Find the odd set of letter from the given alternatives.
MNO
To find the odd set of letters from the given alternatives, we need to analyze the pattern or rule followed by the letters within each set. Let's look at the position of each letter in the English alphabet.
J is the 10th letter, L is the 12th letter, and N is the 14th letter.
The difference between consecutive letters is:
L - J = \(12 - 10 = +2\)
N - L = \(14 - 12 = +2\)
This set follows a pattern where each subsequent letter is two positions ahead in the alphabet.
M is the 13th letter, N is the 14th letter, and O is the 15th letter.
The difference between consecutive letters is:
N - M = \(14 - 13 = +1\)
O - N = \(15 - 14 = +1\)
This set follows a pattern where each subsequent letter is one position ahead in the alphabet (consecutive letters).
R is the 18th letter, T is the 20th letter, and V is the 22nd letter.
The difference between consecutive letters is:
T - R = \(20 - 18 = +2\)
V - T = \(22 - 20 = +2\)
This set follows a pattern where each subsequent letter is two positions ahead in the alphabet.
C is the 3rd letter, E is the 5th letter, and G is the 7th letter.
The difference between consecutive letters is:
E - C = \(5 - 3 = +2\)
G - E = \(7 - 5 = +2\)
This set follows a pattern where each subsequent letter is two positions ahead in the alphabet.
Let's summarize the patterns found in each set:
| Set | Pattern (Difference in Alphabetical Position) |
|---|---|
| JLN | +2, +2 |
| MNO | +1, +1 |
| RTV | +2, +2 |
| CEG | +2, +2 |
From the analysis, three of the sets (JLN, RTV, CEG) show a consistent difference of +2 between consecutive letters. The set MNO, however, shows a difference of +1 between consecutive letters, indicating that they are consecutive letters in the alphabet.
Therefore, the set MNO is the one that does not follow the same pattern as the others and is the odd set out.
Based on the pattern of the difference in alphabetical positions between consecutive letters in each set, MNO is the odd one out because its letters have a difference of +1, while the other sets have a difference of +2.
This table helps review the concept of analyzing letter patterns based on alphabetical positions.
| Concept | Description | Example |
|---|---|---|
| Alphabetical Position | Each letter's place in the standard English alphabet (A=1, B=2, ... Z=26). | C=3, J=10, M=13 |
| Consecutive Difference | The numerical difference between the alphabetical positions of adjacent letters in a set. | In ABC: B-A = 2-1 = +1; C-B = 3-2 = +1. |
| Pattern Recognition | Identifying the rule governing the sequence of letters in a set. | Finding if letters skip by a fixed number of positions (+1, +2, +3, etc.). |
Questions involving letter sets often test logical reasoning and pattern recognition skills. Here are some common types:
Solving these types of questions often requires knowledge of alphabetical positions and common patterns like skipping letters, reverse alphabetical order, or vowel/consonant classification.
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€ | ¥ | $ | A |
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$M@A#N2B4O&3C5P + D2
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Find the odd set of letters from the given alternatives.
Choose the group of letters which is different from others.
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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.