H < B ... (i) M ≥ B ... (ii) K = M ... (iii) Combining (ii) and (iii), we get K = M>B ⇒ K≥B. Hence, neither conclusion II (B= K) nor conclusion III (K > B) is true. But, both conclusion I and conclusion II together make a complementary pair. Hence, either conclusion II (B = K) or conclusion III (K > B) is true. Again, combining all (i), (ii) and (iii), we get K=M>B>H ⇒ K>H (conclusion I). Hence, conclusion I (K > H) is true.