Aparking lot charges $3 to park a car for the first hour and $2 per hour after that. if you use more than one parking space, the second and each subsequent car will be charged 75% of what you pay to park just one car. if you park 3 cars for t hours, which function gives the total parking charge? a. f(t) = 3(3 + 2(t − 1)) b. f(t) = (3 + 2t) + 0.75 ×  2(3 + 2t) c. f(t) = (3 + 2(t − 1)) + 0.75 × 2(3 + 2(t − 1)) d. f(t) = (3 + 2t) + 0.75(3 + 2t) + 0.75 × 0.75(3 + 2t) e. f(t) = (3 + 2(t − 1)) + 0.75(3 + 2(t − 1)) + 0.75 × 0.75(3 + 2(t − 1))

Given, a parking lot charges $3 for first hour and $2 per hour after that.

So for t hours, the parking lot charges $3 for the first hour and after first hour there is hours left.

So for hours it will charge $2 per hour.

The charges for hours = $.

Total charges for t hours for one car = $

Now for the second car, it will charge 75% of the first car.

So the charges for second car

=$[ ]

=$

There are 3 cars. That parking charges for the third car is also 75% of the first car.

So for third car the parking charges are same as for the second car.

Total parking charges for 3 cars

= $

= $

We have got the required answer here.

The correct option is option C.

dont know

step-by-step explanation:

ian gonna lie that is way to much