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Sherry uses a rider service to get back and fourth from work. In her town there are two services from Eich to choose. Give -me-a-ride charges $10.00 plus $1.25 per mile. Ride share charges $2.50 per mile. Let m represent the number of miles traveled. Which of the following statements are true. Choose all that apply.

A. The cost for Give-me-a-ride is 10+1.25m.
B. The cost for Ride-share is 2.50m.
C. Give-me-a-ride is a better option for short distances.
D. Ride-share is a better option for long distances.

User Systemkern
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1 Answer

3 votes

Final answer:

The correct answer includes options A, B, and C, confirming the pricing models for both Give-me-a-ride and Ride-share services and suggesting that Give-me-a-ride is more suitable for shorter trips without further distance analysis.

Step-by-step explanation:

The correct answer is options A, B, and C.

  • A. The cost for Give-me-a-ride is 10+1.25m: This statement is true because Give-me-a-ride has a base fare of $10 plus $1.25 for each mile (m) traveled. Therefore, if m represents the number of miles, the cost equation would indeed be 10+1.25m.
  • B. The cost for Ride-share is 2.50m: This statement is true as well, as Ride-share charges $2.50 per mile without a base fare. Thus, the cost would be directly proportional to the distance traveled, reflected by the equation 2.50m.
  • C. Give-me-a-ride is a better option for short distances: Since Give-me-a-ride includes a base fare, it can be more economical for shorter distances compared to Ride-share that charges more per mile but has no base fare.

Option A is true because Give-me-a-ride charges $10.00 plus $1.25 per mile, so the total cost can be represented as 10 + 1.25m, where m represents the number of miles traveled.

Option D is true because Ride-share charges $2.50 per mile, which means the cost is directly proportional to the number of miles traveled. So for long distances, the cost of Ride-share will be lower compared to Give-me-a-ride.

User Chrysante
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