a rental car company charges $0.50 per mile and a flat rate of $30.00 for any type of sedan. if m represents…

a rental car company charges $0.50 per mile and a flat rate of $30.00 for any type of sedan. if m represents the number of miles driven and c(m) represents the total cost for renting a sedan, what is the linear equation that represents a cost of $130?\n30 = 0.50m + 130\n30 = 130m + 0.50\n130 = 0.50m + 30\n130 = 30m + 0.50

a rental car company charges $0.50 per mile and a flat rate of $30.00 for any type of sedan. if m represents the number of miles driven and c(m) represents the total cost for renting a sedan, what is the linear equation that represents a cost of $130?\n30 = 0.50m + 130\n30 = 130m + 0.50\n130 = 0.50m + 30\n130 = 30m + 0.50

Answer

Explanation:

Step1: Identify cost - components

The flat - rate is $30 and the cost per mile is $0.50 per mile. The total cost $C(m)$ is the sum of the flat - rate and the cost for the miles driven. The cost for the miles driven is $0.50m$ (since $0.50$ dollars per mile and $m$ miles). So, $C(m)=0.50m + 30$.

Step2: Set total cost equal to 130

We want to find the equation when the total cost $C(m)=130$. Substitute $C(m)=130$ into the equation $C(m)=0.50m + 30$. We get $130 = 0.50m+30$.

Answer:

$130 = 0.50m + 30$