Without the specific image of the graphed function, I cannot determine the correct description from the provided responses. However, I can help you figure this out by explaining how to analyze a graph:
- Domain: This refers to the set of all possible input values (x-values) for which the function is defined.
- Range: This refers to the set of all possible output values (y-values) the function can produce.
- If the graph shows values that start from zero and only goes up (for example, like a square root function or a parabola opening upwards), the domain and range may be non-negative real numbers.
- If the graph extends infinitely in both directions (like a linear function), the domain and range may be all real numbers.
- If the graph is defined only for non-negative x-values (like a half parabola), but y-values can be both negative and positive, then the domain would be non-negative real numbers and the range would be all real numbers.
Based on your observations of the graph, you can match it to one of the descriptions provided. If you can describe the graph or provide more details, I could assist with the interpretation!
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