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zubka84 [21]
3 years ago
14

You are given the following information concerning a noncallable, sinking fund debenture: Principal: $1,000 Coupon rate of inter

est: 7 percent Term to maturity: 15 years Sinking fund: 4 percent of outstanding bonds retired annually; the balance at maturity If you buy the bond today at its face amount and interest rates rise to 13 percent after two years have passed, what is your capital gain or loss
Business
1 answer:
Oliga [24]3 years ago
7 0

Answer:

Capital loss of $257.38

Explanation:

Use the following formula to calculate the capital gain or (loss).

Capital Gains / (Loss) = Current Price - Purchase price

As two year have been passed and we need to calculate the current price of the debenture using the following formula

Use the following formula to calculate the price of the bond

Price of the bond = [ C x ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]

Where

F = Face value = $1,000

C = Periodic coupon payment = 7% x $1,000 = $70

r = Periodic interest rate = 13%

n = Numbers of periods = 15 years - 2years = 13 years

Placing values in the formula

Price of the bond = [ $70 x ( 1 - ( 1 + 13% )^-13 ) / 13% ] + [ $1,000 / ( 1 + 13% )^13 ]

Price of the bond = $538.46 + $204.16 = $742.62

Purchase price = $1,000

Placing values in the capital gain or (loss) formula

Capital Gain / ( Loss ) = $742.62 - $1,000

Capital Gain / ( Loss ) = ($257.38)

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Answer:

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Explanation:

Deflation is described as a period where there is persistent fall in prices of good and services, this affects different people like pensioners, lenders and borrowers in different ways.

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Find the present value of the following stream of a firm's cash flows, assuming that the firm's opportunity cost is 9 percent.
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Answer:

The total Present value of the stream of the firm cash flow is $79,348

Explanation:

Complete Question is as follows "Find the present value of the following stream of cash flows assuming that the firms opportunity costs is 9 percent.

1-5 years - $10,000 - Annual

6-10 years - $16,000 - Annual

Year  Cash flow$      PVF at 9%        Present Value$

                              [ 1/ (1+0.09)^n ]    

  1        10000             0.9174                   9174

  2       10000              0.8417                  8417

  3       10000              0.7722                 7722

  4       10000              0.7084                 7084

  5       10000              0.6499                 6499

  6       16000              0.5963                 9540.8

  7       16000               0.547                   8752

  8       16000               0.5019                 8030.4

  9       16000               0.4604                7366.4

 10       16000               0.4224                <u>6758.4 </u>

Total                                                          <u>$79,348</u>

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