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For any sequence of \(n\) consecutive positive integers, \(S_e\) denotes the sum of all even integers and \(S_o\) denotes the sum of all odd integers. Which of the following must be true?
1. There is at least one such sequence for which \(S_e > S_o\)
2. There is at least one such sequence for which \(S_e = S_o\)
3. There is at least one such sequence for which \(S_e < S_o\)
A. 1 only
B. 2 only
C. 3 only
D. 1 & 2 only
E. 1 & 3 only
OA E
For any sequence of \(n\) consecutive positive integers, \(S_e\) denotes the sum of all even integers and \(S_o\) denotes the sum of all odd integers. Which of the following must be true?
1. There is at least one such sequence for which \(S_e > S_o\)
2. There is at least one such sequence for which \(S_e = S_o\)
3. There is at least one such sequence for which \(S_e < S_o\)
A. 1 only
B. 2 only
C. 3 only
D. 1 & 2 only
E. 1 & 3 only
OA E
