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ololo11 [35]
3 years ago
6

Orange Inc., an orange juice producer with a current debt-to-equity ratio of 2, is considering expanding its operations to produ

ce toothpaste. Unsurprisingly, the toothpaste industry faces a different set of risks than the orange juice industry. However, the executives at Orange Inc. observe that Paste Inc., a toothpaste company, has a cost of equity of 12%, a cost of debt of 6%, and a debt-to-value ratio of 40%. Orange Inc. plans to finance its expansion into toothpaste production with 50% debt and 50% equity. The cost of debt for Orange Inc. is also 6%, and the corporate tax rate is 25%.
Required:
Solve for the discount rate that Orange Inc. should use when evaluating whether to go forward with the expansion.
Business
1 answer:
postnew [5]3 years ago
6 0

Answer:

8.25%

Explanation:

Orange, Inc. should calculate the MARR (minimum acceptable rate of return) for this project using the following:

Re = 12% (similar to Paste, Inc., so it can be considered the industry's average)

Rd = 6% x (1 - 25%) = 4.5%

MARR = (1/2 x 12%) + (1/2 x 4.5%) = 6% + 2.25% = 8.25%

This calculation is similar to calculating a company's WACC since you must determine the weighted cost of financing the project.

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Answer:

ok

Explanation:

4 0
2 years ago
Old School Publishing Inc. began printing operations on January 1. Jobs 301 and 302 were completed during the month, and all cos
Juli2301 [7.4K]

Answer:

WIP inventory       68,000 debit

Factory Overhead   8000 debit

     Raw Materials Inventory   76,000 credit

WIP inventory         55.000 debit

Factory Overhead  12,400 debit

  Factory Payroll payable       77,400 credit

WIP inventory       31,250 debit

   Factory overhead      31,250 credit

Finished Goods Inventory 73,750 debit

           WIP inventory              73,750 credit

Explanation:

<em><u>Direct Materials used:</u></em>

10,000 + 20,000 + 24,000 + 14,000 = 68,000

<em><u>Direct Labor used:</u></em>

8,000 + 17,000 + 18,000 + 12,000 = 55,000

<u>Overhead Applied:</u>

6,000 + 12,750 + 13,500 + 9,000 = 31,250

Overhead rate:

6,000 /  8,000 =  0.75

12,750 / 17,000 =  0.75

Finished goods:

24,000 + 49,750 = 73,750

7 0
3 years ago
Find the coefficient of variation (to the nearest tenth percent) of the following (1,2,3,4,5).​
katen-ka-za [31]

Answer:

52.7%

Explanation:

Coefficient of variation= \frac{standard deviation}{mean} times 100%

                                      = \frac{1.58113883}{3} times 100%

                                      = .5270462767 times 100%

                                      = 52.704627667

Which rounded to the nearest tenth percent is 52.7%

4 0
3 years ago
Read 2 more answers
A fire has destroyed a large percentage of the financial records of the strongwell co. you have the task of piecing together inf
jeyben [28]
Return on assets = .138/(1+ .72414) = .08, or 8 percent.
4 0
3 years ago
A small market orders copies of a certain magazine for its magazine rack each week. Let X 5 demand for the magazine, with pmf Su
Oksanka [162]

Answer:

See explanation below.

Explanation:

Let X the random variable that represent the demand for the magazine, the pmf for X is given by:

X       1            2           3          4        5        6      

P(X)  1/15      2/15       3/15     4/15   3/15     2/15

3 magazines

For this case the total spent is 2*3 = $ 6

And the net revenue for this case would be:

$4-$6 = -$2 , X=1 (demand 1)

$4*2-$6 = $2 , X=2 (demand 2)

$4*3-$6 = $6 , X=3 (demand 3)

For the values of X=4,5,6 the net revenue will be $6 since the number of magazines is 3

And the expected value for the net revenue would be:

E(R) = \frac{1}{15} *(-2) +\frac{2}{15} *(2) +\frac{3}{15}*(6) + \frac{4}{15}*(6) +\frac{3}{15}*(6) +\frac{2}{15}*(6) = \frac{74}{15}=4.93

4 magazines

For this case the total spent is 2*4 = $ 8

And the net revenue for this case would be:

$4-$8 = -$4 , X=1 (demand 1)

$4*2-$8 = $0 , X=2 (demand 2)

$4*3-$8 = $4 , X=3 (demand 3)

$4*4-$8 = $8 , X=4 (demand 4)

For the values of X=5,6 the net revenue will be $8 since the number of magazines is 4

And the expected value for the net revenue would be:

E(R) = \frac{1}{15} *(-4) +\frac{2}{15} *(0) +\frac{3}{15}*(4) + \frac{4}{15}*(8) +\frac{3}{15}*(8) +\frac{2}{15}*(8) = \frac{80}{15}=5.33

As as we can see we have a higher expected value for the case with 4 magazines.

5 0
3 years ago
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