Question: A. Consider two bonds, A and B. Both bonds presently are selling at their par value of $1,000. Each pay interest of $120 annually. Bond
A. Consider two bonds, A and B. Both bonds presently are selling at their par value of $1,000. Each pay interest of $120 annually. Bond A will mature in 5 years while bond B will mature in 6 years. If the yields to maturity on the two bonds change from 12% to 14%:
| a. | Both bonds will decrease in value but bond B will decrease more than bond A | |
| b. | Both bonds will increase in value but bond B will increase more than bond A | |
| c. | Bond A will increase in value, but Bond B will decrease in value. | |
| d. | Both bonds will increase in value but bond B will increase more than bond A | |
| e. | Both bonds will increase in value but bond A will increase more than bond B |
B. A coupon bond which pays interest of 4% semi-annually, has a par value of $1,000, matures in 5 years, and is selling today at a $785. The actual yield to maturity on this bond is
| a. | 7.2% | |
| b. | 9.1% | |
| c. | 9.6% | |
| d. | 4.75% | |
| e. | 9.5% |
C. A coupon bond which pays interest semi-annually, has a par value of $1,000, matures in (exactly) 5 years and has a yield to maturity of 12%. If the coupon rate is 9%, what would you expect to pay for this bond?
| a. | $855.55 | |
| b. | $891.45 | |
| c. | $889.60 | |
| d. | $926.00 | |
| e. | $1,000.00 |
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