You are considering purchasing a $2,000, 20-year, 8% bond. Interest is paid semi-annually and comparable issues with similar risk are yielding 7%. If the bond has 12 years until maturity, what is the most you should pay for the bond today?
Price of this bond is the present value of cash flows of this bond. | ||||||||||||
Present value of coupon | $ 80.00 | * | 16.05837 | = | $ 1,284.67 | |||||||
Present value of face value | $ 2,000.00 | * | 0.437957 | = | $ 875.91 | |||||||
Present value of cash flows | $ 2,160.58 | |||||||||||
So, price of bond is $ 2,160.58 and I should pay $ 2,160.58 for this bond. | ||||||||||||
Working: | ||||||||||||
# 1 | Semi annually coupon paid in cash | = | Face Value * Semi annual coupon rate | |||||||||
= | 2000*8%*6/12 | |||||||||||
= | $ 80.00 | |||||||||||
# 2 | Present value of annuity of 1 | = | (1-(1+i)^-n)/i | Where, | ||||||||
= | (1-(1+0.035)^-24)/0.035 | i | 7%/2 | = | 0.035 | |||||||
= | 16.05837 | n | 12*2 | = | 24 | |||||||
# 3 | Present value of 1 | = | (1+i)^-n | |||||||||
= | (1+0.035)^-24 | |||||||||||
= | 0.437957 | |||||||||||
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