To determine if the ordered pairs (x, y) form a function, we must check if every input (x value) corresponds to exactly one output (y value).
Looking at the data:
- For \( x = 8 \), there are two outputs: \( y = 7 \) and \( y = 9 \).
- For \( x = 9 \), there is one output: \( y = 8 \).
- For \( x = 10 \), there are two outputs: \( y = 9 \) and \( y = 10 \).
- For \( x = 14 \), there is one output: \( y = 9 \).
- For \( x = 15 \), there is one output: \( y = 11 \).
- For \( x = 33 \), there is one output: \( y = 9 \).
- For \( x = 27 \), there is one output: \( y = 9.5 \).
- For \( x = 45 \), there is one output: \( y = 10.5 \).
Since there are multiple y values corresponding to the same x values (specifically for x = 8 and x = 10), the data does not satisfy the definition of a function.
Therefore, the correct answer is:
D No, because for some x's there are more than one y's.