Question: Let A = [A[1], A[2], . . . , A[n]] and B = [B[1], B[2], . . . , B[n]] be arbitrary (not necessarily sorted)

Let A = [A[1], A[2], . . . , A[n]] and B = [B[1], B[2], . . . , B[n]] be arbitrary (not necessarily sorted) arrays containing 2n distinct positive integers. Array A dominates array B if it is possible to rearrange the arrays in a way such that A[i] > B[i] for all 1 i n. Describe an efficient algorithm that decides if array A dominates array B. What is the complexity of your algorithm? Explain why the algorithm is correct and justify your complexity claim.

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