We are given the universal set S = {Aveley, Chelsea, Southall, Skelmersdale United, Everton, Platinum Stars, Highlands Park, Baroka, Falkirk, New Stars) as well as the sets A = {Chelsea, Skelmersdale United, Highlands Park, Baroka} and B = {Baroka, Falkirk, New Stars}. We ultimately wish to find n(A'n B'), the cardinality of the finite set A'n B'. Recall that the cardinality of a finite set is equal to the number of elements in the set. Therefore, our final answer will be an element from A' X. So the first step is to find the set A' n B'. Since A' is the complement of A, it contains all elements in the universal set S that are not in set A. Determine which elements are in set A'. (Select all that apply.) ✔Aveley ✔Chelsea ✔Southall Skelmersdale United ✔Everton ✔Platinum Stars Highlands Park Baroka ✔Falkirk ✔New Stars X Similarly, B' is the complement of B and contains all the elements in the universal set S that are not in set B. Determine which elements are in set B'. (Select all that apply.) Aveley ✔Chelsea ✔Southall ✔Skelmersdale United ✔Everton Platinum Stars ✔Highlands Park Baroka Falkirk New Stars

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