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申論題資訊

試卷:105年 - 105 國立中山大學_碩士班招生考試_資工系(甲組):離散數學#105816
科目: 中山◆資工◆離散數學
年份:105年
排序:0

申論題內容

1. Show that for any positive integer n, there exists a positive integer m such that n divides m (namely, m = kn for some integer k), and the decimal digits of m are only O and 1. For example, n = 7, m? = 1001. In addition to show that this is true in general, use n = 7 and n = 12 to show how to find such m.