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write the domain as an inequality
write the range as an inequality
Step1: Analyze the graph's vertical extent
The range of a function is the set of all possible \(y -\)values. Looking at the graph, we can see that the \(y -\)values start from \(-5\) (as the graph extends downwards) and go up. The open - circle at the end of the graph (for the domain \(x < 1\)) does not affect the lower - bound of the range.
Step2: Write the range inequality
Since the graph extends infinitely in the positive \(y -\)direction and the lowest \(y -\)value (as per the grid and the trend of the graph) is \(y=-5\), the range as an inequality is \(y\geq - 5\)
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\(y\geq - 5\)