. Construct a Venn diagram to represent your assigned problem. Include capital letter labels for all sets and indicate what each label represents. B. Use the set notation symbols (∪,',∩) and set labels from part A to express each of the following sets: • elements in both Group 1 and Group 2 • elements in Group 2 but not Group 1 • elements in Group 1 or Group 2 • elements in neither Group 1 nor Group 2 C. Determine the cardinality of each of the following sets, including an explanation of the process for how you determined the cardinality: • elements in both Group 1 and Group 2 • elements in Group 2 but not Group 1 • elements in Group 1 or Group 2
A. Construct a Venn diagram to represent your assigned problem. Include capital letter labels for all sets and indicate what each label represents.
B. Use the set notation symbols (∪,',∩) and set labels from part A to express each of the following sets:
• elements in both Group 1 and Group 2
• elements in Group 2 but not Group 1
• elements in Group 1 or Group 2
• elements in neither Group 1 nor Group 2
C. Determine the cardinality of each of the following sets, including an explanation of the process for how you determined the cardinality:
• elements in both Group 1 and Group 2
• elements in Group 2 but not Group 1
• elements in Group 1 or Group 2
• elements in neither Group 1 nor Group 2

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The set symbols are represented below:
Union describes the all elements of Either set A or Set B
Intersection describes the common elements of both set A and set B
Complement of set A describes the elements that are not in set A
The number of elements in a set is called Cardinality. For example, the number of elements in set A is called cardinality of A and is denoted as n(A).
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Could the explanation of how each cardinality set is determined be described?
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