Respuesta :
Part a)
Let C represent the cost per mile and m represent the number of miles driven. The cost per mile is inversely proportional to the number of miles driven
This means:
[tex]C= \frac{k}{m} [/tex]
where, k is the constant of proportionality.
For m = 300 miles, c = $0.25
Using the values in equation:
k = 300 * 0.25 = 75
Thus the constant of proportionality is 75. So the equation can be written as:
[tex]C= \frac{75}{m} [/tex]
Part b)
The car is driven for 375 miles. We are to calculate the cost per mile C.
Using the values in the formula, we get:
[tex]C= \frac{75}{375}=0.2 [/tex]
Thus the for a standard car rental, if that rental car is driven for 375 miles, then the cost per mile is $ 0.20
Let C represent the cost per mile and m represent the number of miles driven. The cost per mile is inversely proportional to the number of miles driven
This means:
[tex]C= \frac{k}{m} [/tex]
where, k is the constant of proportionality.
For m = 300 miles, c = $0.25
Using the values in equation:
k = 300 * 0.25 = 75
Thus the constant of proportionality is 75. So the equation can be written as:
[tex]C= \frac{75}{m} [/tex]
Part b)
The car is driven for 375 miles. We are to calculate the cost per mile C.
Using the values in the formula, we get:
[tex]C= \frac{75}{375}=0.2 [/tex]
Thus the for a standard car rental, if that rental car is driven for 375 miles, then the cost per mile is $ 0.20