To find the probability that a randomly chosen person has run a red light in the last year, we can use the following formula for probability:

$P(\text{run red light}) = \frac{\text{number who said "yes"}}{\text{total number of responses}}$

1. The number of people who responded "yes" is 266.
2. The number of people who responded "no" is 236.
3. Therefore, the total number of responses is:

$266 + 236 = 502$

Now, we calculate the probability:

$P(\text{run red light}) = \frac{266}{502} \approx 0.530$

So, the probability is approximately $0.530$, or as a fraction, it remains $\frac{266}{502}$, which simplifies to $\frac{133}{251}$.

Let me know if you’d like a more detailed explanation or if you have any questions.

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1. What is the probability that a randomly chosen person has not run a red light?
2. How can this probability be represented as a percentage?
3. What would the probability be if the total number of people surveyed changed?
4. How would the probability change if more people answered "yes"?
5. What is the complement of this probability?

Tip: Probabilities are often represented as decimals, fractions, or percentages. Practice converting between these forms to become comfortable interpreting probability results.