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Set \(S\) consists of \(n\) consecutive positive integers. If \(n > 3,\) what is the value of \(n?\)
(1) The number of multiples of 2 contained in set \(S\) is equal to the number of multiples of 3 contained in set \(S.\)
(2) \(n\) is odd.
Answer: E
Source: Manhattan GMAT
(1) The number of multiples of 2 contained in set \(S\) is equal to the number of multiples of 3 contained in set \(S.\)
(2) \(n\) is odd.
Answer: E
Source: Manhattan GMAT
