To find the probability that a 15-16-year-old prefers biking, we need to use the data provided in the table.
- Determine the total number of 15-16-year-olds. According to the table, the total for the 15-16 age group is:
- Total (15-16 years old) = 180
- Determine the number of 15-16-year-olds who prefer biking. From the table, we see that:
- Biking (15-16 years old) = 47
- Now, calculate the probability that a 15-16-year-old prefers biking:
\[ \text{Probability} = \frac{\text{Number of 15-16-year-olds who prefer biking}}{\text{Total number of 15-16-year-olds}} = \frac{47}{180} \]
- To express the probability as a percentage, we can calculate:
\[ \text{Probability} \approx \frac{47}{180} \approx 0.2611 \]
Converting this to a percentage:
\[ 0.2611 \times 100 \approx 26.11% \]
Rounding it gives us approximately 26%.
Thus, the probability that a 15-16-year-old prefers biking is 26%.
The correct response is 26%.