Difficulty: Easy
Correct Answer: BG
Explanation:
Introduction / Context:
This question belongs to the odd one out category where the test taker must identify which option does not follow the same pattern as the others. The focus is on positional relationships between letters in each pair. Such questions encourage a precise understanding of how letters are spaced in the alphabet.
Given Data / Assumptions:
Concept / Approach:
We convert each letter into its numerical position and compute the difference between the first and second letters of each pair. If three pairs share the same difference and one pair differs, that differing pair will be the odd one out. This is a standard approach in such reasoning questions.
Step-by-Step Solution:
Step 1: Compute the positions for BG. B is 2, G is 7, so the difference is 7 minus 2 equals 5.
Step 2: For HN, H is 8 and N is 14, giving a difference of 14 minus 8 equals 6.
Step 3: For SY, S is 19 and Y is 25, so the difference is 25 minus 19 equals 6.
Step 4: For PV, P is 16 and V is 22, giving a difference of 22 minus 16 equals 6.
Step 5: We see that three pairs, HN, SY, and PV, have a difference of 6 between their letters. Only BG has a difference of 5.
Verification / Alternative check:
Another way to verify is to list the letters between the two letters in each pair. BG has C, D, E, F between B and G, which are four letters, while HN has I, J, K, L, M, which are five letters. Similarly, SY and PV both have five letters between their members. This again shows that BG behaves differently compared to the others.
Why Other Options Are Wrong:
HN, SY, and PV all follow the same pattern of having a fixed difference of 6 between the first and second letter. Because they form a consistent group, none of them can be considered the odd one out. The option none of these is also incorrect because we have clearly identified BG as the unique pair with a different difference.
Common Pitfalls:
Some students rely on visual impression or think that SY is different simply because it appears near the end of the alphabet. Others may count letters incorrectly or forget that we are interested in the distance between letter positions. Explicitly computing numerical positions avoids these issues.
Final Answer:
The odd letter pair is BG.
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