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Q: Can you give an example of improper subset?
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What the example of improper subset?

If you have a set S, the only improper subset of S is S itself. An improper subset contains all elements of S and no others. It is therefore equivalent to S. For example if S ={1,2,3} then the improper subset is {1,2,3}, and an example proper subset is {1,2}.


Give an example of a subset and proper subset?

give example of subset


What is an improper subset?

An improper subset is identical to the set of which it is a subset. For example: Set A: {1, 2, 3, 4, 5} Set B: {1, 2, 3, 4, 5} Set B is an improper subset of Set Aand vice versa.


What is the difference between improper subset and equal sets?

There is no difference between improper subset and equal sets. If A is an improper subset of B then A = B. For this reason, the term "improper subset" is rarely used.


What is an subset?

An improper subset is identical to the set of which it is a subset. For example: Set A: {1, 2, 3, 4, 5} Set B: {1, 2, 3, 4, 5} Set B is an improper subset of Set Aand vice versa.


What is improper subset?

A proper subset B of a set A is a set all of whose elements are elements of A nad there are elements of A that are not elements of B. It follows, then, that an improper subset must be the whole set, A. That is, A is an improper subset of A


Give an example of a proper subset?

no


Is empty set an improper subset or not?

no


Is empty set an improper subset?

Recall that Improper subset of A is the set that contains all and only elements of A. Namely A. So does the empty set have all of A provided A is not empty? Of course not! The empty set can be only considered an improper subset of itself.


Can any set be a proper subset of itself give an example of why or why not?

No, by definition. A proper subset is a subset that contains some BUT NOT ALL elements of the original set.


What is the definition of improper fractions give example?

An improper fraction is 'top-heavy' - for example 12/5 or 21/16


Is null set a proper subset of any set?

yes, if the set being described is empty, we can talk about proper and improper subsets. there are no proper subsets of the empty set. the only subset of the empty set is the empty set itself. to be a proper subset, the subset must be strictly contained. so the empty set is an improper subset of itself, but it is a proper subset of every other set.