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1) The amount of unique, single-element subsets of "A" is the amount of unique elements in "A". Your question states that we can also have no elements ("balls") in subsets. In Discrete Mathematics the amount of unique elements of the set "A" is often referred to as the "cardinality" of a set. This is denoted |A|. So the answer would be |A| + 1. (The ' + 1' accounts for the empty set) 2) If we can create as many subsets as we like, we can calculate the maximum about of subsets (including the empty set), by calculating 2 to the |A|. Written Sat.

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Q: We put n balls in p discernable boxes If balls are discernable Find combinations if a Every box can receive only 1 ball at most B Every box can receive any number of balls?
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