difference between subset and proper subset.
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Consider two sets A and B, if every elements present in A are also present in B, then the set is aSubset. But, In two sets A and B, B is a proper subset of A, if all the elements of B are in A, but A contains at least one element thatis not in B. For example, if A ={a,b,c} then B={a,c} is a proper subset of A.
abhi6473:
thanks a lot
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Heya!!Here is your answer friend ⤵⤵
➡Subsets - it includes all the elements of the set along with PHI and the set itself . Number of subsets = 2^n where n is the number of elements.
➡Proper Subset = the only difference in subset and proper subset is that proper subset does not include PHi and the set itself .
Let me give an example,
Let set A={2,3,4}
Now
Subsets ={(phi),(2),(3),(4)(2,3),(3,4)(2,4)(2,3,4)}
This was in accordance with the rule 2^n here n=3 so , 2^3=8
Proper subsets = {(2),(3),(4),(2,3)(3,4)(2,4)}
This was leaving the element phi and the set itself .
↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔
Hope it helps you ✌✌
➡Subsets - it includes all the elements of the set along with PHI and the set itself . Number of subsets = 2^n where n is the number of elements.
➡Proper Subset = the only difference in subset and proper subset is that proper subset does not include PHi and the set itself .
Let me give an example,
Let set A={2,3,4}
Now
Subsets ={(phi),(2),(3),(4)(2,3),(3,4)(2,4)(2,3,4)}
This was in accordance with the rule 2^n here n=3 so , 2^3=8
Proper subsets = {(2),(3),(4),(2,3)(3,4)(2,4)}
This was leaving the element phi and the set itself .
↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔↔
Hope it helps you ✌✌
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