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Statements: H © W, W % R, R @ F Conclusions: I. R © H II. R @ H

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:

H = W ...(i) W ≤ R ...(ii) R > F ...(iii)
From (i) and (ii) H = W ≤ R or R ≥ H, Hence either I (R = H) or II (R > H) follows.

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