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Question

In three of the following pairs are same by same pattern except one pair. Which pair does not follow this pattern?

This question was previously asked in
SSC CHSL 2025 Tier 1 Question Paper (21-Nov-2025) (Shift 1)
The correct answer is

50,125

In this odd-pair problem every valid pair is made of two consecutive perfect cubes, and the single pair that fails this rule is the answer.

Take 8 and 27: \(8 = 2^3\) and \(27 = 3^3\), which are the cubes of the consecutive numbers 2 and 3.

Take 64 and 125: \(64 = 4^3\) and \(125 = 5^3\), the cubes of the consecutive numbers 4 and 5.

Take 216 and 343: \(216 = 6^3\) and \(343 = 7^3\), the cubes of the consecutive numbers 6 and 7.

Now test 50 and 125: although \(125 = 5^3\) is a perfect cube, 50 is not the cube of any whole number, since \(3^3 = 27\) and \(4^3 = 64\) straddle it.

For the pattern to hold, the partner of 125 should have been \(4^3 = 64\), not 50, so this pair alone breaks the consecutive-cubes rule that all the others satisfy.

The concept used is recognising pairs of consecutive perfect cubes, so the pair that does not follow the pattern is 50, 125.

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Similar Questions

  1. In the following question, four number pairs are given. In each pair the number on left side of (−) is related to the number of the right side of (−) with some Logic/Rule/Relation. Three pairs are similar on the basis of same Logic/Rule/Relation. Select the odd one out from the given alternatives.

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Important Questions from Number Based

  1. In the following question, four number pairs are given. The number on left side of (-) is related to the number of the right side of (-) with some Logic/Rule/Relation. Three are similar on basis of same Logic/Rule/Relation. Select the odd one out from the given alternatives.

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  3. Find the odd number/letters from the given alternatives.

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