The yield to maturity for 25-year bonds is as follows for four different bond rating categories. Use Appendix B and Appendix D for an approximate answer but calculate your final answer using the formula and financial calculator methods.
Aaa | 9.60% |
Aa1 | 9.80% |
Aa2 | 10.00% |
Aa3 | 11.20% |
The bonds of Falter Corporation were rated as Aaa and issued at
par a few weeks ago. The bonds have just received a new rating of
Aa2. Determine the new price of the bonds, assuming a 25-year
maturity and semiannual interest payments. (Do not round
intermediate calculations and round your answer to 2 decimal
places.)
Since the bonds were issued at par and the coupon rate shall be equal to the yield to maturity at the time of issue. At the time of issue of bonds, the bonds were rated as Aaa and hence, its yield to maturity was 9.60%.
Coupon rate = yield to maturity at the time of issue = 9.60%
Market value of bond = Present value of coupon payments + Present value of face value of bond
Maturity of bond = 25 years
Number of semi-annual coupon payments = n = 25 * 2 = 50
Semi-annual coupon payments = $1,000 * 9.60% * ½ = $48
Current yield to maturity = 10%
Semi-annual yield to maturity = r = 10%/2 = 5% = 0.05
Present value of annuity = Annuity amount*{1-(1+r)-n}/r
Present value of semi-annual coupon payments = $48 * (1-1.05-50)/0.05 = $876.28
Present value of face value of bond = $1000/1.0550 = $87.20
New price of bond = $876.28 + $87.20 = $963.48
The yield to maturity for 25-year bonds is as follows for four different bond rating categories....
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