If \(n_0\), \(n_1\), \(n_2\), ..., \(n_x\) are consecutive ascending positive integers from \(n_0\) to \(n_x\) such that \(n_x= 10n_0– 1\), what is the least common multiple of \([\frac{n_0}{n_0}]\), \([\frac{n_1}{n_0}]\), \([\frac{n_2}{n_0}]\), ..., \([\frac{n_x}{n_0}]\), where [k] is the greatest integer less than or equal to k ?


A. 9
B. 280
C. 2,520
D. 362,880
E. Cannot be determined

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