1. A bond has a face value of HK$1,000 expires in 4 years and offers a 6%p.a. annual coupon rate. The market yield (YTM) is 7%p.a.. The bond has a duration of 3.67 years. What is the bond price if the yield changes by +50 basis points?
K = N |
Bond Price =∑ [(Annual Coupon)/(1 + YTM)^k] + Par value/(1 + YTM)^N |
k=1 |
K =4 |
Bond Price =∑ [(6*1000/100)/(1 + 7/100)^k] + 1000/(1 + 7/100)^4 |
k=1 |
Bond Price = 966.13 |
Mod.duration prediction = -Mod. Duration*Yield_Change*Bond_Price |
=-3.67*0.005*966.13 |
=-17.728 |
New bond price = bond price+Modified duration prediction |
=966.13-17.728 |
=948.4 |
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