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In set theory, what is the intersection of two sets? A ) The set of elements that are in either of the sets. B )

In set theory, what is the intersection of two sets?

A $)$ The set of elements that are in either of the sets.

B $)$ The set of elements that are in both sets.

C $)$ The set of elements that are in one set but not in the other.

D $)$ The set of elements that are not in either set.

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Question

In set theory, what is the intersection of two sets? A ) The set of elements that are in either of the sets. B )

In set theory, what is the intersection of two sets? A) The set of elements that are in either of the sets. B) The set of elements that are in both sets. C) The set of elements that are in one set but not in the other. D) The set of elements that are not in either set.

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In set theory, what is the intersection of two sets?

A $)$ The set of elements that are in either of the sets.

B $)$ The set of elements that are in both sets.

C $)$ The set of elements that are in one set but not in the other.

D $)$ The set of elements that are not in either set.