Approaches An investor has two bonds in his portfolio. Each bond matures in 4 years, has a face value of $1,000, and has a
yield to maturity equal to 6.5%. One bond, Bond C, has a 10% coupon (paid semiannually); the other bond, Bond Z, is a zero coupon bond. Assuming that the yield to maturity of each bond remains at 6.5% over the next 4 years, what will be the price of each of the bonds at the following time periods? Fill in the following table: (Assume semiannual compounding.)
Value of bond = PV of CFs from it.
Bond C:
| Period | CF | PVF @3.25% | Disc CF |
| 1 | $ 50.00 | 0.9685 | $ 48.43 |
| 2 | $ 50.00 | 0.9380 | $ 46.90 |
| 3 | $ 50.00 | 0.9085 | $ 45.43 |
| 4 | $ 50.00 | 0.8799 | $ 44.00 |
| 5 | $ 50.00 | 0.8522 | $ 42.61 |
| 6 | $ 50.00 | 0.8254 | $ 41.27 |
| 7 | $ 50.00 | 0.7994 | $ 39.97 |
| 8 | $ 50.00 | 0.7742 | $ 38.71 |
| 8 | $ 1,000.00 | 0.7742 | $ 774.25 |
| Value of Bond | $ 1,121.56 |
Bond Z:
= Maturity Value * PVF(r%, n)
= $ 1000 * PVF ( 3.25% , 8 )
= $ 1000 * 0.7742
= $ 774.25
Pls comment, if any further assistance is required.
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Each bond matures in 4 years, has a face value of $1,000, and has a
yield to maturity of 8.2%. Bond C pays a 11.5% annual coupon, while
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Assuming that the yield to maturity of each bond remains at
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