A={x:xBelons[p,q] where p,q,x all are natural number find number of elements in power set of A
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The power set is a set which includes all the subsets including the empty set and the original set itself. It is also a type of sets. If set A = {x,y,z} is a set, then all its subsets {x}, {y}, {z}, {x,y}, {y,z}, {x,z}, {x,y,z} and {} are the elements of powerset, such as:
Power set of A, P(A) = {x}, {y}, {z}, {x,y}, {y,z}, {x,z}, {x,y,z} and {}
Where P(A) denotes the powerset.
Let us understand the concept with the help of examples and properties.
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