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The table lists five states and their total 2012 revenue, in millions of USD, from tourism – a category that includes hotel stays.

Which of these states earned the most, in 2012, from hotel stays?
(1) For each of the two states with the highest revenue from tourism, earnings from hotel stays were more than 15% of that state's total revenue from tourism.
(2) For each of the three states with the lowest revenue from tourism, earnings from hotel stays were less than 10% of that state's total revenue from tourism.
Explanation: The table shows the revenue from tourism for five states.
The earnings from hotel stays for each of the five states are unknown.
We need to find whether the state with the highest earnings from hotel stays can be determined. Statement (1) The two states with the highest revenue from tourism are state A and state B.
Earnings from hotel stays for state A > 0.15 x 250 Earnings from hotel stays for state B > 0.15 x 300 The earnings from hotel stays for either state A or state B could be higher based on the given condition.
It is NOT possible to determine the state with the highest earnings from hotel stays.
Hence, Statement (1) is insufficient. Statement (2) The three states with the lowest revenue from tourism are state C, state D, and state E.
Earnings from hotel stays for state C < 0.1 x 150
Earnings from hotel stays for state D < 0.1 x 100
Earnings from hotel stays for state E < 0.1 x 200
Since
no information is provided regarding two of the states with the highest revenue, it is NOT possible to determine the state with the highest earnings from hotel stays.
Hence, Statement (2) is insufficient. As Statement (1) alone as well as Statement (2) alone is insufficient to answer the question, we need to now combine the two statements.
Statement (1) and Statement (2) combined The two statements combined give us
no additional information about the earnings from hotel stays for either state A or state B. It is NOT possible to determine the state with the highest earnings from hotel stays.
Hence, Statement (1) and Statement (2) combined are insufficient. E is the correct answer choice.