The graph of a combination of line segments that passes the vertical line test
is a:
O
A. non-function.
O
B. linear function.
O
C. many-to-one function,
O
D. nonlinear function.

The vertical line test is a visual approach to determine if a curve is a graph of a function or not. For each unique input x, a function can only have one output y. If a vertical line intersects a curve on the xy-plane multiple times, the curve has more than one value of y for one value of x and hence does not represent a function.

How to answer the question?

The vertical line test is said to have passed if the graph has multiple values of y for one value of x.

Therefore, according to the definition above the graph of a combination of line segments that passes the vertical line test is a non-function.

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The graph of a combination of line segments that passes the vertical line test is a: O A. non-function. O B. linear function. O C. many-to-one function, O D. nonlinear function.

Respuesta :

What is the vertical line test for a function?

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Otras preguntas

The graph of a combination of line segments that passes the vertical line test
is a:
O
A. non-function.
O
B. linear function.
O
C. many-to-one function,
O
D. nonlinear function.