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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 tallest?

(I) I is shorter than N but taller than C. C is taller than only one pole.

(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

Both statements I and II together are NOT sufficient to answer the question

To determine which pole among I, N, C, H, and L is the tallest, let's analyze the statements provided:

  1. Statement I: I is shorter than N but taller than C. C is taller than only one pole.
    • This implies that C is the second shortest pole. Since I is taller than C, and C is only taller than one pole, C must be taller than the shortest pole.
    • We can conclude the following order, starting from the shortest: Shortest, C, I, N. The tallest could still be H or L, but with this statement alone, we cannot determine which pole is tallest or the precise heights of H and L in relation to the others.
  2. Statement II: H is taller than L.
    • This only tells us that between H and L, H is taller. This does not provide any information about how H and L compare to I, N, or C.
  3. Combining both statements:
    • We derive the following:
    • From Statement I: C < I < N and C is taller than the shortest pole.
    • From Statement II: L < H.
    • Even when combined, we cannot confidently place H and L in relation to I, N, and C, thus failing to pinpoint the tallest pole among all five poles.

Conclusion: The statements together fail to provide sufficient information to determine which specific pole is the tallest. Thus, the correct answer is: Both statements I and II together are NOT sufficient to answer the question.

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