Answer :
The blue region indicated by the Venn diagram can be notated using set notation as A ∩ B or using symbolic representation as C = A ∩ B.
When representing the blue region of a Venn diagram, there are two common ways to notate it: using set notation and using symbolic representation.
1. Set Notation: In set notation, each circle in the Venn diagram represents a set. Let's assume the sets represented by the circles are A and B. The blue region corresponds to the intersection of sets A and B, meaning the elements that are common to both sets. To notate this, we use the symbol ∩, which represents the intersection. Therefore, the blue region can be notated as A ∩ B.
2. Symbolic Representation: Another approach is to use a symbolic representation to notate the blue region. In this case, we can assign a variable, such as C, to represent the blue region. To indicate that C represents the intersection of sets A and B, we write C = A ∩ B. This notation clarifies that C represents the elements that belong to both sets A and B.
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The correct way to notate the blue region indicated by this venn diagram is B ⊆ A.
Therefore, the correct answer is option e, B ⊆ A.
A Venn diagram is a graphical representation of the relationships between sets.
In a Venn diagram, each set is represented by a circle.
The intersection of two sets is represented by the overlap of their circles, and the union of two sets is represented by all of the elements that are in either circle or in both circles.
In the Venn diagram you have provided, there are two sets, A and B.
The blue region in the Venn diagram represents all elements that are in set B but not in set A.
This is denoted by the symbol ⊆, which means "is a subset of."
Option a, A ∪ B, represents the union of sets A and B, which is all elements that are in either set A or set B, or in both sets.
This is not the same as the blue region in the Venn diagram, because it also includes elements that are in set A.
Option b, Ā ∪ B, represents the union of the complement of set A (all elements that are not in set A) and set B.
This is not the same as the blue region in the Venn diagram, because it also includes elements that are not in set B.
Option c, B, represents all elements in set B. This is the same as the blue region in the Venn diagram.
Option d, A ⊆ B, represents all elements that are in set A but not in set B. This is not the same as the blue region in the Venn diagram, because it includes elements that are in set A.
Therefore, the correct answer is option e, B ⊆ A.
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Question: What is the correct way to notate the blue region indicated by this Venn Diagram? U A B Enter a, b, c, or d. a. AUB b. ĀUB C. B d. ACB е. ВсА Enter
