Boomer Inc, just issued 11-year bonds with $1,000 par and a 4.25% semi-annual coupon priced at $1080. If the yield to maturity stays constant, what will be the price of the bonds in 4 years?
At the time of issue,
No of semi-annual coupon payments pending till maturity (N) = 22 {11 years x 2}
Semi-annual coupon payment (PMT) = $1000 x 4.25% / 2 = $ 21.25
Future value of bond (FV) = $1,000
Price of bond (PV) = {-$1,080}
Semi-annual yield to maturity (Y) = ??
Using financial calculator or Rate function in excel,
Semi-annual yield to maturity (Y) = 1.687% per semi-annum
After 4 years,
No of semi-annual coupon payments pending till maturity (N) = 14 {7 years x 2}
Semi-annual coupon payment (PMT) = $1000 x 4.25% / 2 = $ 21.25
Future value of bond (FV) = $1,000
Semi-annual yield to maturity (I) = 1.687% per semi-annum {Since it is given that yield to maturity remained constant}
Price of bond (PV) = ??
Using financial calculator or PV function in excel,
Price of Bond (PV) = $ 1,054.25
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Comment for more doubts in above question
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