We are given the universal set S = {Aveley, Blackpool, Silsden, Skelmersdale United, Everton, Platinum Stars, Chippa United, Polokwane City, Falkirk, New Stars} as well as the sets A = {Blackpool, Skelmersdale United, Chippa United, Polokwane City} and B = {Polokwane City, Falkirk, New Stars}. We ultimately wish to find  n(A' ∩ B'),  the cardinality of the finite set  A' ∩ 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      . So the first step is to find the set  A' ∩ 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.) AveleyBlackpoolSilsdenSkelmersdale UnitedEvertonPlatinum StarsChippa UnitedPolokwane CityFalkirkNew Stars 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.) AveleyBlackpoolSilsdenSkelmersdale UnitedEvertonPlatinum StarsChippa UnitedPolokwane CityFalkirkNew Stars

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