Sandhill, Inc., has outstanding bonds that will mature in six
years and pay an 8 percent coupon semiannually. If you paid
$1,084.29 today and your required rate of return was 5.6 percent.
(Round intermediate calculations to 5 decimal places,
e.g. 1.25145 and final answer to 2 decimal places, e.g.
15.25.)
How much should you have paid for the bond?
Worth of the bond $______
Did you pay the right price for the bond? Good, Fair, or Bad
Bond Valuation: The value of bond is the present value of the expected cashflows from the bond,discounted at Yield to Maturity(YTM).
Year | Cash flow | PVAF/[email protected]% | Present Value (Cashflow*PVAF/PVF) |
1-12 | 40 | 10.0739* | 402.96 |
12 | 1000 | 0.71793** | 717.93 |
Current Market Price of Bonds = 402.96+717.93
= 1120.89
*PVAF = (1-(1+r)^-n)/r
**PVF = 1 / (1+r)^n
Note : Since the bond makes semiannual interest payments, total no. of period is 12 (6*2), cashflow per period is 40(1000*8%/2) and cashflows are discounted at 2.8% (5.6/2).
Since the fair market price (1120.89) > cost of acquisition (1084.29) , pay the Good price for the bond
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