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In November 2018, you buy £100 face value of UK Government bonds maturing in 2022
In November 2018, you buy £100 face value of UK Government bonds maturing in 2022. The coupon rate is 5% per annum. If the interest rate is 0.175% per annum, what is the present value of the payments? (A) £117.22 B) £116.22 C) £120.22 D £119.22 E None of the above
Expert Solution
| K = Nx2 |
| Bond Price =∑ [(Semi Annual Coupon)/(1 + YTM/2)^k] + Par value/(1 + YTM/2)^Nx2 |
| k=1 |
| K =4x2 |
| Bond Price =∑ [(5*100/200)/(1 + 0.175/200)^k] + 100/(1 + 0.175/200)^4x2 |
| k=1 |
| Bond Price = 119.22 |
| Using Calculator: press buttons "2ND"+"FV" then assign |
| PMT = Par value * coupon %/coupons per year=100*5/(2*100) |
| I/Y =0.175/2 |
| N =4*2 |
| FV =100 |
| CPT PV |
| Using Excel |
| =PV(rate,nper,pmt,FV,type) |
| =PV(0.175/(2*100),2*4,-5*100/(2*100),-100,) |
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