Question

Math helps

Answer 1

A car rental agency offers two pricing options for renting a car:

Option A: $50 per day plus $0.20 per mile driven.
Option B: $70 per day with unlimited mileage.

Let's assume you plan to rent a car for a road trip, and you want to determine which option is more cost-effective based on the number of miles you plan to drive. Create an equation to represent the total cost (C) for renting a car using Option A, where "d" represents the number of days you rent the car, and "m" represents the number of miles you plan to drive.

Additionally, consider that you have a budget of $500 for your entire trip, including the cost of the car rental. Calculate the maximum number of miles you can drive under Option A while staying within your budget.

Solve this problem and show your work step by step, including setting up the equation, solving for "m," and checking the feasibility of your solution within the budget constraint.

Answer 2

I dunno what the McFck to do

Answer 3

A car rental agency offers two pricing options for renting a car:

Option A: $50 per day plus $0.20 per mile driven.
Option B: $70 per day with illimitable mileage.

Let's postulate you orchestrate to rent a car for a road trip, and you optate to determine which option is more cost-efficacious predicated on the number of miles you orchestrate to drive. Engender an equation to represent the total cost (C) for renting a car utilizing Option A, where "d" represents the number of days you rent the car, and "m" represents the number of miles you orchestrate to drive.

Supplementally, consider that you have a budget of $500 for your entire trip, including the cost of the car rental. Calculate the maximum number of miles you can drive under Option A while staying within your budget.

**Solution:**

Let's engender an equation to represent the total cost (C) for Option A:

\[C = 50d + 0.20m\]

We optate to find the maximum number of miles (m) we can drive while staying within a budget of $500. So, we establish the following inequality:

\[50d + 0.20m \leq 500\]

Now, let's consider a scenario where you rent the car for "d" days and drive the maximum number of miles (m) sanctioned by the budget:

\[50d + 0.20m = 500\]

We optate to solve this equation for "m," so we isolate "m":

\[0.20m = 500 - 50d\]

Divide both sides by 0.20 to solve for "m":

\[m = \frac{500 - 50d}{0.20}\]

Now, you can plug in the number of days you orchestrate to rent the car (d) into this equation to find the maximum number of miles you can drive while staying within your budget.

This solution sanctions you to calculate the maximum mileage within your budget for Option A and make an apprised decision about which rental option is more cost-efficacious for your road trip.