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Math 3201Date: 1.3 Intersection and Union of Two Sets Consider a universal set of integers from 3 to 3. Set A is the set of nonnegative integers and set B is the set of integers divisible by 2. Draw
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How to fill out union and intersection form

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How to fill out union and intersection

01
To fill out a union, follow these steps:
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List out the elements of both sets.
03
Remove any duplicate elements from the combined list.
04
The final list obtained after removing duplicates is the union of the two sets.
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To fill out an intersection, follow these steps:
07
List out the elements of both sets.
08
Identify the common elements present in both sets.
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The final list of common elements is the intersection of the two sets.

Who needs union and intersection?

01
Union and intersection are important concepts in set theory and have applications in various fields such as mathematics, computer science, data analysis, and database management.
02
Here are some examples of who needs union and intersection:
03
- Mathematicians and researchers working with sets and set theory.
04
- Programmers and software developers dealing with data manipulation and set operations.
05
- Data analysts and statisticians analyzing data sets and looking for commonalities or differences.
06
- Database administrators and managers handling data in relational databases.
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- Researchers conducting surveys or studies and analyzing overlapping groups or populations.
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Union and intersection are set theory concepts used to combine or compare multiple sets of data.
Anyone who needs to analyze or work with multiple sets of data may need to use union and intersection operations.
Union can be performed by combining all elements from the sets, while intersection involves only selecting the common elements.
The purpose of union and intersection is to determine relationships or overlaps between different sets of data.
The elements from the sets being combined or compared are the information that must be reported on union and intersection.
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