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Please do all of the parts,, im begging

Use this scenario to answer questions #1-11: Jenny wants to rent a truck. She contacted two companies. Laguna’s Truck Rentals charges $6 for the truck and $2 per mile. Salvatory’s Truck Rentals charges $3 per mile.


1. Identify the independent variable

2. Identify the dependent variable

3. Create an equation to represent the total cost for Laguna’s Truck Rentals.

4. Create an equation to represent the total cost for Salvatori’s Truck Rentals.

5. Select the graph below that best represents the relationship between Laguna's and Salvatory's Truck Rentals. (please see image)

6. Identify and interpret the meaning of the slope for Laguna’s Truck Rentals.

7. Identify and interpret the meaning of the slope for Salvatori's Truck Rentals.

8. Identify and interpret the meaning of the y-intercept for Laguna’s Truck Rentals.

9. Identify and interpret the meaning of the y-intercept for Salvatori's Truck Rentals.

10. Identify and interpret the meaning of the point of intersection.

11. Which of these graphs represents a proportional relationship and why?


if you actually did all of them im giving you a hug.

Please do all of the parts,, im begging Use this scenario to answer questions #1-11: Jenny-example-1

1 Answer

4 votes

Answers:

1. Miles driven

2. Price of rental

3. y = 2x + 6

(The fixed/initial cost is b, the y-intercept. The 2 is the price per mile and the x is the miles driven.)

4. y = 3x

(Since there's no initial cost, the equation is simply 3 times x)

5. A

6. The slope for Laguna is 2. This is the price per mile.

7. The slope for Salvatori is 3. This is the price per mile.

8. The y-intercept for Laguna is 6. This is the initial, fixed cost of renting a truck.

9. The y-intercept for Salvatori is 0. This means there is no initial cost.

10. The point of intersection is the amount of miles driven at which both companies are the same price. If Jenny drives 6 miles, she'll pay $18 either way.

11. I don't know how to do this one, sorry! >_<

I hope I helped on 1-10!

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