Example: Sets of Ordered Pairs as a Mathematical Function

Example: Sets of Ordered Pairs Not Representing a Mathematical Function

Example: Finding the Domain and Range of the Relation $\{(1,1), (2,4), (3,9), (4,16), (5,25)\}$

Example: Finding the Domain and Range of the Relation $\{(1,1), (2,8), (3,27), (4,64), (5,125)\}$

Example: Finding the Domain and Range of the Relation $\{(1,3), (2,6), (3,9), (4,12), (5,15)\}$

A warehouse manager records the aisle number and the total number of pallets stored in that aisle as a set of ordered pairs: $\{(12, 45), (15, 30), (18, 55)\}$. Which of the following sets represents the domain of this relation?

An IT technician logs the number of help desk tickets resolved and the hours spent working on them as a set of ordered pairs: $\{(12, 4), (18, 6), (9, 3)\}$. The domain of this relation is the set $\{4, 6, 3\}$.

A retail manager tracks the number of hours a part-time employee works ($x$) and their total weekly earnings in dollars ($y$). The data for three weeks is recorded as the following set of ordered pairs: $\{(12, 180), (15, 225), (20, 300)\}$. Match each mathematical term with the correct set representing that part of the relation.

Defining and Identifying the Range in Payroll Data

A training coordinator tracks the number of professional development modules an employee completes ($x$) and the total time spent in hours ($y$) as a set of ordered pairs: $\{(3, 12), (5, 20), (2, 8)\}$. In this mathematical relation, the set of all $y$-values, $\{12, 20, 8\}$, is known as the ____.