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Doss [256]
3 years ago
13

(Expected return calculation) "DEF" is a firm that is traded on NASDAQ. On 1/1/2014, the company issued 10,000 zero coupon bonds

. Each bond has a face value of $100 and matures on 1/1/2019. The bonds are the only debt of the company. A bond rating company estimated the total value of the DEF's assets on 1/1/2019 as follows:
Probability Value of DEF assets on 1/1/2019
0.2 2,000,000
0.3 1,750,000
0.4 1,200,000
0.1 1,000,000

Two years after the bond issue, on 1/1/2016, the bond rating agency reexamined the DEF Company and estimated the total value of the firm's assets as follows:

Probability Value of DEF assets on 1/1/2019
0.05 2,000,000
0.25 1,750,000
0.65 1,200,000
0.05 1.000.000
a. What will be the influence of the new probability distribution on the expected return on DEF bonds?
b. What will be the influence of the new estimation on the DEF stock price, assuming the cost of capital for the stock holders is 15%?
Business
1 answer:
ohaa [14]3 years ago
6 0

Answer: I not the best with math so I want to say 1,000,000

Explanation:

10,000 zero bonds at 100 face value would be about 1 million plus 15 percent is would be 150,000

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Lin Corporation has a single product whose selling price is $130 per unit and whose variable expense is $65 per unit. The compan
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1.- selling 530 units will achieve 2,300 operating profit

2.- sales for $82,100 will achieve 8,900 operating profit

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variable 65

contribution margin 65

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The Brisbane Manufacturing Company produces a single model of a CD player. Each player is sold for $182 with a resulting contrib
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Answer:

Year 3 cashflow:

current system: 243,360

alternative system: 102,240

Present cost:

current system PV -$971,665.9146

alternative system PV  -$1,075,964.17

Explanation:

<u>Current Scenario:</u>

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<u>Repairs:</u>

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<u>Refunds:</u>

480 units x $182 = 87,360

Total yearly cost: 243,360

PV of an annuity of $243,360 during 5 years:

Present Value of Annuity  

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

C 243,360

time 5

rate 0.08

243360 \times \displaystyle \frac{1-(1+0.08)^{-5} }{0.08} = PV\\  

PV $971,665.9146  

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210,000 purchase cost

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Present Value of Annuity  

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

C 102,240

time 5

rate 0.08

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PV $408,214.6742  

PV of residual value:

PRESENT VALUE OF LUMP SUM  

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity  18,000.00

time   5.00  

rate  0.08

\frac{18000}{(1 + 0.08)^{5} } = PV  

PV   12,250.50  

Net present value:

- 680,000 -408,214.67 + 12,250.50 = 1,075,964.17

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