State the domain and range for the following relation. Then determine whether the relation represents a function. \( \{(3,-3),(4,-3),(5,-3),(6,-3)\} \) The domain of the relation is \( \} \). (Use a comma to separate answers as needed.)

The domain of the relation is \( \{3, 4, 5, 6\} \). The range of the relation is \( \{-3\} \). Yes, this relation represents a function because each input (or domain value) corresponds to exactly one output (or range value). Now, isn't it fascinating how a relation can show such consistency? In this case, no matter which domain value you choose (3, 4, 5, or 6), you always get the same result of -3! Talk about a loyal output! In real-world scenarios, think about this relation as a group of friends all sharing the same favorite ice cream flavor! Each friend (domain) loves chocolate (range) – just like how each number corresponds to the same output in your relation. It's a fun way to examine how functions operate in everyday life!