Find the odd group of letters from the given alternatives.
HJL
This question asks us to identify the group of letters that is different from the others based on a hidden pattern. To solve this type of reasoning question, we usually look at the position of the letters in the English alphabet.
Let's examine each group of letters and their positions in the alphabet:
| Group | Letters | Alphabetical Position | Difference |
|---|---|---|---|
| 1 | E, F, G | E=5, F=6, G=7 | F - E = 6 - 5 = \(\text{+1}\) G - F = 7 - 6 = \(\text{+1}\) |
| 2 | P, Q, R | P=16, Q=17, R=18 | Q - P = 17 - 16 = \(\text{+1}\) R - Q = 18 - 17 = \(\text{+1}\) |
| 3 | V, W, X | V=22, W=23, X=24 | W - V = 23 - 22 = \(\text{+1}\) X - W = 24 - 23 = \(\text{+1}\) |
| 4 | H, J, L | H=8, J=10, L=12 | J - H = 10 - 8 = \(\text{+2}\) L - J = 12 - 10 = \(\text{+2}\) |
From the analysis above, we can see the pattern:
The group HJL follows a different pattern compared to the other three groups. Therefore, HJL is the odd group of letters.
| Group | Pattern Observed |
|---|---|
| EFG | Consecutive letters (position difference \(\text{+1}\)) |
| PQR | Consecutive letters (position difference \(\text{+1}\)) |
| VWX | Consecutive letters (position difference \(\text{+1}\)) |
| HJL | Letters separated by one (position difference \(\text{+2}\)) |
Letter series questions are common in reasoning tests. They test your ability to identify patterns in sequences of letters. These patterns can be based on various rules:
To solve letter series problems, always start by writing down the alphabetical positions of the letters and calculating the differences between them. This often reveals the underlying pattern.
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