Questions: Does the table describe x as a function of y? A. No, more than one output value y is assigned to the input x-value. B. Yes, each output y is assigned to exactly one input x. C. No, more than one output value x is assigned to the input y-value. D. Yes, exactly one output x is assigned to each input y.

Does the table describe x as a function of y?
A. No, more than one output value y is assigned to the input x-value.
B. Yes, each output y is assigned to exactly one input x.
C. No, more than one output value x is assigned to the input y-value.
D. Yes, exactly one output x is assigned to each input y.
Transcript text: Does the table describe $x$ as a function of $y$ ? A. No, more than one output value $y$ is assigned to the input $x$-value $\square$ B. Yes, each output $y$ is assigned to exactly one input $x$. C. No, more than one output value $x$ is assigned to the input $y$-value $\square$ D. Yes, exactly one output $x$ is assigned to each input $y$.
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Solution

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Solution Steps

Step 1: Identify the Direction of the Function

Given the direction 'x_of_y', we are checking if x is a function of y.

Step 2: Check for Unique Correspondence

In the given set of pairs, the y-value 11 corresponds to more than one x-value, indicating that the relation is not a function in this direction.

Final Answer:

The given set of ordered pairs does not describe a function in the specified direction.

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