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Use the following information for parts A, B and C: Bond A has a 7% annual coupon, matures in 12 years, and has a $1,000
Use the following information for parts A, B and C:
- Bond A has a 7% annual coupon, matures in 12 years, and has a $1,000 face value.
- Bond B has a 9% annual coupon, matures in 12 years, and has a $1,000 face value.
- Bond C has an 11% annual coupon, matures in 12 years, and has a $1,000 face value.
- Each bond has a yield to maturity of 9%.
- Calculate the price of each of the three bonds.
For example,
Basic Input Data | Bond A | Bond B | Bond C |
Years to maturity | 12 | ||
Periods per year | 1 | ||
Periods to maturity | 12 | ||
Coupon rate | 7% | ||
Par value | 1000 | ||
Periodic payment | 70 | ||
Yield to maturity | 9% | ||
VB0 | $856.79 |
- Calculate the price of each bond (A, B, and C) at the end of each year until maturity, assuming interest rates remain constant.
For example,
Years Remaining Until Maturity | Bond A | Bond B | Bond C |
12 | $856.79 | ||
11 | $863.90 | ||
10 | $871.65 | ||
9 | $880.10 | ||
8 | $889.30 | ||
7 | $899.34 | ||
6 | $910.28 | ||
5 | $922.21 | ||
4 | $935.21 | ||
3 | $949.37 | ||
2 | $964.82 | ||
1 | $981.65 | ||
0 | $1,000.00 |
- Create a graph showing the time path of each bonds value on the same graph (see Figure 7.2).
For example, the first bond would appear as:
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