Refer to the information provided in Figure 1.3 below to answer the question(s) that follow.
![](data:image/png;base64, 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)
![](data:image/png;base64, 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)
Refer to Figure 1.3. If a 45-degree line were also graphed, the existing line shown on the graph would ________ it.
◦ lie above
◦ lie below
◦ cross
◦ The answer is indeterminate from this information.