No of occurrences of an element of set in a power set
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Explanation:
We take all elements of P(B), and by the inductive hypothesis, there are 2n of these. Then we add the element x to each of these subsets of B, resulting in another 2n subsets of B. This exhausts the list of subsets of B, and so the total is 2n + 2n = 2(2n) = 2n + 1 elements of the power set of A.
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