Find the Number of subsets & the number of proper subsets of a set A ={x,y,z,p,q}.
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Given : Set A ={x,y,z,p,q}.
To Find : Number of subsets & the number of proper subsets of set A
Solution:
Set A ={x,y,z,p,q}.
n(A) = 5
Number of subsets = 2⁵ = 32
number of proper subsets = 2⁵ - 1 = 32 - 1 = 31
Hence Number of subsets = 32 & the number of proper subsets = 31 of set A
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If number of proper subsets of a set is 63, then the number of ..
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Find the Number of subsets & the number of proper subsets of a set A ={x,y,z,p,q}.
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Step-by-step explanation:
If a set contains ‘n’ elements, then the number of proper subsets of the set is 2n - 1.
If A = {p, q} the proper subsets of A are [{ }, {p}, {q}]
⇒ Number of proper subsets of A are 3 = 22 - 1 = 4 - 1
In general, number of proper subsets of a given set = 2m - 1, where m is the number of elements..
Hope its help..
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