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Given:
Set
A=1,8,9
Set
B=6,8,12
What is the intersection of sets A and B?

{1,9}
{}

{8}

{1,6,8,9,12}

Given: $\newline$ Set $\mathrm{A}=1,8,9$ $\newline$ Set $B=6,8,12$ $\newline$ What is the intersection of sets A and B? $\newline$ $\{1,9\}$ $\newline$ $\{\}$ $\newline$ $\{8\}$ $\newline$ $\{1,6,8,9,12\}$

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Estimate positive and negative square roots

Full solution

Q. Given:

\newline

Set

\mathrm{A}=1,8,9

\newline

Set

B=6,8,12

\newline

What is the intersection of sets A and B?

\newline

\{1,9\}

\newline

\{\}

\newline

\{8\}

\newline

\{1,6,8,9,12\}

Intersection of sets $A$ and $B$ : question_prompt: What is the intersection of sets $A$ and $B$ ?
Definition of Intersection: Intersection means the common elements in both sets.
Elements in Set A: Set A has elements $1$ , $8$ , $9$ .
Elements in Set B: Set B has elements $6$ , $8$ , $12$ .
Common Element: The only common element between Set $A$ and Set $B$ is $8$ .
Intersection Result: So, the intersection of sets $A$ and $B$ is $\{8\}$ .

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