Arental car agency charges a flat rate of $13 plus $.15 per mile to rent a certain car another agency charges $15 plus $.10 per mile to rent the same car how many miles will have to be driven for the cost of a car from the first agency to equal the cost of a car from the second agency

40 miles

Step-by-step explanation:

To solve this problem easily, we can do it using simply equations, denoting "x" as the number of miles.

Equation 1:

13 + 0.15x

Equation 2:

15 + 0.10x

Now, let's combine both equations and solve for X:

13 + 0.15x = 15 + 0.10x

0.15x - 0.10x = 15 - 13

0.05x = 2

x = 2/0.05

x = 40 miles

Therefore, the car of the first agency will have to drive 40 miles to equal the cost of the car from the second agency.

the slope of the first function is -3. (3/1)

the slope of the second function is 1. (13-10/6-3).

since |-3| is greater than |1|, the function with the steepest slope is the first.

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