Explanation
Some values below may show as rounded for display purposes, though unrounded numbers should be used for actual calculations.
With only one year to maturity and annual coupon payments, the price formula can be simplified to:
Bond price = (C + FV) / (1 + r)t
a.
| Price | = | $1,108 / 1.06 |
| = | $1,045.28 |
| Rate of return | = | [Annual interest + (Ending price – Beginning price)] / Beginning price |
| = | ($108 + 1,045.28 – 1,000) / $1,000 | |
| = | .1533, or 15.33% |
b.
| Price | = | $1,108 / 1.11 |
| = | $1,000 |
| Rate of return | = | [Annual interest + (Ending price – Beginning price)] / Beginning price |
| = | ($108 + 1,000 – 1,000) / $1,000 | |
| = | 0.1080, or 10.80% |
c.
| Price | = | $1,108 / 1.13 |
| = | $982.27 |
| Rate of return | = | [Annual interest + (Ending price – Beginning price)] / Beginning price |
| = | ($108 + 982.27 – 1,000) / $1,000 | |
| = | 0.0903, or 9.03% |
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