A rental car company charges $50 plus 45 cents for each mile driven.Part1. Find an equation that could be used to model the total cost, C, of the rental where m represents the miles driven.C=□Part 2. The total cost of driving 325 miles is;$□
Q. A rental car company charges $50 plus 45 cents for each mile driven.Part1. Find an equation that could be used to model the total cost, C, of the rental where m represents the miles driven.C=□Part 2. The total cost of driving 325 miles is;$□
Base Charge: The base charge is $50, no matter how many miles are driven.
Charge per Mile: The charge per mile is 45 cents, or $0.45.
Total Cost Model: The total cost C can be modeled by the equation C=base charge+(charge per mile×number of miles).
Cost Calculation: So the equation is C=50+0.45m, where m is the number of miles driven.
Plug in Miles: Now we need to calculate the total cost for driving 325 miles.
Calculate Mile Cost: Plug 325 into the equation for m: C=50+0.45(325).
Add Base Charge: Calculate the cost for the miles: $\(0\).\(45\) \times \(325\) = \$(\(146\).\(25\)).
Add Base Charge: Calculate the cost for the miles: \(0.45 \times 325 = \$(146.25)\). Add the base charge to the cost for miles: \(\$50 + \$(146.25) = \$(196.25)\).
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