Here goes the question. Given a class S of sets Si where 1<=i<=m. Let the size(cardinality) of a set Si be ji. A subset T of S, T={T1, T2, ........., Tk}, where Ti= Sr in S. T is a cover of S if U Tk= U Si , 1<=i<=m. A minimum cover of S is a cover of minimum size. Consider the greedy strategy...