Questions: For each relation, decide whether or not it is a function. Relation 1 Function Not a function Relation 2 Domain Range Function Not a function Relation 3 (v, v),(g, m),(v, j),(g, g) Function Not a function Relation 4 (6, u),(-8, u),(6, t),(-2, r) Function Not a function

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

Relation 1
Function
Not a function

Relation 2
Domain
Range
Function
Not a function

Relation 3
(v, v),(g, m),(v, j),(g, g)
Function
Not a function

Relation 4
(6, u),(-8, u),(6, t),(-2, r)
Function
Not a function
Transcript text: For each relation, decide whether or not it is a function. Relation 1 Function Not a function Relation 2 Domain Range Function Not a function Relation 3 \[ \{(v, v),(g, m),(v, j),(g, g)\} \] Function Not a function Relation 4 \[ \{(6, u),(-8, u),(6, t),(-2, r)\} \] Function Not a function
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Solution

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Decide whether Relation 1 is a function or not.

Definition of a function

A relation is a function if each element in the domain is paired with exactly one element in the range.

Analysis of Relation 1

The table does not provide specific information about Relation 1. Therefore, we cannot determine whether it is a function or not based on the given data.

\\(\boxed{\text{Not enough information to determine}}\\)

Decide whether Relation 2 is a function or not.

Definition of a function

A relation is a function if each element in the domain is paired with exactly one element in the range.

Analysis of Relation 2

The table does not provide specific information about Relation 2. Therefore, we cannot determine whether it is a function or not based on the given data.

\\(\boxed{\text{Not enough information to determine}}\\)

Decide whether Relation 3 is a function or not.

Definition of a function

A relation is a function if each element in the domain is paired with exactly one element in the range.

Analysis of Relation 3

Relation 3 is \\(\{(v, v), (g, m), (v, j), (g, g)\}\\). The element \\(v\\) in the domain is paired with both \\(v\\) and \\(j\\) in the range. Similarly, \\(g\\) is paired with both \\(m\\) and \\(g\\). This violates the definition of a function.

\\(\boxed{\text{Not a function}}\\)

Decide whether Relation 4 is a function or not.

Definition of a function

A relation is a function if each element in the domain is paired with exactly one element in the range.

Analysis of Relation 4

Relation 4 is \\(\{(6, u), (-8, u), (6, t), (-2, r)\}\\). The element \\(6\\) in the domain is paired with both \\(u\\) and \\(t\\) in the range. This violates the definition of a function.

\\(\boxed{\text{Not a function}}\\)

\\(\boxed{\text{Not enough information to determine}}\\)
\\(\boxed{\text{Not enough information to determine}}\\)
\\(\boxed{\text{Not a function}}\\)
\\(\boxed{\text{Not a function}}\\)

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