What is the number of proper subsets of a given
finite set with n elements?
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Answered by
0
( number of sets) - 1 = number of proper set...
and the -1 because the set is not himselfs proper set...
I hope you can understand...
and the -1 because the set is not himselfs proper set...
I hope you can understand...
Answered by
2
Obviously,every set is the subset of itself and the void set ∅∅ is the subset of every set. These two subsets are called improper subsets.
It also includes a theorem which states that "Let A be a finite set having n elements. Then the total number of subsets of A is (2n2n) and the number of proper subsets of A is (2n−1).2n−1)."
Then again in a sample solution of this problem "If A = {a,b,c},then the number of proper subsets of A is ?"
Total no of subsets of {a,b,c} = 2323 = 8. But each set have two improper subset, so number of improper subsets are 6.
please mark me as briallenist
It also includes a theorem which states that "Let A be a finite set having n elements. Then the total number of subsets of A is (2n2n) and the number of proper subsets of A is (2n−1).2n−1)."
Then again in a sample solution of this problem "If A = {a,b,c},then the number of proper subsets of A is ?"
Total no of subsets of {a,b,c} = 2323 = 8. But each set have two improper subset, so number of improper subsets are 6.
please mark me as briallenist
sumanththescientist:
will you say about some one
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