To calculate the probability that a randomly selected student is in 9th grade and chose pizza, we can use the following formula for probability:
\[ P(A \text{ and } B) = \frac{\text{Number of students in } A \text{ who chose } B}{\text{Total number of students}} \]
Where:
- \(A\) is the event of being in 9th grade.
- \(B\) is the event of choosing pizza.
According to the table, the number of students in 9th grade who chose pizza is 30, and the total number of students surveyed is 450.
Now, we can plug in the numbers:
\[ P(\text{9th grade and pizza}) = \frac{30}{450} \]
Calculating this gives:
\[ P(\text{9th grade and pizza}) = \frac{30}{450} = \frac{1}{15} \approx 0.0667 \text{ or } 6.67% \]
When we round to the nearest percent, this is approximately 7%.
So the answer is 7%.