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Which statement best describes a many-to-one function?
A. It passes the horizontal line test.
B. A function that has y-values with more than one corresponding x-
value.
C. It is a linear function.
O D. It is a nonlinear function.
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Respuesta :

reinhard10158

Answer:

B

Step-by-step explanation:

many different values of x lead to the same value of y.

hence, many-to-one.

but it does not mean that all values of x have to lead to the same value of y. it could be, but it is not demanded. so, it is not necessarily a horizontal line.

and this does not give us any information about the power of x involved. so, we cannot make any statement about linear or non-linear function.

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