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Question

In this question, a question is followed by two statements numbered (I) and (II). You have to decide whether the data provided in the statements are sufficient to answer the question. Read both the statements and decide the appropriate answer.
Among the five poles—I, N, C, H, and L—each having a different height, which pole is the shortest?
(I) C is taller than only two poles. I is shorter than C and N is shorter than I.
(II) H is taller than L.

This question was previously asked in
RRB ALP 2025 CBT 2 Wiremen Question Paper (28-Jul-2026) (Shift 2)
The correct answer is
Data in statement I alone is sufficient to answer the question while data in statement II is not

Pole Height Comparison: Statement Analysis

The objective is to determine the shortest pole among five poles (I, N, C, H, L), given that each has a distinct height. We must evaluate the sufficiency of the provided statements.

Evaluating Statement I

  • Statement I provides two key pieces of information:
  • Firstly, "C is taller than only two poles." This implies C is the third tallest pole out of the five. If we denote the heights in descending order (tallest to shortest), C occupies the 3rd position. The two poles shorter than C are in the 4th and 5th positions.
  • Secondly, "I is shorter than C and N is shorter than I." This establishes a relative height order: \(N < I < C\).
  • Combining these facts: Since C is taller than exactly two poles, and we know from the second part of the statement that N and I are shorter than C (\(N < I < C\)), it follows that N and I must be those two poles.
  • Therefore, the height order from tallest to shortest must be: \((Pole\;A) > (Pole\;B) > C > I > N\), where Pole A and Pole B are the remaining poles (H and L).
  • This arrangement definitively identifies N as the shortest pole.

Statement I alone is sufficient to answer the question.

Evaluating Statement II

  • Statement II states: "H is taller than L."
  • This translates to the inequality \(H > L\).
  • This statement only provides the relative height between H and L. It does not relate H or L to C, I, or N, nor does it provide enough information to determine the shortest pole among all five.

Statement II alone is not sufficient to answer the question.

Final Conclusion on Sufficiency

Since Statement I alone provides sufficient data to conclusively determine the shortest pole (N), while Statement II alone does not, the data in Statement I alone is sufficient.

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