Suppose a five-year,$1,000 bond with annual coupons has a price of $901.51 and a yield to maturity of 6.4%.What is the bond's coupon rate?
Bond's price is PV of redemption price and PV of coupon payments | ||||||
Bond Price | 901.51 | |||||
Redemption value | 1000 | |||||
Time | 5 | |||||
coupon rate | R | |||||
YTM | 6.40% | |||||
PV of redemption price | =1000/(1+6.4%)^5 | 733.3172 | ||||
So rest PV belongs to Coupon payments | =901.51-733.317 | |||||
168.193 | ||||||
PV of annuity for making pthly payment | ||||||
P = PMT x (((1-(1 + r) ^- n)) / i) | ||||||
Where: | ||||||
P = the present value of an annuity stream | ||||||
PMT = the dollar amount of each annuity payment | ||||||
r = the effective interest rate (also known as the discount rate) | ||||||
i=nominal Interest rate | ||||||
n = the number of periods in which payments will be made | ||||||
PV of coupon payments | =PMT x (((1-(1 + r) ^- n)) / i) | |||||
168.193 | =PMT x (((1-(1 + 6.4%) ^- 5)) / 6.4%) | |||||
168.193 | =PMT x 4.1669 | |||||
Annual Coupon rate= | 168.193/4.1669 | |||||
Annual Coupon amount= | 40.36406 | |||||
Annual Coupon RATE= | 40.364/1000 | |||||
Annual Coupon RATE= | 4.04% | |||||
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