Asked by Hana blanie
What does it mean for a set to be "closed"?(1 point)
Responses
Members of a closed set cannot be added, subtracted, multiplied, or divided.
Members of a closed set cannot be added, subtracted, multiplied, or divided.
An operation performed on members of that set will result in a member of the same set.
An operation performed on members of that set will result in a member of the same set.
An expression belonging to a closed set cannot be used to create an expression that is not of that set.
An expression belonging to a closed set cannot be used to create an expression that is not of that set.
The set has a finite number of members, as opposed to being infinitely large.
Responses
Members of a closed set cannot be added, subtracted, multiplied, or divided.
Members of a closed set cannot be added, subtracted, multiplied, or divided.
An operation performed on members of that set will result in a member of the same set.
An operation performed on members of that set will result in a member of the same set.
An expression belonging to a closed set cannot be used to create an expression that is not of that set.
An expression belonging to a closed set cannot be used to create an expression that is not of that set.
The set has a finite number of members, as opposed to being infinitely large.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
The correct response is:
**An operation performed on members of that set will result in a member of the same set.**
In mathematics, a set is said to be "closed" under a particular operation if applying that operation to members of the set results in a member that is also within the set. For example, the set of integers is closed under addition, as adding any two integers results in another integer.
**An operation performed on members of that set will result in a member of the same set.**
In mathematics, a set is said to be "closed" under a particular operation if applying that operation to members of the set results in a member that is also within the set. For example, the set of integers is closed under addition, as adding any two integers results in another integer.
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