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Vlada [557]
4 years ago
3

Yesteryear Productions is considering a project with an initial costs of $318,000. The firm maintains a debt-equity ratio of .60

and has a flotation cost of debt of 5.2 percent and a flotation cost of equity of 11.1 percent. The firm has sufficient internally generated equity to cover the equity cost of this project. What is the initial cost of the project including the flotation costs?
Business
1 answer:
Sedbober [7]4 years ago
6 0

Answer:

amount raised = $324324

Explanation:

given data

initial costs = $318,000

debt equity ratio = 0.60

flotation cost of debt = 5.2 percent

flotation cost of equity = 11.1 percent

to find out

What is the initial cost of the project including the flotation costs

solution

Let Equity be 1

so Debt = 1 × 0.60 = 0.6

so weight of Debt = \frac{0.6}{1+0.6}

weight of Debt = 0.375

and weight of equity = 1 - 0.375 = 0.625

so now we find here average of flotation cost that is

average of flotation cost = 0.625 ×0% × 11.1 + 0.375×5.2 %

here retained earned 100 % so that external equity = 0%

average of flotation cost = 1.950 %

so amount raised is

amount raised = \frac{inittial\ cost}{1- average\ floating\ cost}  

amount raised = \frac{318000}{1- 0.0195}  

amount raised = $324324

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A particular forecasting model was used to forecast a six-month period. Here are the forecasts and actual demands that resulted:
Alla [95]

Answer:

MONTH    TRACKING SIGNAL

April                    1

May                    2

June                   3

July                     3

August                2

September         3

Explanation:

Given the data in the question;

   A              B                C              D          E            F                   G

Month     Forecast     Actual      Error     |Error|     RSFE          MAD

                                                                              cumulative

                                                    C-D       |C-D|       of D          

April             244         344          100        100        100            100.00

May              318          468          150       150         250           125.00

June             393         493          100       100         350           116.67

July               343         293         -50        50          300           100.00

August          368         268        -100      100          200           100.00

September   443         568        125        125          325            104.17

the tracking signal for each  month will be;

Tracking Signal =  

Running Sum of Forecast Errors (RSFE) / Mean Absolute Deviation (MAD)

so substitute

Month of APRIL;

Tracking signal = 100 / 100.00  = 1

Month of MAY;

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Month of JUNE;

Tracking signal = 350 / 116.67 = 2.9999 ≈ 3

Month of JULY;

Tracking signal = 300 / 100.00 = 3

Month of AUGUST;

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Tracking signal = 325 / 104.17 = 3.11 ≈ 3

Therefore,

MONTH    TRACKING SIGNAL

April                    1

May                    2

June                   3

July                     3

August                2

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