According to given both statement in above question , we have
From statement I ,
Average weight of 30 children = 22.5 Kg
Total weight of 30 children = 30\(\times\)22.5 = 675 Kg
Average weight of the remaining 16 children = 29.125 Kg
Total weight of remaining 16 children = 16\(\times\)29.125 = 466 Kg
A child having weight more than 40 Kg is excluded.
From statement II ,
Average weight of 46 children = 23.5 Kg
Total weight of 46 children = 46\(\times\)23.5 = 1081 Kg
Weight of 1 child is dropped out = 46 Kg
From statement II , we have
∴ Weight of the remaining class = 1081- 46 = 1035 Kg
∴ Average weight of the remaining class = \(\frac{1035}{45}\) = 23 Kg
Hence , the data in statement II alone is sufficient to answer the question , while the data in statement I alone is not sufficient to answer the question.
The correct option is (B): If the data in statement II alone are sufficient to answer the question, while the data in statement I alone are not sufficient to answer the question.