To find the number of seats in row 1, you can notice that the number of seats in each row decreases by a consistent amount as you move from row 10 to row 1. Specifically, the difference between the seats in each row is constant.

Hint: Look at the pattern in the number of seats: Row 10 has 41 seats, row 9 has 38 seats, row 8 has 35 seats. What is the common difference between the seats in consecutive rows? Use this to work backward to find the number of seats in row 1.

Would you like to proceed with more details or have questions?

Here are some related questions to deepen understanding:

1. What is the formula for finding the nth term in an arithmetic sequence?
2. Can you explain why this is an arithmetic sequence?
3. How would you calculate the total number of seats in all 10 rows?
4. What if the pattern increased instead of decreasing by the same amount?
5. How does understanding arithmetic sequences help in other real-life problems?

Tip: Always check for patterns in numbers; they can help simplify complex problems.