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Statements: J @ K, K % M, M # T Conclusions: I. K % T II. K @ T

if only conclusion I is true
if only conclusion II is true
if either conclusion I or conclusion II is true
if neither conclusion I nor conclusion II is true

Correct Answer: if either conclusion I or conclusion II is true

Explanation:

J ≥ K ...(i) K < M ...(ii) M > T ...(iii)
K and T can't be compared From (ii) and (iii) but either I (K < T) or II, (K ≥ T) must be true.

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