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The problem asks for the price of one ticket, given the total sales and the number of tickets sold.

### Given:
- Total ticket sales = $10,530
- Number of tickets sold = 234

To find the price per ticket, we divide the total sales by the number of tickets sold:

\[
\text{Price per ticket} = \frac{\text{Total sales}}{\text{Number of tickets}} = \frac{10530}{234}
\]

Let's calculate this.The price of one ticket is $45.

Would you like any further details or have any questions?

Here are 5 related questions you might find interesting:
1. What would the total sales be if 300 tickets were sold at $45 each?
2. If the ticket price increased by 10%, what would the new ticket price be?
3. How many tickets would need to be sold to raise $15,000 at $45 per ticket?
4. What is the percentage difference between a $50 ticket and a $45 ticket?
5. If only 200 tickets were sold, how much money would be raised?

**Tip:** When dealing with unit prices and totals, division is your go-to method to find individual item prices!

A concert was held to support building a new community library. The total amount of ticket sales was $10,530. If there were 234 tickets sold, how much was the price of one ticket?

Learn how to find the price per ticket by dividing the total ticket sales ($10,530) by the number of tickets sold (234). A straightforward arithmetic problem suitable for Grades 5-7.

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