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ANSWER :
★ No
- ➻ n (A — B) is not equal to n (A) — n (B).
- ➻ n (A — B) = n (A) — n (B) ; this statement is False.
- ➻ n (A — B) = n (A) — n (A ⋂ B)
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❍ Note :-
- ⥀ The difference of any two sets A and B is denoted by A — B. It is the set of all those elements which belongs to A, but does not belong to B
- ⥀ A — B = {x | x ∈ A, but x ∉ B}
- ⥀ n (A — B) refers to the number of elements in the set A — B.
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MORE TO KNOW :
According to Cantor's Concept, "A set is a collection of well defined and distinct objects".
- ✎ The word "well defined" means that given any object it must be possible to tell beyond doubt whether that object belongs to the collection or not.
- ✎ The word "distinct" means that no two elements of the set are same.
- ✎ The objects which are listed in a set are called the "Elements of the set".
- ✎ A set is usually denoted by a capital letter of English alphabet.
- ✎ The elements of a set is usually denoted by small letter of English alphabet.
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