Math Problem Statement
Solution
The graph provided shows a relation with a curve that starts at approximately and ends at along the x-axis. Since the domain represents all the possible -values for which the relation is defined, we need to identify the range of -values for the curve.
From the graph:
- The curve begins at and ends at .
- Therefore, the domain of the relation is .
The correct answer to the question is the last option:
Would you like further details or explanation on how to determine the domain of a relation?
Here are 5 related questions to explore:
- What is the range of the given relation?
- How do you find the domain of more complex functions involving square roots or logarithms?
- What is the difference between domain and range?
- Can a domain include negative values of ?
- How does restricting the domain affect the graph of a function?
Tip: When analyzing the domain, always check for the minimum and maximum -values where the function or relation is defined.
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Math Problem Analysis
Mathematical Concepts
Algebra
Functions
Domain and Range
Formulas
Domain: The set of all possible x-values for a relation
Theorems
Definition of Domain of a Function
Suitable Grade Level
Grades 6-8