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.
SHLO
This question requires us to identify a pattern among the given letter clusters and find the one that does not follow the same pattern as the others. We can approach this by examining the positions of the letters in the English alphabet.
Let's assign a numerical position to each letter (A=1, B=2, ..., Z=26) and analyze the relationship between the letters within each cluster.
| Letter | Position |
|---|---|
| A | 1 |
| B | 2 |
| C | 3 |
| D | 4 |
| E | 5 |
| F | 6 |
| G | 7 |
| H | 8 |
| I | 9 |
| J | 10 |
| K | 11 |
| L | 12 |
| M | 13 |
| N | 14 |
| O | 15 |
| P | 16 |
| Q | 17 |
| R | 18 |
| S | 19 |
| T | 20 |
| U | 21 |
| V | 22 |
| W | 23 |
| X | 24 |
| Y | 25 |
| Z | 26 |
Let's look at the difference in positions:
The pattern observed is a difference of -3 followed by a difference of +3.
Let's look at the difference in positions:
The pattern observed is a difference of -4 followed by a difference of +4.
Let's look at the difference in positions:
The pattern observed is a difference of -3 followed by a difference of +3.
Let's look at the difference in positions:
The pattern observed is a difference of -3 followed by a difference of +3.
Comparing the patterns found for each option:
Three of the letter clusters (DWZA, KPSH, JQTG) follow the pattern where the difference between the 1st and 4th letters is -3, and the difference between the 2nd and 3rd letters is +3. The letter cluster SHLO follows a different pattern, with differences of -4 and +4.
Therefore, SHLO is the letter cluster that is different.
| Cluster | Letters (Positions) | 1st → 4th Difference | 2nd → 3rd Difference | Pattern Match |
|---|---|---|---|---|
| DWZA | D(4), W(23), Z(26), A(1) | $1 - 4 = -3$ | $26 - 23 = +3$ | (-3, +3) |
| SHLO | S(19), H(8), L(12), O(15) | $15 - 19 = -4$ | $12 - 8 = +4$ | (-4, +4) |
| KPSH | K(11), P(16), S(19), H(8) | $8 - 11 = -3$ | $19 - 16 = +3$ | (-3, +3) |
| JQTG | J(10), Q(17), T(20), G(7) | $7 - 10 = -3$ | $20 - 17 = +3$ | (-3, +3) |
Letter pattern questions in reasoning tests often involve identifying relationships based on:
To solve these efficiently, it's helpful to know the alphabetical positions of letters or have a reference handy. Systematically testing different potential patterns is key to finding the rule.
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