Bond valuation—Semiannual interest Find the value of a bond maturing in 9 years, with a $1,000 par value and a coupon interest rate of 14% (7% paid semiannually) if the required return on similar-risk bonds is 14% annual interest (7% paid semiannually).
The present value of the bond is $_______
Cash Inflow Per Half Year = $ 1000 * 7% = $70
Rate of PVIF = 14/2 = 7% ( because compounding semiannually)
total no of years = 18 because compounding Semiannually
Year | Cash Inflow | PVIF 7% | Present Value of Cash Inflow |
(A) | (B) | C= A*B | |
1 | $70 | 0.9346 | 65.42 |
2 | $70 | 0.8734 | 61.14 |
3 | $70 | 0.8163 | 57.14 |
4 | $70 | 0.7629 | 53.40 |
5 | $70 | 0.7130 | 49.91 |
6 | $70 | 0.6663 | 46.64 |
7 | $70 | 0.6227 | 43.59 |
8 | $70 | 0.5820 | 40.74 |
9 | $70 | 0.5439 | 38.08 |
10 | $70 | 0.5083 | 35.58 |
11 | $70 | 0.4751 | 33.26 |
12 | $70 | 0.4440 | 31.08 |
13 | $70 | 0.4150 | 29.05 |
14 | $70 | 0.3878 | 27.15 |
15 | $70 | 0.3624 | 25.37 |
16 | $70 | 0.3387 | 23.71 |
17 | $70 | 0.3166 | 22.16 |
18 | $70 | 0.2959 | 20.71 |
18 | $1,000 | 0.2959 | 295.90 |
TOTAL | $1,000 |
Value of Bond = $1000 proved
Alternatively Ans is
When Risk free rate and Interest/coupon Rate is Same then Value of Bond is always equal to its Face Value , In this Case ie $ 1000
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