If A is a set with n(A)=m, and P(A) represents the power set of A, then n(P(A)) is
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Answer:
P(S) = { {}, {a}, {b}, {c}, {a, b}, {a, c}, {b, c}, {a, b, c} }
Think of it as all the different ways we can select the items (the order of the items doesn't matter), including selecting none, or all.
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Step-by-step explanation:
For example, the power set of a set with three elements, has: C(3, 0) = 1 subset with 0 elements (the empty subset), ... C(3, 2) = 3 subsets with 2 elements (the complements of the singleton subsets), C(3, 3) = 1 subset with 3 elements (the original set itself).
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