Answer ### Vertical Line Test for Functions**Instruction:**Use the vertical line test to determine whether the given graph is a graph in which \( y \) is a function of \( x \).**Diagram Explanation:**The diagram includes a graph with axes labeled \( x \) (horizontal) and \( y \) (vertical). A vertical line is shown intersecting the graph.**Text Explanation:**- The graph \( \_\_\_ \) a graph in which \( y \) is a function of \( x \) because a vertical line \( \_\_\_ \) be drawn such that it intersects the graph in more than one point.**Options:**- The first dropdown can be filled with "is" or "is not."- The second dropdown can be filled with "cannot" or "can."**Important Concept:**A vertical line can only intersect a graph at one point if \( y \) is a function of \( x \). If it intersects at more than one point, \( y \) is not a function of \( x \). **Title: Understanding the Vertical Line Test****Text:**Use the vertical line test to determine whether the given graph is a graph in which \( y \) is a function of \( x \).**Diagram Explanation:**The diagram depicts a set of axes with a curve on a Cartesian plane. A vertical dotted line is drawn to intersect the curve.**Interactive Question:**The graph [blank] a graph in which \( y \) is a function of \( x \) because a vertical line [dropdown box] be drawn such that it intersects the graph at more than one point.**Options:**- is- is not**Note:**The vertical line test states that a graph represents a function if and only if no vertical line intersects the graph at more than one point. This interactive section lets users apply this principle by deciding if the given graph meets this criterion.

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