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The correct notation will be A∪B and it can be read as A union B

In the given Venn diagram we can deduce the following;

  • U: this is the universal set, it comprises all the elements in set A and set B, as well as the compliments of set A and set B.
  • A: this is include the elements contained in set A
  • B:  this include the elements contain in set B
  • A∩B: this includes the elements in common for both set A and set B. This is often read as A intersect B.
  • A∪B: this include all the elements contained in both set A and set B. This often read as A union B.

The shaded region in the Venn diagram includes all the elements in set A and all the elements in set B.

Thus, the correct notation will be A∪B and it can be read as A union B.

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A Venn Diagram is a diagram used to define sets.

Here we will find that the notation of the shaded region is: A ∪ B

To know this, we need to define all of the notations in the options:

  • A ∩ B:  This is the intersection of sets A and B, so this is the set of the elements that belong to both sets.
  • A ∪ B: This is the set of all the elements that belong to either A or B (or both)
  • A ⊂ B: This means that set A is included in B
  • ¬A (or a set with a line on top): Represents the set of all the elements that do not belong to A.

So with these general notations, is easy to conclude that if we have shaded sets A and B completely, then we have the set: A ∪ B

The correct option is C.

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