Question: Problem 1. Fill in the table below for the following zero-coupon bonds, all of which have par values of $1,000. Price Maturity (years) Bond-equivalent yield
Problem 1. Fill in the table below for the following zero-coupon bonds, all of which have par values of $1,000.
| Price | Maturity (years) | Bond-equivalent yield to maturity |
| $400 | 20 | - |
| $500 | 20 | - |
| $500 | 10 | - |
| - | 10 | 10% |
| - | 10 | 8% |
| $400 | - | 8% |
Problem 2. A 30-year maturity, 8% coupon bond paying coupons semiannually is callable in 5 years at a call price of $1,100. The bond currently sells at a yield to maturity of 7% (3.5% per half-year).
What is the yield to call?
What is the yield to call if the call price is only $1,050?
What is the yield to call if the call price is $1,100, but the bond can be called in 2 years instead of 5 years?
Problem 3. The term structure for zero-coupon bonds is currently:
| Maturity (years) | Yield to maturity |
| 1 | 4% |
| 2 | 5% |
| 3 | 6% |
Next year at this time, you expect it to be:
| Maturity (years) | Yield to maturity |
| 1 | 5% |
| 2 | 6% |
| 3 | 7% |
What do you expect the rate of return to be over the coming year on a 3-year zero-coupon bond?
Under the expectations theory, what yields to maturity does the market expect to observe on 1- and 2-year zeros at the end of the year?
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