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Statements: G ≤ S = E < W, D > K = A ≥ G

Conclusions:

I. D ≤ S

II. K ≤ S

AIf only conclusion l is true.

BIf neither l nor ll is true.

CIf neither l nor ll is true.

DIf both l and ll are true.

Answer:

C. If neither l nor ll is true.

Read Explanation:

Solution: Given statements: G ≤ S = E < W, D > K = A ≥ G On combining: D > K = A ≥ G ≤ S = E < W Conclusions: I. D ≤ S → False (as D > K = A ≥ G ≤ S → thus clear relation between D and S cannot be determined) II. K ≤ S → False (as K = A ≥ G ≤ S → thus clear relation between K and S cannot be determined) Hence, neither l nor ll is true.


Related Questions:

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Statements: P > Q = R < S; R < Y < Z

Conclusions:

I. Q > Z

II. Y > P

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