Questions: For each relation, decide whether or not it is a function. Relation 1 Domain Range Function Not a function Relation 2 Function Not a function Relation 3 (n, b),(n, g),(n, y),(n, n) Function Not a function Relation 4 (9, g),(-4, h),(2, j),(-1, n) Function Not a function

For each relation, decide whether or not it is a function.

Relation 1
Domain
Range
Function
Not a function

Relation 2
Function
Not a function

Relation 3
(n, b),(n, g),(n, y),(n, n)
Function
Not a function

Relation 4
(9, g),(-4, h),(2, j),(-1, n)
Function
Not a function

Transcript text: For each relation, decide whether or not it is a function. Relation 1 Domain Range Function Not a function Relation 2 Function Not a function Relation 3 \[ \{(n, b),(n, g),(n, y),(n, n)\} \] Function Not a function Relation 4 \[ \{(9, g),(-4, h),(2, j),(-1, n)\} \] Function Not a function

Solution

Solution Steps

Step 1: Analyze Relation 1

The table does not provide specific domain and range values for Relation 1. Without this information, it is impossible to determine whether Relation 1 is a function or not.

Step 2: Analyze Relation 2

The table does not provide specific domain and range values for Relation 2. Without this information, it is impossible to determine whether Relation 2 is a function or not.

Step 3: Analyze Relation 3

Relation 3 is given as \(\{(n, b),(n, g),(n, y),(n, n)\}\).
A relation is a function if each element in the domain maps to exactly one element in the range.
Here, the domain element \(n\) maps to multiple range elements (\(b\), \(g\), \(y\), and \(n\)).
Therefore, Relation 3 is not a function.