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Is a vertical line a relation?

Updated: 9/26/2023
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6y ago

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Yes it is, but it is not a function.

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6y ago
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Q: Is a vertical line a relation?
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Related questions

What is the only type of line that is not a function?

A vertical line. Remember that one test to see if a relation is a function is the vertical line test. A vertical line would fail that of course.


Which of the following would offer proof that a relation is a function?

a vertical line


The graph of a relation must pass the vertical line test?

True


If no vertical line intersects the graph of a relation in more than one point then the relation is a function?

True.


What is a mere relation?

A relation is an expression that is not a function. A function is defined as only having one domain per range, meaning that when graphed, a function will have no two points on the same vertical line. If your expression is graphed and two points do appear on the same vertical line, it is a relation, not a function.


The graph of a relation must pass the vertical line test true or false?

False


How does you know that relation is a function?

One way is to try the vertical line test on a graph!


If a vertical line drawn through a graph crosses it only once the relation is a function?

true


A function will always be a vertical line?

A function can never be a vertical line, because it then fails the definition of a function: every x value outputs only 1 y value. The vertical line test will determine if a relation is a function. If a vertical line intersects the graph of the function at more than one place, it is not a function.


What does the slope mean on a line graph?

Rate of change of the "vertical" variable in relation to the "horizontal" variable.


What are two ways to determine whether a relation is a function?

Two ways to determine whether the relation is a function is use a mapping diagram or use a vertical line test.


Can a one to one function not be a function?

"y = f(x) is a function if it passes the vertical line test. It is a 1-1 function if it passes both the vertical line test and the horizontal line test. " - In order to be a one-to-one function, it first has to BE a function and pass the vertical line test. For example, a relation on a graph like a circle that does not pass the vertical line test is not function nor one-to-one.