Goldenbeam Corp., is planning to issue bonds. Par value of the bonds is $1,000 and they will be mature in 12 years from now. Inflation rate is 2.5%, real interest rates are 5,6%. Yield to maturity of the bonds will be equal to nominal interest rates in the market. Coupon payments will be nominal interest rates+1 percent (if nominal interest rate is 5%, then coupon payment will be 6%). How much would be the fair price of this bond?
Real return = ((1+nominal return)/(1+inflation rate)-1)*100 |
0.056=((1+Nominal return)/(1+0.025)-1)*100 |
Nominal return = 8.24 |
coupon rate = 8.24+1 = 9.24%
K = N |
Bond Price =∑ [(Annual Coupon)/(1 + YTM)^k] + Par value/(1 + YTM)^N |
k=1 |
K =12 |
Bond Price =∑ [(9.24*1000/100)/(1 + 8.24/100)^k] + 1000/(1 + 8.24/100)^12 |
k=1 |
Bond Price = 1074.43 |
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