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The decision version of the knapsack problem is as follows: given a set of n items {1, 2, …, n}, where each item j has a value v(j) and a weight w(j), and two numbers v and w, can we find a subset x of {1, 2, …, n} such that σj∈x v(j) ≥ v and σj∈x w(j) ≤ w? prove formally that the knapsack problem is np-complete (you can use any known np-problem discussed in the class).

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The decision version of the knapsack problem is as follows: given a set of n items {1, 2, …, n}, wh...
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