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Rate Convention: 1 = EAR, 0 = APR 0 Annual Coupon Rate (CR) 10,0% Yield to Maturity (Annualized) (y) 5,5% Number of Payments / Year
Rate Convention: 1 = EAR, 0 = APR | 0 | |||||||||
Annual Coupon Rate (CR) | 10,0% | |||||||||
Yield to Maturity (Annualized) (y) | 5,5% | |||||||||
Number of Payments / Year (NOP) | 4 | |||||||||
Number of Periods to Maturity (T) | 8 | |||||||||
Face Value (PAR) | $1 000 | |||||||||
Outputs | | |||||||||
Discount Rate / Period (r) | ||||||||||
Coupon Payment (PMT) | ||||||||||
Period | ||||||||||
Time (Years) | ||||||||||
Cash Flows | ||||||||||
Present Value of Cash Flow | ||||||||||
Weight | ||||||||||
Weight * Time | ||||||||||
Duration | ||||||||||
Modified Duration | ||||||||||
(b) Consider a zero coupon bond maturing in 1.5 years with face value of $1,000. Would this zero-coupon bond have longer or shorter | ||||||||||
duration than the bond described above? Explain why. | ||||||||||
(c.) Using the bond in part a, calculate approximation to the new bond price if the yield to maturity increases by 1%. | ||||||||||
Use modified duration in your calculations | ||||||||||
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