To determine if either option is a proportion, we need to evaluate if the ratios of the pairs of numbers are equal. A proportion means that the ratios are equal, which can be expressed as:
\(\frac{a}{b} = \frac{c}{d}\).
Option 1:
The numbers given appear to be 15, 0, 5, and 6. We need to compare these to find a ratio:
- Assuming the pairs are (15, 0) and (5, 6), we have:
\(\frac{15}{0}\) is undefined (division by zero).
So, this cannot be considered a proportion.
Option 2:
The numbers are 15, 18, 20, and 18. Let's pair these in the same way:
- Assuming the pairs are (15, 18) and (20, 18):
\(\frac{15}{18} \) and \(\frac{20}{18}\).
Calculating these ratios: \(\frac{15}{18} = \frac{5}{6}\),
\(\frac{20}{18} = \frac{10}{9}\).
Since \(\frac{5}{6} \neq \frac{10}{9}\), this also does not form a proportion.
Conclusion:
Neither Option 1 nor Option 2 is a proportion.