Math Problem Statement
Solution
The image shows a graph, and the question asks if the graph represents a function or not. To determine this, we can apply the vertical line test:
- A graph represents a function if any vertical line drawn on the graph intersects it at no more than one point.
In this case, the graph appears to have a vertical line, which fails the vertical line test because a single vertical line would intersect the graph in multiple points.
Conclusion:
- The graph is not that of a function. Therefore, the correct answer is No (a).
Would you like a detailed explanation of the vertical line test, or do you have any other questions?
Here are some related questions:
- What is the vertical line test for functions?
- How do we determine if a graph represents a function using its equation?
- What are examples of graphs that are and are not functions?
- What are the consequences of a graph not being a function in practical scenarios?
- How does the horizontal line test differ from the vertical line test?
Tip: When dealing with graphs, always use the vertical line test to quickly identify whether a graph represents a function!
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Math Problem Analysis
Mathematical Concepts
Functions
Graph Theory
Vertical Line Test
Formulas
-
Theorems
Vertical Line Test
Suitable Grade Level
Grades 8-10
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