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A bond with 10 years to maturity has a face value of $1,000. The bond can...

A bond with 10 years to maturity has a face value of $1,000. The bond can be called in four years for $1050. The bond pays an 6 percent semiannual coupon, and the bond has a 4.5 percent nominal yield to maturity.  What is the price of the bond today assuming that it will be called?

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Answer #1

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)
1-8 30 7.2472* 217.42
8 1050 0.8369** 878.79

Current Market Price of Bonds = \sum Cashflow*PVAF/PVF

= 217.42+878.79

= $1096.20

Note : Since the bond makes semiannual interest payments, total no. of period is 8 (4*2), cashflow per period is 30(1000*6%/2) and cashflows are discounted at 2.25% (4.5/2).

*PVAF = (1-(1+r)^-n)/r

**PVF = 1 / (1+r)^n

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