Choose the set of letters that is different from the rest.
TQN
This type of question asks us to identify a pattern or rule that applies to a group of items (in this case, sets of letters) and find the item that does not follow that rule. To solve problems involving letter sets, we often look at the position of each letter in the English alphabet.
Let's assign a numerical position to each letter of the alphabet:
| Letter | Position | Letter | Position | Letter | Position |
|---|---|---|---|---|---|
| A | 1 | J | 10 | S | 19 |
| B | 2 | K | 11 | T | 20 |
| C | 3 | L | 12 | U | 21 |
| D | 4 | M | 13 | V | 22 |
| E | 5 | N | 14 | W | 23 |
| F | 6 | O | 15 | X | 24 |
| G | 7 | P | 16 | Y | 25 |
| H | 8 | Q | 17 | Z | 26 |
| I | 9 | R | 18 |
Now let's look at the position of the letters in each given set:
N is the 14th letter.
Q is the 17th letter.
T is the 20th letter.
Let's find the difference between consecutive letter positions:
From N to Q: \(\text{17} - \text{14} = +3\)
From Q to T: \(\text{20} - \text{17} = +3\)
The pattern here is adding 3 to the position of the previous letter.
D is the 4th letter.
G is the 7th letter.
J is the 10th letter.
Let's find the difference between consecutive letter positions:
From D to G: \(\text{7} - \text{4} = +3\)
From G to J: \(\text{10} - \text{7} = +3\)
The pattern here is adding 3 to the position of the previous letter.
E is the 5th letter.
H is the 8th letter.
K is the 11th letter.
Let's find the difference between consecutive letter positions:
From E to H: \(\text{8} - \text{5} = +3\)
From H to K: \(\text{11} - \text{8} = +3\)
The pattern here is adding 3 to the position of the previous letter.
T is the 20th letter.
Q is the 17th letter.
N is the 14th letter.
Let's find the difference between consecutive letter positions:
From T to Q: \(\text{17} - \text{20} = -3\)
From Q to N: \(\text{14} - \text{17} = -3\)
The pattern here is subtracting 3 from the position of the previous letter.
Comparing the patterns we found:
Sets NQT, DGJ, and EHK follow the same rule of adding 3 to the alphabetical position of the previous letter to get the next letter. Set TQN follows a different rule, subtracting 3 from the alphabetical position of the previous letter.
Therefore, the set of letters TQN is different from the rest.
| Set | Letter Positions | Difference Pattern | Rule |
|---|---|---|---|
| NQT | 14, 17, 20 | +3, +3 | Add 3 to position |
| DGJ | 4, 7, 10 | +3, +3 | Add 3 to position |
| EHK | 5, 8, 11 | +3, +3 | Add 3 to position |
| TQN | 20, 17, 14 | -3, -3 | Subtract 3 from position |
Problems involving letter series or sets of letters in reasoning tests often rely on patterns related to the English alphabet. Here are some common patterns to look for:
Always writing down the alphabet and its positions (or having it handy) can be very helpful when solving these types of letter pattern questions.
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