Mathematics
Grade10
Easy
Question
Use a graph to determine the domain and range of this relation.
![](data:image/png;base64,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)
- It is not a relation.
- Domain: {-4, -2, -1, 3}; Range: {-1, 0, 1, 2}
- Domain: {-1, 0, 1, 2}; Range: {-4, -2, -1, 3}
- It is not one-to-one
Hint:
A domain or region is a non-empty connected open set in a topological space
The correct answer is: It is not one-to-one
{(3, 1), (3, -1), (-1, 0), (-2, 1), (-2, 2), (-4, -1)}
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/1619253/1/1229563/Picture1.png)
Since more than one element in the domain maps to single elements in the range, the function is not one-to-one.
Range is a statistical measurement of dispersion, or how much a given data set is stretched out from smallest to largest