Finding the Total Cost for 1 Ticket

Oct 13, 2025 by pinkandtrash.com 90 views

Introduction

In this article, we will be solving a linear equation problem by completing a table. The problem involves finding the total cost of a certain number of tickets that cost $9 each. We will use the rule to complete the table and find the output, which is the total cost.

Understanding the Problem

The problem states that we have a certain number of tickets that cost $9 each. We need to find the total cost of these tickets. The input is the number of tickets, denoted by x, and the output is the total cost, denoted by y.

The Rule

The rule to find the total cost is given by the equation:

y = 9x

This equation states that the total cost (y) is equal to the number of tickets (x) multiplied by the cost of each ticket ($9).

Completing the Table

We are given a table with the number of tickets (x) and the total cost (y). We need to complete the table using the rule.

Tickets (x)	1	2	3	4	5
Total Cost (y)

To complete the table, we will use the rule to find the total cost for each number of tickets.

Finding the Total Cost for 1 Ticket

We will start by finding the total cost for 1 ticket.

y = 9x y = 9(1) y = 9

So, the total cost for 1 ticket is $9.

Finding the Total Cost for 2 Tickets

Next, we will find the total cost for 2 tickets.

y = 9x y = 9(2) y = 18

So, the total cost for 2 tickets is $18.

Finding the Total Cost for 3 Tickets

Now, we will find the total cost for 3 tickets.

y = 9x y = 9(3) y = 27

So, the total cost for 3 tickets is $27.

Finding the Total Cost for 4 Tickets

Next, we will find the total cost for 4 tickets.

y = 9x y = 9(4) y = 36

So, the total cost for 4 tickets is $36.

Finding the Total Cost for 5 Tickets

Finally, we will find the total cost for 5 tickets.

y = 9x y = 9(5) y = 45

So, the total cost for 5 tickets is $45.

Conclusion

In this article, we solved a linear equation problem by completing a table. We used the rule to find the total cost of a certain number of tickets that cost $9 each. We completed the table by finding the total cost for each number of tickets.

Key Takeaways

The rule to find the total cost is given by the equation y = 9x.
We can use the rule to complete a table by finding the total cost for each number of tickets.
The total cost is equal to the number of tickets multiplied by the cost of each ticket.

Real-World Applications

This problem has real-world applications in various fields such as finance, economics, and business. For example, a company may need to calculate the total cost of tickets for a certain number of employees. By using the rule, they can easily calculate the total cost and make informed decisions.

Mathematical Concepts

This problem involves the following mathematical concepts:

Linear equations
Tables and graphs
Multiplication and addition

Practice Problems

Try solving the following practice problems:

Find the total cost of 6 tickets that cost $9 each.
Find the total cost of 8 tickets that cost $9 each.
Find the total cost of 10 tickets that cost $9 each.

Answer Key

The total cost of 6 tickets that cost $9 each is $54.
The total cost of 8 tickets that cost $9 each is $72.
The total cost of 10 tickets that cost $9 each is $90.

Conclusion

Q: What is the rule to find the total cost?

A: The rule to find the total cost is given by the equation y = 9x, where y is the total cost and x is the number of tickets.

Q: How do I use the rule to complete a table?

A: To complete a table, you need to find the total cost for each number of tickets. You can do this by multiplying the number of tickets (x) by the cost of each ticket ($9).

Q: What if I have a different cost per ticket?

A: If you have a different cost per ticket, you need to adjust the rule accordingly. For example, if the cost per ticket is $5, the rule would be y = 5x.

Q: Can I use the rule to find the number of tickets?

A: Yes, you can use the rule to find the number of tickets. If you know the total cost (y) and the cost per ticket ($9), you can divide the total cost by the cost per ticket to find the number of tickets.

Q: What if I have a discount or promotion?

A: If you have a discount or promotion, you need to adjust the rule accordingly. For example, if you have a 10% discount, you would multiply the total cost by 0.9 to find the discounted price.

Q: Can I use the rule to find the total cost for a group of people?

A: Yes, you can use the rule to find the total cost for a group of people. If you know the number of people and the cost per ticket, you can multiply the number of people by the cost per ticket to find the total cost.

Q: What if I have a different currency?

A: If you have a different currency, you need to adjust the rule accordingly. For example, if you are using euros, you would multiply the number of tickets by the cost per ticket in euros.

Q: Can I use the rule to find the total cost for a specific date or time?

A: Yes, you can use the rule to find the total cost for a specific date or time. If you know the number of tickets and the cost per ticket, you can multiply the number of tickets by the cost per ticket to find the total cost.

Q: What if I have a limited budget?

A: If you have a limited budget, you need to adjust the rule accordingly. For example, if you have a budget of $100, you would divide the budget by the cost per ticket to find the maximum number of tickets you can buy.

Q: Can I use the rule to find the total cost for a specific event or activity?

A: Yes, you can use the rule to find the total cost for a specific event or activity. If you know the number of tickets and the cost per ticket, you can multiply the number of tickets by the cost per ticket to find the total cost.

Conclusion

In this article, we answered some frequently asked questions about the rule to find the total cost. We covered topics such as using the rule to complete a table, adjusting the rule for different costs or promotions, and using the rule to find the total cost for a group of people or a specific date or time. We also discussed how to adjust the rule for limited budgets or specific events or activities.