Answer:
• Inequality: 135n+500≤3335
,
• n≤21
Explanation:
Let the number of students that went on the trip = n
Each student paid $135.
• Therefore, the amount paid by n students = $135n
,
• The school paid a total of $500

The trip cost at most $3,335, which means it costs either:
• Exactly $3,335; or
,
• Less than $3,335
We then have the inequality:

We then solve the inequality for n to find out how many students went on the trip.

At most 21 students went on the trip.