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 5 poles, S,L,I,G and T each having a different height, which pole is the shortest? (I)G is shorter than T but taller than L. S is taller than L (II)I is taller than only one pole
Both statements I and II together (and not statement 1 alone or statement II alone) are sufficient to answer the question.
Statement I: L < G < T and L < S. So L is shorter than G, T and S, but nothing is said about I. The shortest could be L or I, so Statement I alone is not sufficient.
Statement II: I is taller than only one pole, so I is the second shortest. We do not know which pole is below I, so Statement II alone is not sufficient.
Combine both: the shortest pole must be shorter than I (from II). G, T and S are each taller than L, so none of them can be the shortest; I is second shortest, not shortest.
So the only pole that can be the shortest is L (order from the bottom: L, I, then G, S, T arranged above). Both statements together answer the question.
Hence, the answer is Both statements I and II together (and not statement 1 alone or statement II alone) are sufficient to answer the question.
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