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Tcecarenko [31]
3 years ago
12

RamsayRamsay Travel offers helicopter service from suburban towns to John F. Kennedy International Airport in New York City. Eac

h of its 12 helicopters makes between 900 and 1,500 ​round-trips per year. The records indicate that a helicopter that has made 900​round-trips in the year incurs an average operating cost of ​$750 per​ round-trip, and one that has made 1,500 ​round-trips in the year incurs an average operating cost of ​$600 per​ round-trip.
1. Using the​ high-low method, estimate the linear relationship y=a + bX, where y is the total annual operating cost of a helicopter and X is the number of​ round-trips it makes to JFK airport during the year.
2. Give examples of costs that would be included in a and in b?
3. If RamsayRamsay Travel expects each helicopter to​ make, on​average, 1,200
round-trips in the coming​ year, what should its estimated operating budget for the helicopter fleet​ be?
Business
1 answer:
Mariana [72]3 years ago
5 0

Answer:

1) y = 337,500 + 375X

variable costs per trip (per helicopter) =  $375 per trip

fixed costs = $337,500

2) fixed costs (a) include depreciation expenses, licences, insurance, etc., while variable costs include fuel, salaries (if pilots are paid per flight), etc.

3)  operating budget for the whole fleet (12 helicopters) = $9,450,000

Explanation:

variable costs per trip (per helicopter) =  ($900,000 - $675,000) / (1.500 - 900) = $225,000 / 600 = $375 per trip

fixed costs = $900,000 - (1,500 x $375) = $900,000 - $562,500 = $337,500

the estimated operating budget per helicopter = $337,500 + (1,200 x $375) = $337,500 + $450,000 = $787,500

operating budget for the whole fleet (12 helicopters) = 12 x $787,500 = $9,450,000

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4 years ago
You want to buy a house that costs $140,000. You have $14,000 for a down payment, but your credit is such that mortgage companie
rodikova [14]

Answer:

Kindly check explanation

Explanation:

Given the following :

Cost of house = $140,000

Down payment = $14000

Take back mortgage = 126000 = PV

Rate (r) = 5%

Yearly payment one can afford = 22000

a. If the loan was amortized over 3 years, how large would each annual payment be? Could you afford those payments?

Number of period = 3

Using the relation:

PMT = r(PV) / 1 - (1 + r)^-n

PMT = 0.05(126000) / 1 - 1.05^-3

PMT = 6300 / (1-0.8638375)

PMT = 46,268.23

He won't be able to afford it, as the monthly payment is larger than the affordable amount of $22000

b. If the loan was amortized over 30 years, what would each payment be? Could you afford those payments?

PMT = r(PV) / 1 - (1 + r)^-n

PMT = 0.05(126000) / 1 - 1.05^-30

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He would be able to afford it, as the monthly payment is lower than the affordable amount of $22000

c. To satisfy the seller, the 30-year mortgage loan would be written as a balloon note, which means that at the end of the third year, you would have to make the regular payment plus the remaining balance on the loan. What would the loan balance be at the end of Year 3, and what would the balloon payment be?

Present value of remaining balance after the 3rd year:

Present Value (PV) = PMT[(1 - (1 + r)^-n) / r]

Where

PMT = periodic payment = 8196.48

r = Interest rate = 5% = 0.05

n = number of periods = 30 - 3 = 27

PV = 8196.48[(1 - (1 + 0.05)^-27) / 0.05]

PV = 8196.48[(1 - (1. 05)^-27) / 0.05]

PV = 8196.48[0.7321516 / 0.05]

PV = 120,021.32

Balloon payment :

120,021.32 + 8196.48 = 128,217.80

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