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julia-pushkina [17]
3 years ago
8

Munoz Airline Company is considering expanding its territory. The company has the opportunity to purchase one of two different u

sed airplanes. The first airplane is expected to cost $15,660,000; it will enable the company to increase its annual cash inflow by $5,800,000 per year. The plane is expected to have a useful life of five years and no salvage value. The second plane costs $34,400,000; it will enable the company to increase annual cash flow by $8,600,000 per year. This plane has an eight-year useful life and a zero salvage value. Required Determine the payback period for each investment alternative and identify the alternative Munoz should accept if the decision is based on the payback approach. (Round your answers to 1 decimal place.)
Business
1 answer:
vredina [299]3 years ago
7 0

Answer:

The correct answer is 2.7 years for plane 1 and 4 years for plane 2.

Plane 1 should be accepted.

Explanation:

According to the scenario, the computation of the given data are as follows:

Plane 1 Cost = $15,660,000

Annual cash inflow = $5,800,000

Plane 2 cost = $34,400,000

Annual cash inflow = $8,600,000

So, we can calculate the payback period by using following formula:

Payback period = cost ÷ Annual cash flow

So, For Plane 1 = $15,660,000 ÷ $5,800,000 = 2.7 years

For plane 2 = $34,400,000 ÷ $8,600,000 = 4 years

As, Plane 1 has less payback period so it should be accepted.

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6 0
3 years ago
A firm is planning to manufacture a new product. As the selling price is increased, the quantity that can be sold decreases. Num
Oduvanchick [21]

Answer:

Profit Maximising Quantity = 775

Explanation:

Price P = 35 - 0.02Q

Total Revenue TR = Price x Quantity = P X Q

= (35 - 0.02Q)(Q)  = 35Q - 0.02Q^2

Total Cost TC = 8000 + 4Q

Profit = TR - TC

[35Q - 0.02Q^2] - [8000+4Q]  =  35Q - 0.02Q^2 - 8000 - 4Q

Profit Function = - 0.02Q^2 + 31Q - 8000

To find out profit maximising Quantity , we will differentiate Profit Function with respect to Q & equate it to 0.

dTR/ dQ = -0.04Q + 31 = 0

Q = 31/0.04 = 775

To verify whether 775 is profit maximising Q, we will do second derivative & check that it is negative.

d^2TR/ dQ^2 = -0.04 i.e < 0 (negative)

So 775 is profit maximising quantity

5 0
3 years ago
Company X just paid $1.95 to its shareholders as the annual dividend. Simultaneously, the company announced that future dividend
Llana [10]

Answer:

The fair price of stock today is $48.425 and that is the most one should be willing to pay today.

Explanation:

The company's dividend will grow at a constant rate of 4.3% which means that the constant growth model of Dividend Discount Model will be used to calculate the price of a stock today.

The formula for Constant growth model is,

P0 = D0 (1 + g) / r - g

Where,

  • D0 is dividend today
  • r is the required rate of return
  • g is the growth rate in dividend

P0 = 1.95 * (1+0.043) / 0.085 - 0.043

P0 = $48.425

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3 years ago
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</span>B) <span>decrease in taxes will be saved by households and not spent, and some portion will be spent on consumer durable goods.
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Whole-life insurance has a cash value for the insured person if he decides to stop paying premiums and cash the policy in.
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