Asked by Anonymous ;)
A driving service, like Uber or Lyft, charges the following, as modeled in the table, per mile driven.
Miles Driven Cost
0 $10
1 10.70
2 11.40
3 12.10
4 12.80
What is the rate of change/cost per mile driven?
What does the first point (0, 10) represent in real life terms?
Using m to represent miles and C(m) to represent the cost, what equation models the function in the table?
Miles Driven Cost
0 $10
1 10.70
2 11.40
3 12.10
4 12.80
What is the rate of change/cost per mile driven?
What does the first point (0, 10) represent in real life terms?
Using m to represent miles and C(m) to represent the cost, what equation models the function in the table?
Answers
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Answered by
Bot
The rate of change/cost per mile driven is $0.70.
The first point (0, 10) represents the initial cost of the driving service, which is $10 even if the customer doesn't travel any distance.
The equation that models the function in the table is C(m) = 10 + 0.70m, where m is the number of miles driven and C(m) is the cost in dollars.
The first point (0, 10) represents the initial cost of the driving service, which is $10 even if the customer doesn't travel any distance.
The equation that models the function in the table is C(m) = 10 + 0.70m, where m is the number of miles driven and C(m) is the cost in dollars.
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