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masya89 [10]
3 years ago
9

Cold Goose Metal Works Inc. is a small firm, and several of its managers are worried about how soon the firm will be m, able to

recover its initial investment from Project Alpha's expected future cash flows. To answer this question, Cold Goose's CFO has asked that you compute the project's payback period using the following expected net cash flows and assuming that the cash flows are received even throughout each year. Complete the following table and compute the project's conventional payback period. For full credit, complete the entire table. The conventional payback period ignores the time value of money, and this concerns Cold Goose's CFO He has now asked you to compute Alpha's discounted payback period, assuming the company has a 9% cost of capital. Complete the following table and perform any necessary calculations. Round the discounted cash flow values to the nearest whole dollar, and the discounted payback period to the nearest two decimal places. For full credit, complete the entire table. Which version of a project's payback period should the CFO use when evaluating Project Alpha, given its theoretical superiority? a) The discounted payback period b) The regular payback period One theoretical disadvantage of both payback methods-compared to the net present value method s that they fail to consider the value of the cash flows beyond the point in time equal to the payback period. How much value does the discounted payback period method fail to recognize due to this theoretical deficiency? a) $3, 504, 802 b) $1, 939, 656 c) $1 486, 453 d) $5, 421, 307
Business
1 answer:
nadezda [96]3 years ago
5 0

Answer:

the answer is $3,504,802.

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A specific present value of an ordinary annuity factor for a given number of periods and a specific discount rate is equal to th
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True

Explanation:

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4 0
3 years ago
When Bill's Diner moves from the production combination of 35 burgers and 25 hotdogs to the combination of 25 burgers and 65 hot
Aleonysh [2.5K]

Answer:

<h2>In the context of Consumer Theory or Indifference Curve involving two goods,the opportunity of any one good is computed by how much of the other good is foregone or sacrificed to purchase one more unit of that particular good.</h2>

Explanation:

  • In this instance,when Bill's diner consumes 35 burgers and 25 hotdogs,its opportunity cost of additional hot dog=\frac{35}{25} =\frac{7}{5}=1.4.Therefore,initially Bill diner's opportunity cost of an additional hot dog is 1.4 units of burger.
  • Now,when Bill's diner chooses to consume a combination of 25 burgers and 65 hot dogs,its opportunity cost of additional hot dogs=\frac{25}{65} =\frac{5}{13} =0.385 approximately.Hence,Bill's diner is willing to sacrifice approximately 0.385 units of burger to consume an additional unit of hot dog.
  • Now,due to the change in consumption combination,the change in opportunity cost of additional hot dog=(1.4-0.385)=1.015 units of burger.Notice,that here the opportunity cost of additional hot dog decreased from 1.4 units of burger to 0.385 units of burger as Bill's diner changed the consumption combination of both burgers and hot dogs.
7 0
3 years ago
So you can retire early, you have decided to start saving $500 a month starting one month from now. You plan to retire as soon a
Mashcka [7]

Answer:

It will take him 45 years

Explanation:

In this question, we are asked to calculate the number of years it would take to accumulate $1,000,000 if there is a plan to save $500 per month at an interest rate of 5%.

To solve this, we use the following mathematical formula:

Future value of annuity = Annuity payment * {(1+r)^n - 1}/r

Where r is the monthly interest rate and n is the number of months it will take.

From the question, we can identify the following;

Since he earns 5% interest on savings, the actual monthly interest rate will be 5%/12 = 0.4167% = 0.004167

Annuity payment = monthly payment = $500

Future value of annuity = $1,000,000

We substitute these values into the equation:

1,000,000 = 500 * [(1+0.004167)^n - 1]/0.004167

8.334 = (1.004167)^n - 1

1+8.334 = (1.004167)^n

9.334 = (1.004167)^n

To get n, we simply take the log on both sides of the equation

Log 9.334= nLog 1.004167

n = Log9.334/Log1.004167

n = 537 months

Question asks to calculate in years

there are 12 months in a year. The number of years it will take will be 537/12 = 44.76 years and that’s approximately 45 years

8 0
3 years ago
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