Three investors invest in the same 10-year 8% annual coupon bond. They bought the bond...
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Finance
Three investors invest in the same 10-year 8% annual coupon bond. They bought the bond at the same price ($85.503075 for a par value of $100) and at the same time. A is a buy-and-hold investor (hold till maturity), B will sell the bond after four years, and C will sell the bond after seven years.
- What is the yield to maturity of this bond?
- For each of these three investors, find the total cash flow (in dollar amount) at the time of maturity (for A) and at the time of sale (for B and C).
- After the bond is purchased by the three investors and before the first coupon is received, interest rate go up to 11.4%. What happens to the realized yield of these investors?
- The Macaulay duration of this bond is: 7.0029 years. The difference between the Macaulay duration of a bond and the investment horizon is called the duration gap. For each of these three investors, find their respective duration gap.
- Combine answers from ABCD, what are the relations between duration gap, interest rate risk, and reinvestment risk?
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