A 30-year, $1,000 par value bond has a 7.5% annual payment coupon. The bond currently sells for $910. If the yield to maturity remains at its current rate, what will the price be 10 years from now?
$884.19 |
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$921.01 |
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$930.96 |
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$947.25 |
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$978.50 |
Step - 1:
first we need to find YTM. Using financial calculator
(N = 30 , PV = -910 , PMT = 75 , FV = 1000) and then press CPT(compute) and I/Y
you will get YTM(I/Y) = 8.32401%
Where N = number of periods
PV = Price of the bond
PMT = coupon = 1000*7.5% = 75
FV = redemption value = 1000
YTM can also be found Using rate function in excel
[=rate(30,75,-910,1000)]
After 10 years from now everything(every variable) remains same except number of periods will become 20 and we have to find PV (present value)
using calculator:
(N = 20 , I/Y = 8.32401% , PMT = 75, FV =1000)
PV = Price = 921.01
second option Is correct.
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