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Which figure correctly demonstrates using a straight line to determine that the graphed equation is not a function of x? HELP PLZZZZZZZZZZZZZZZZZZZZZZZZZZ the question is at the top and the choices are the attachments THX SO MUCH TO WHO EVER FIGURES THIS OUT.

Which figure correctly demonstrates using a straight line to determine that the graphed-example-1
Which figure correctly demonstrates using a straight line to determine that the graphed-example-1
Which figure correctly demonstrates using a straight line to determine that the graphed-example-2
Which figure correctly demonstrates using a straight line to determine that the graphed-example-3
Which figure correctly demonstrates using a straight line to determine that the graphed-example-4

2 Answers

4 votes

Answer:

I believe the graph with the line going through 1,0 (x,y) is correct because it doesnt pass the vertical line test

Explanation:

User ATH
by
5.9k points
3 votes

A figure that correctly demonstrates using a straight line to determine that the graphed equation is not a function of x is: C. graph C.

In Mathematics, a vertical line test is a technique which is used to determine whether or not a given relation is a function.

According to the vertical line test, a vertical line must cut through the x-coordinate (x-axis) on the graph of a function at only one (1) point, in order for it to represent a function. Else, the relation does not represent a function because it can only have one output value (y) for a unique input value (x).

In this context, we can reasonably and logically deduce that the relation in graphed C correctly demonstrates an equation that is not a function because the vertical line passes through both point (1, 4) and point (1, -4).

In conlusion, the vertical line test in graph C demonstrates that the input value (1) is mapped to multiple output values (-4, 4).

Which figure correctly demonstrates using a straight line to determine that the graphed-example-1
User Radu Bompa
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6.0k points