CEPS Group has a 11.5 percent coupon bond outstanding that matures in 8 years. The bond pays interest semiannually. What is the market price per bond if the face value is OMR 1,000 and the yield to maturity is 11.78 percent compounded semiannually?
The value of the bond is computed as shown below:
The coupon payment is computed as follows:
= 11.5% / 2 x OMR 1,000 (Since the payments are semi annually, hence divided by 2)
= OMR 57.50
The YTM will be as follows:
= 11.78% / 2 (Since the payments are semi annually, hence divided by 2)
= 5.89% or 0.0589
N will be as follows:
= 8 x 2 (Since the payments are semi annually, hence multiplied by 2)
= 16
So, the price of the bond is computed as follows:
Bonds Price = Coupon payment x [ [ (1 - 1 / (1 + r)n ] / r ] + Par value / (1 + r)n
= OMR 57.50 x [ [ (1 - 1 / (1 + 0.0589)16 ] / 0.0589 ] + $ 1,000 / 1.058916
= OMR 57.50 x 10.18267724+ $ 400.2403108
= OMR 985.74 Approximately
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