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Which of the following expressions is true, if P > G and F < H are definitely true?

  • A. Q < P ≥ B > D > F = G < H
  • B.B ≤ Q < H < D > P > F > G
  • C.Q ≤ H ≥ B ≥ D < G ≥ P > F
  • D.D ≤ G > P ≥ F > H ≤ Q ≤ B
  • E. H ≥ Q > D ≥ B ≥ P = G > F

Answer: A

Correct answer: Q < P ≥ B > D > F = G < H

This is the only option supplying both chains. Reading it, P ≥ B > D > F = G gives P > G, and F = G with G < H gives F < H. In each of the other options at least one of the two required relations passes through a reversal, so it cannot be established.

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