To determine the outcomes in event \( A \) or \( B \), we need to identify the elements in either event \( A \) or event \( B \).
Firstly, let's list the elements in each event based on the provided table:
- Event \( A \): The place is a city.
- Tokyo
- Houston
- New York
- Tijuana
- Event \( B \): The place is in North America.
- Houston
- New York
- Tijuana
- Canada
Next, we need to find the union of these two sets, which includes all the elements that are in either set \( A \) or set \( B \). This means we combine the elements of both sets, ensuring that we list each unique element only once.
The elements in set \( A \) are:
- Tokyo
- Houston
- New York
- Tijuana
The elements in set \( B \) are:
- Houston
- New York
- Tijuana
- Canada
Taking the union of these sets (combining all unique elements), we get:
- Tokyo
- Houston
- New York
- Tijuana
- Canada
Therefore, the outcomes in \( A \) or \( B \) are:
[tex]\[
\{ \text{Tokyo}, \text{Houston}, \text{New York}, \text{Tijuana}, \text{Canada} \}
\][/tex]