Q: Different kind of set in college algebra?

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what is joint set

Kinds of sets are: infinite set-the set continues on for infinity.There may not be an infinite amount of a thing you wear, it is limited to numbers. finite set-it has finite (countable) number of elements, it has unlimited numbers. numerical set-a set having only numbers as its elements, set prime numbers (2,3,5,7,11,13,17..) equal set-two sets are equal if they have precisely the same numbers. null set-its is a set with no elements or numbers. equivalent set-sets with the same numbers of members . intersecting sets-sets with some members in common. subsets-sets contained within others are subset.

a set is defined as a collection of objects. In algebra, it is usually a collection of numbers and often a collection of solutions.

subsets ?

It is a collection of elements.

Related questions

That's the set of all subsets of a given set.

A set is a collection of objects.

what is joint set

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example of null set

All of mathematics can be defined in terms of sets. Sets are used to give an axiomatic definition of numbers and relations. However, most, if not all of college algebra was known before anybody thought about sets. You have to learn what your teachers expects you to learn, but very little set theory is actually needed for college algebra.

Two main types: Relational Calculus based Language Relational Algebra based Language. These languages provide similar set of operations but with different syntax. Calculus based is more kind of procedural and near to English, while Algebra based uses a set of symbols for queries.

Linear algebra is restricted to a limited set of transformations whereas algebra, in general, is not. The restriction imposes restrictions on what can be a linear transformation and this gives the family of linear transformations a special mathematical structure.

Kinds of sets are: infinite set-the set continues on for infinity.There may not be an infinite amount of a thing you wear, it is limited to numbers. finite set-it has finite (countable) number of elements, it has unlimited numbers. numerical set-a set having only numbers as its elements, set prime numbers (2,3,5,7,11,13,17..) equal set-two sets are equal if they have precisely the same numbers. null set-its is a set with no elements or numbers. equivalent set-sets with the same numbers of members . intersecting sets-sets with some members in common. subsets-sets contained within others are subset.

there are many ways to set up an algebra problem be more specific

A "set" is a collection of objects, which are said to be members of the set. There really aren't different "kinds" of sets; however, some special sets include the following:* The empty set, which consists no element. There is only one empty set, so there can only be one example: {} * The power set, which is a collection of all the possible subsets of another set. Example: if set A = {1, 2}, then P(A) = {{}, {1}, {2}, {1, 2}}. In general, if set "A" has "n" elements, P(A) has 2 to the power "n" elements.

a set is defined as a collection of objects. In algebra, it is usually a collection of numbers and often a collection of solutions.