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viktelen [127]
3 years ago
13

Bond J has a coupon rate of 5 percent and Bond K has a coupon rate of 11 percent. Both bonds have 14 years to maturity, make sem

iannual payments, and have a YTM of 8 percent. a. If interest rates suddenly rise by 2 percent, what is the percentage price change of these bonds?
Business
1 answer:
rusak2 [61]3 years ago
4 0

Answer:

Bond J -16.33%

Bond K -14.04%

Explanation:

In order to determine the percentage price change it is incumbent to establish the bonds' prices with YTM of 8% as well as when interest rises by 2% so as to calculate the price change percentage.

The pv formula can be used to establish the prices as follows:

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

rate is semiannual yield to maturity of both bonds which 8%/2=4%

nper is the number of coupon interest payable by the bonds which 14 years multiplied by 2 i.e 28

pmt is the semiannual coupon payment by the bonds:

Bond J=$1000*5%/2=$25

Bond K=$1000*11%/2=$55

fv is the face of the bonds which is $1000 in  both cases

Price of bond J;

=-pv(4%,28,25,1000)=$ 750.05  

Price of Bond K:

=-pv(4%,28,55,1000)=$1,249.95  

New price with 2% increase in interest

Yield previously 8%

plus increase      2%'

total                     10%

divided by 2=10%/2=5%

Price of bond J;

=-pv(5%,28,25,1000)=$627.55  

Price of Bond K:

=-pv(5%,28,55,1000)=$ 1,074.49  

Change in price=new price-old price/old price

Bond J=($627.55-$ 750.05)/$ 750.05=-16.33%

Bonk K=($1,074.49-$1,249.95)/$1,249.95  =-14.04%

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Explanation:

here is an explanation and solution to your question

For Euphoria:

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1.

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contentes opportunity cost of producing a bushel of rye is 2 pairs of jeans.

2.

contente has comparative advantage in producing rye

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3

contente produces 8 bushels of rye so with 4 million hours of labor = 8x4 = 32 million bushels in a week.

euphoria 20 pairs of jean in a week, using 4 million hours of labor. 20x4 = 80 pairs of jean a week

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