# School Trip Bus Quote A school teacher is organising a school trip for the whole year group. He expects between 250 and 350 students to attend this trip. To estimate the cost of the trip, the school teacher has contacted a coach company to hire several coaches for a day.

The coach company has two categories of buses:

 Bus Number of seats Cost per day Large Bus 46 Seats £360 Small Bus 16 Seats £140

The school teacher would like a computer program that will:

1. Ask for the number of students taking part in the trip.
2. Ask for the number of teachers taking part in the trip.
3. Calculate the total number of participants (by adding the number of students and the number of teachers).
4. Find out and output the number of large coaches that will be required.
5. Find out and output the number of small coaches that will be required.
6. Calculate and output the total cost of hiring these coaches for a day.

#### Flowchart

Here is the flowchart for this algorithm: #### Python Code

Your task is to use the above flowchart to complete the Python code below:

#### Testing

Once your code is done, complete the following tests to check that your code is working as it should:

 Test # Input Values Expected Output Pass/Fail? #1 Number of students: 250Number of teachers: 7 Number of large buses: 5Number of small buses: 2Total cost: £2080 #2 Number of students: 300Number of teachers: 10 Number of large buses: 6Number of small buses: 3Total cost: £2580 #3 Number of students: 350Number of teachers: 12 Number of large buses: 7Number of small buses: 3Total cost: £2940 #4 Number of students: 0Number of teachers: 0 Number of large buses: 0Number of small buses: 0Total cost: £0

You have noticed that it is more cost effective to hire a large bus (£360) instead of three small buses (3 * £140 = £420) even if the large bus is not full.
So your task is to adapt the above algorithm so that, when calculating the number of large buses, if the number of pupils left (remainder) is greater than 32, your program will hire one extra large bus instead of 3 small buses. It will hence output the most cost effective solution for test #2 and test #3.

The new test plan would be as follows:

 Test # Input Values Expected Output Pass/Fail? #1 Number of students: 250Number of teachers: 7 Number of large buses: 5Number of small buses: 2Total cost: £2080 #2 Number of students: 300Number of teachers: 10 Number of large buses: 7Number of small buses: 0Total cost: £2520 #3 Number of students: 350Number of teachers: 12 Number of large buses: 8Number of small buses: 0Total cost: £2880 #4 Number of students: 0Number of teachers: 0 Number of large buses: 0Number of small buses: 0Total cost: £0