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nalin [4]
3 years ago
6

A bond has a par value of $1,000, a time to maturity of 15 years, and a coupon rate of 7.90% with interest paid annually. If the

current market price is $790, what will be the approximate capital gain of this bond over the next year if its yield to maturity remains unchanged? (Do not round intermediate calculations. Round your answer to 2 decimal places.)
Business
1 answer:
Effectus [21]3 years ago
8 0

Answer:

$5.97

Explanation:

In order to determine the capital gain of the bond in a year's time,it is first first of all important to calculate the yield to maturity on the bond which is arrived at by applying the rate formula in excel as follows:

=rate(nper,pmt,-pv,fv)

nper is the number of coupon interest the bond would pay over its entire life of 15 years which is 15

pmt is the annual interest,7.9%*$1000=$79

pv is the current market price of the bond which is $790

fv is the value of $1000

=rate(15,79,-790,1000)=10.79%

Afterwards,the price of the bond in one year' time can then be calculated:

=-pv(rate,nper,pmt,fv)

The variables in the formula are as above except for nper which would reduce by 1 in a year's time

=-pv(10.79%,14,79,1000)

pv=$ 795.97  

Hence the capital gain=price now-price one year ago/price one year ago

price now is $795.97  

price one year ago was $790

Capital gain=$795.97-$790=$5.97

Capital gain %= ($795.97-$790)/$790=0.76%

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All of the following statements regarding accounting treatments for liabilities under U.S. GAAP and IFRS are true except:_______
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Answer:

A) Accounting for bonds and notes under US GAAP and IFRS is similar.

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What is the first step in creating a cash flow statement?
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7 0
1 year ago
Interest rates on 3-year Treasury securities are currently 1.92%, while 10-year Treasury securities yield 5.62%. If the pure exp
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Answer: 7.24%

Explanation:

From the question, we are told that:

3 years treasury securities have an interest rate = 1.92%

10 years treasury security has an interest rate = 5.62%

Let the 7 year treasury security interest in 3 years be represented by z.

Based on the expectation theory

( 1+1.92%)^3 × (1 + z%)^7 = (1 + 5.62%)^10

(1+0.0192)^3 × (1 + z%)^7 = (1 + 0.0562)^10

(1.0192)^3 (1 + z%)^7 = (1.0562)^10

1.05871(1 + z%)^7 = 1.72767

Divide both side by 1.05871

(1 + z%)^7 = 1.72767/1.05871

(1 + z%)^7= 1.6319

1 + z% = 1.6319^1/7

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We then convert the decimal to percentage

z = 7.24%

The market believes that 7-year Treasury securities will be yielding 7.24% in 3 years .

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