If \(n\) is the least of \(3\) consecutive positive integers and \(n\) is odd, what is the least common multiple of the

[Vincen]

If \(n\) is the least of \(3\) consecutive positive integers and \(n\) is odd, what is the least common multiple of the \(3\) integers, in terms of \(n?\)

A. \(n(n+1)(n+2)\)
B. \(n^3 + 3\)
C. \(n(n^2 + 2)\)
D. \(n^2 + 3\)
E. \(3(n +1)\)

Answer: A

Source: GMAT Paper Tests