Final answer:
The ordered pair (7, -2) and the ordered pair (15, -7) are both viable as there could be a relationship between positive numbers of visitors and negative numbers of winners at Angelina's mini-golf course.
Step-by-step explanation:
In this problem, we are given that there is a relationship between the number of visitors (x) and the number of hole-in-one winners (y) at Angelina's mini-golf course. To determine the viability of ordered pairs, we need to check if they satisfy this relationship. Let's examine each option:
- The ordered pair (-3, -6) is viable if there is a relationship between negative numbers of visitors and hole-in-one winners. As this may not be realistic in the context of a mini-golf course, this option is unlikely to be correct.
- The ordered pair (7, -2) is viable if there is a relationship between positive numbers of visitors and negative numbers of winners. This could be possible if there are some cases where the visitors didn't achieve a hole-in-one. Therefore, this option is plausible.
- The ordered pair (15, -7) is viable if there is a relationship between larger numbers of visitors and negative numbers of winners. Similarly to the previous option, this could be possible if there are some cases where the visitors didn't achieve a hole-in-one. Therefore, this option is also plausible.
- The ordered pair (18, -3) is non-viable if there is a relationship between positive numbers of visitors and negative numbers of winners. Since the number of visitors (18) is positive, it is likely that more winners (y) would be expected. Therefore, this option is unlikely to be correct.
Based on the analysis, options 2 and 3 are both viable, while option 4 is non-viable.
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