Write An Equation To Express The Cost As A Function Of Miles For The Following: The Charge For A Rental Car Is $20 Plus $0.05 Per Mile.

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Write An Equation To Express The Cost As A Function Of Miles For The Following: The Charge For A Rental Car Is $20 Plus $0.05 Per Mile.. This shows the cost c as a function of miles m, where each mile adds $0.05. The charge for a rental car is $ 20 plus $ 0.05 per mile.

Ex Linear Equation Application (Cost of a Rental Car) YouTube
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A rental agency charges $20 plus $0.05 per mile for renting a car (a) write a linear function to model the rental cost (m) for m miles driven ( 6) calculate c (250) (c) interpret the above. To express the cost as a function of the miles driven for a rental car, we need to account for the two components of the cost: The charge for a rental car is $ 20 plus $ 0.05 per mile.

This Shows The Cost C As A Function Of Miles M, Where Each Mile Adds $0.05.


The charge for a rental car is $ 20 plus $ 0.05 per mile. In function notation, we want to replace the word cost with a functional description. Write an equation to express the cost c as a function of miles m for the following:

A Rental Agency Charges $20 Plus $0.05 Per Mile For Renting A Car (A) Write A Linear Function To Model The Rental Cost (M) For M Miles Driven ( 6) Calculate C (250) (C) Interpret The Above.


To rewrite the given equation in function notation, we need to express the cost, c, as a function of miles, m. Therefore, the cost per mile to rent a car for a given day is inversely proportional to the number of miles driven. Let's use c for the total cost of the rental car and m for the number of miles driven.

To Express The Cost As A Function Of The Miles Driven For A Rental Car, We Need To Account For The Two Components Of The Cost:


The problem states that the. The equation is c = 0.05m + 20 A fixed charge and a variable charge based on.

3 Write The Equation For The Cost C As A Function Of Miles M By Combining The Fixed Charge And The Variable Charge.


A rental car company charges a fixed amount to rent a car per day. First, we need to represent the problem using a mathematical equation. To express the rental car cost as a function of miles, the equation is written as c(m) = $20 + $0.05m.

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