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seropon [69]
3 years ago
6

O’Connell & Co. expects its EBIT to be $42,000 every year forever. The firm can borrow at 6 percent. O’Connell currently has

no debt, and its cost of equity is 10 percent and the tax rate is 35 percent. The company borrows $108,000 and uses the proceeds to repurchase shares. What is the cost of equity after recapitalization?
Business
1 answer:
Greeley [361]3 years ago
7 0

Answer:

Cost of equity after recapitalization is 8.5%

Explanation:

As net income is associated with the equity holders, we can say that the equity net income can determine the cost of equity.

First Calculate the net income

EBIT              $42,000

Interest         <u>$0         </u>

EBT               $42,000

Tax 35%       <u>$(14,700)</u>

Net Income  <u>$27,300</u>

Cost of equity = Net income / Equity value

10% = $27,300 / Equity value

Equity Value = $27,300 / 10% = $273,000

After Recapitalization

EBIT              $42,000

* Interest       <u>$(6,480)</u>

EBT               $35,520

Tax 35%       <u>$(12,432)</u>

Net Income  <u>$23,088</u>

* Interest Expense = $108,000 x 6% = $6,480

Cost of equity = Net income / Equity value

Cost of equity = 23,088 / $273,000 = 8.5%

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Answer:

Title VII of the CRA

Explanation:

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The act was made law in 1964.

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5 0
3 years ago
Your​ company, which has a MARR of​ 12%, is considering the following two investment​ alternatives:
mote1985 [20]

Answer:

future worth:

project A  11,615.26

project B  12,139.18‬

It should choose project B as their future value is greater

IRR of project A: 13.54%

We should remember that the IRR is the rate at which the net value is zero thus, equals the inflow with the cash outlay

It is calculate with excel or financial calculator due to the complex of the formula.

Explanation:

Project A

We calculate the future value of the cash flow per year and cost as we are asked for future value. The salvage value is already at the end of the project life so we don't adjust it.

Revenues future value

C \times \frac{(1+r)^{time} -1}{rate} = FV\\  

C 15,000

time 8

rate 0.12

15000 \times \frac{(1+0.12)^{8} -1}{0.12} = FV\\  

FV $184,495.3970  

Expenses future value

C \times \frac{(1+r)^{time} -1}{rate} = FV\\

C 3,000

time 10

rate 0.12

3000 \times \frac{(1+0.12)^{10} -1}{0.12} = FV\\  

FV $52,646.2052  

Cost future value

Principal \: (1+ r)^{time} = Amount  

Principal 40,000.00

time 10.00

rate 0.12000

40000 \: (1+ 0.12)^{10} = Amount  

Amount 124,233.93

Net future worth:

-124,233.93 cost - 52,646.21 expenses + 184,495.40 revenues + 4,000 salvage value

future worth 11,615.26

Project B

cost:

Principal \: (1+ r)^{time} = Amount  

Principal 60,000.00

time 10.00

rate 0.12000

60000 \: (1+ 0.12)^{10} = Amount  

Amount 186,350.89

expenses 52,646.21 (same as previous)

revenues

C \times \frac{(1+r)^{time} }{rate} = FV\\  

C 24,000

time 7

rate 0.12

24000 \times \frac{(1+0.12)^{7} -1}{0.12} = FV\\  

FV $242,136.2815  

TOTAL

242,136.28 + 9,000 - 52,646.21 - 186,350.89 = 12,139.18‬

Internal rate of return of project A

we write the time and cash flow for each period.

Time Cash flow

0 -40,000

1 -3,000

2 -3,000

3 12,000

4 12,000

5 12,000

6 12,000

7 12,000

8 12,000

9 12,000

10 16,000

IRR 13.54%

Then we write on excel the function =IRR(select the cashflow)

and we got the IRR of the project

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