Rick Rents A Car From A Company That Charges $$ 25 25 25 $ Per Day Plus $0.10$ Per Mile Driven. Which Expression Represents The Total Cost For Renting The Car?A. 25 X + 0.10 Y 25x + 0.10y 25 X + 0.10 Y B. 25.1 X 25.1x 25.1 X C. 25.1 X Y 25.1xy 25.1 X Y D. $25.1 +

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When renting a car, it's essential to understand the total cost involved. In this scenario, Rick rents a car from a company that charges a fixed daily rate plus an additional fee per mile driven. To determine the total cost, we need to consider both the daily rate and the mileage fee.

Daily Rate and Mileage Fee

The company charges a daily rate of $25 per day. This is a fixed cost that Rick will incur regardless of the number of miles he drives. On the other hand, the company also charges a mileage fee of $0.10 per mile driven. This fee is directly proportional to the number of miles Rick drives.

Representing the Total Cost

To represent the total cost of renting the car, we need to combine the daily rate and the mileage fee. Let's assume that Rick drives x miles and pays a daily rate of $25. The total cost can be represented as the sum of the daily rate and the mileage fee.

Expression for Total Cost

The expression for the total cost can be written as:

Total Cost = Daily Rate + (Mileage Fee x Number of Miles)

Substituting the given values, we get:

Total Cost = $25 + ($0.10 x)

Simplifying the expression, we get:

Total Cost = $25 + $0.10x

Choosing the Correct Expression

Now that we have the expression for the total cost, let's compare it with the given options:

A. $25x + 0.10y B. $25.1x C. $25.1xy D. $25.1 + 0.10x

The correct expression is:

D. $25.1 + 0.10x

This expression accurately represents the total cost of renting the car, which is the sum of the daily rate and the mileage fee.

Conclusion

In conclusion, when renting a car, it's essential to understand the total cost involved. By considering both the daily rate and the mileage fee, we can determine the total cost using the expression $25.1 + 0.10x. This expression accurately represents the total cost and helps us make informed decisions when renting a car.

Key Takeaways

  • The total cost of renting a car is the sum of the daily rate and the mileage fee.
  • The expression for the total cost is $25.1 + 0.10x.
  • This expression accurately represents the total cost and helps us make informed decisions when renting a car.

Frequently Asked Questions

  • Q: What is the daily rate for renting a car? A: The daily rate is $25.
  • Q: What is the mileage fee for renting a car? A: The mileage fee is $0.10 per mile driven.
  • Q: How do I calculate the total cost of renting a car? A: To calculate the total cost, add the daily rate and the mileage fee. The expression for the total cost is $25.1 + 0.10x.
    Frequently Asked Questions (FAQs) =====================================

When it comes to renting a car, there are many questions that come to mind. In this article, we'll answer some of the most frequently asked questions about renting a car, including the cost, mileage fees, and more.

Q: What is the daily rate for renting a car?

A: The daily rate for renting a car is $25. This is a fixed cost that you will incur regardless of the number of miles you drive.

Q: What is the mileage fee for renting a car?

A: The mileage fee for renting a car is $0.10 per mile driven. This fee is directly proportional to the number of miles you drive.

Q: How do I calculate the total cost of renting a car?

A: To calculate the total cost of renting a car, you need to add the daily rate and the mileage fee. The expression for the total cost is:

Total Cost = Daily Rate + (Mileage Fee x Number of Miles)

Substituting the given values, we get:

Total Cost = $25 + ($0.10 x)

Simplifying the expression, we get:

Total Cost = $25 + $0.10x

Q: What is the total cost of renting a car for 100 miles?

A: To calculate the total cost of renting a car for 100 miles, you need to substitute x = 100 into the expression:

Total Cost = $25 + $0.10x

Total Cost = $25 + $0.10(100)

Total Cost = $25 + $10

Total Cost = $35

Q: What is the total cost of renting a car for 200 miles?

A: To calculate the total cost of renting a car for 200 miles, you need to substitute x = 200 into the expression:

Total Cost = $25 + $0.10x

Total Cost = $25 + $0.10(200)

Total Cost = $25 + $20

Total Cost = $45

Q: Can I rent a car for a specific number of days?

A: Yes, you can rent a car for a specific number of days. The daily rate will be applied for each day you rent the car, and the mileage fee will be applied for each mile you drive.

Q: How do I calculate the total cost of renting a car for a specific number of days?

A: To calculate the total cost of renting a car for a specific number of days, you need to multiply the daily rate by the number of days and add the mileage fee. The expression for the total cost is:

Total Cost = (Daily Rate x Number of Days) + (Mileage Fee x Number of Miles)

Substituting the given values, we get:

Total Cost = ($25 x Number of Days) + ($0.10 x)

Q: What is the total cost of renting a car for 3 days and 100 miles?

A: To calculate the total cost of renting a car for 3 days and 100 miles, you need to substitute x = 100 and Number of Days = 3 into the expression:

Total Cost = ($25 x Number of Days) + ($0.10 x)

Total Cost = ($25 x 3) + ($0.10 x 100)

Total Cost = $75 + $10

Total Cost = $85

Q: Can I return the car early and get a refund?

A: Yes, you can return the car early and get a refund. However, the refund will be based on the daily rate and the mileage fee. You will need to contact the rental company to determine the refund amount.

Q: How do I contact the rental company?

A: You can contact the rental company by phone, email, or in person. They will be able to provide you with information about the refund amount and any other questions you may have.

Conclusion

In conclusion, renting a car can be a convenient and cost-effective way to get around. However, it's essential to understand the total cost involved, including the daily rate and the mileage fee. By using the expression $25 + $0.10x, you can calculate the total cost of renting a car for a specific number of miles. Additionally, you can contact the rental company to determine the refund amount if you return the car early.