each letter (A=1, B=2, ..., Z=26).

Step-by-Step Pattern Discovery

Let's look at the positions of the letters in the first two clusters, USF and ZXK:

Cluster 1st Letter Position 2nd Letter Position 3rd Letter Position
USF U 21 S 19 F 6
ZXK Z 26 X 24 K 11

Now let's find the difference in positions from the first cluster to the second cluster:

  • 1st letter: Z (26) - U (21) = \(+5\)
  • 2nd letter: X (24) - S (19) = \(+5\)
  • 3rd letter: K (11) - F (6) = \(+5\)

It appears that each letter in the cluster is shifted forward by 5 positions in the alphabet.

Let's verify this pattern with the transition from the second cluster (ZXK) to the third cluster (ECP).

Cluster 1st Letter Position 2nd Letter Position 3rd Letter Position
ZXK Z 26 X 24 K 11
ECP E 5 C 3 P 16

Applying the \(+5\) shift, remembering that the alphabet wraps around after Z (position 26):

  • 1st letter: Z (26) \(+5 = 31\). Since the alphabet has 26 letters, we count past Z: 27 is A, 28 is B, ..., 31 is E. This matches the first letter of ECP. Mathematically, \((26+5) \pmod{26} = 31 \pmod{26} = 5\), which is the position of E.
  • 2nd letter: X (24) \(+5 = 29\). Counting past Z: 27 is A, 28 is B, 29 is C. This matches the second letter of ECP. Mathematically, \((24+5) \pmod{26} = 29 \pmod{26} = 3\), which is the position of C.
  • 3rd letter: K (11) \(+5 = 16\). The 16th letter is P. This matches the third letter of ECP. Mathematically, \((11+5) \pmod{26} = 16 \pmod{26} = 16\), which is the position of P.

The pattern of adding 5 to the alphabetical position of each letter, with wrap-around from Z, is consistent across the series.

Identifying the Next Cluster in the Series

Now, we apply the same pattern to the third cluster, ECP, to find the next cluster.

The positions of the letters in ECP are E(5), C(3), P(16).

  • 1st letter: E (5) \(+5 = 10\). The 10th letter is J.
  • 2nd letter: C (3) \(+5 = 8\). The 8th letter is H.
  • 3rd letter: P (16) \(+5 = 21\). The 21st letter is U.

So, the next letter cluster in the series is JHU.

Comparing with Options

Let's compare our result with the given options:

  • Option 1: JIT
  • Option 2: JHU
  • Option 3: IGU
  • Option 4: JHV

Our calculated cluster, JHU, matches Option 2.

Revision Table: Letter Series Patterns

Concept Description Example (from this problem)
Letter Series A sequence of letter clusters following a specific pattern. USF, ZXK, ECP, ?
Alphabetical Position Assigning a number to each letter based on its order in the alphabet (A=1, B=2, ...). U=21, S=19, F=6
Pattern Identification Finding the rule (addition, subtraction, skip count, etc.) that connects consecutive elements. Adding 5 to the position of each letter.
Wrap-around When a shift goes beyond Z, it loops back to A. Z (26) \(+5\) goes to E (5).

Additional Information: Reasoning Question Types

Letter series questions are a common type of verbal reasoning or non-verbal reasoning problem. They test your ability to identify patterns and rules. Other common types of reasoning questions include:

  • Number Series: Finding the next number in a sequence.
  • Alpha-numeric Series: Finding the next term in a sequence combining letters and numbers.
  • Coding-Decoding: Understanding a code language to decode messages.
  • Analogy: Finding a relationship between two items and applying it to another pair.
  • Classification (Odd One Out): Identifying the item that does not fit in a group.

Practicing different types of series and pattern identification is key to solving these problems effectively.

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