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Bunuel
At a graduation, guests sit in rows such that there are p people in the first row, p + 1 people sit in the second row, p + 2 people sit in the third row, and so on. How many more people sit in row n than in the second row?

(A) n + 2

(B) n + 1

(C) n

(D) n – 1

(E) n – 2

Note the pattern: In row 3, there are p + 2; in row 12, there would be p + 11, we add one less than the row number to p to determine how many people sit in that row. So in row n there will be p + (n - 1) people.

The number of people who sit in row n is p + n - 1, and the number of people who sit in the second row is p + 1; therefore, the difference is:

p + n - 1 - (p + 1) = p + n - 1 - p - 1 = n - 2

Answer: E
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